Books

Nonlinear Inclusions and Hemivariational Inequalities

Models and Analysis of Contact Problems, Advances in Mechanics and Mathematics, vol. 26, Springer, New York, 2013, pages: 285, ISBN: 978-1-4614-4231-8
S. Migorski, A. Ochal, M. Sofonea

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An Introduction to
Nonlinear Analysis: Theory

Kluwer Academic/Plenum Publishers, Boston, Dordrecht, London, New York, 2003, pages: 683,
ISBN: 0-306-47392-5
Z. Denkowski, S. Migorski, N.S. Papageorgiou

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An Introduction to
Nonlinear Analysis: Applications

Kluwer Academic/Plenum Publishers, Boston, Dordrecht, London, New York, 2003, pages: 822,
ISBN: 0-306-47456-5
Z. Denkowski, S. Migorski, N.S. Papageorgiou

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Variational-Hemivariational Inequalities
with Applications

Chapman & Hall/CRC Monographs and Research Notes in Mathematics, Boca Raton, FL, pages: 312, 2017
ISBN: 9781498761581
M. Sofonea, S. Migorski

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Editorial work

Evolution Equations on Banach Spaces and their Optimal Control

Dynamic Systems and Applications, Volume 21, Numbers 2 and 3, June and September 2012

Editors: N.U.Ahmed and S.Migorski

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Calculus of Variations and Partial Differential Equations

Banach Center Publications, Vol. 101, 2014, pages: 238, ISBN:978-83-86806-23-2
Editors: T. Adamowicz, A. Kalamajska, S. Migorski, and A. Ochal

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Advances in Variational and Hemivariational Inequalities with Applications

Series: Advances in Mechanics and Mathematics, Vol. 33, 2015, pages: 368, ISBN:978-3-319-14489-4
Editors: W. Han. S. Migorski, M. Sofonea

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Special Issue: Contact Mechanics

Nonlinear Analysis: Real World Applications
Volume 22, 2015

Managing Editor: S. Migorski,
Editors: M. Shillor and M. Sofonea

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Special Issue: Dynamics and Control of Complex and Switched Systems

Mathematical Problems in Engineering, 2015

Editors: Honglei Xu, Yi Zhang,
Jianxiong Ye, Stanislaw Migorski

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Mathematical Analysis with Applications
to Mechanics

Computers and Mathematics with Applications, 2019
Managing Guest Editor: S. Migorski,
Guest Editors: M. Barboteu, R. Brouzet,
W. Han, and M. Shillor

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Modeling, Analysis and Control
of Contact Problems

Evolution Equations and Optimal Control
Volume 9, 2020
Editors: W. Han, S. Migorski, and M. Sofonea

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Deterministic and Stochastic Optimal Control
and Inverse Problems

Taylor & Francis: Routledge and CRC Press, 2021
pages: 390, ISBN:9780367506308
Editors: B. Jadamba, A.A. Khan, S. Migorski, M. Sama

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Special Issue: Recent Advances on Inequality Problems: Mathematical Analysis, Numerical Solution, and Applications in Mechanics and Engineering
Nonlinear Analysis: Real World Applications
Volume 2023
Managing Editor: M. Sofonea,
Editors: X.L. Cheng and S. Migorski

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Variational and Hemivariational Inequalities

Journal of Nonlinear and Variational Analysis
2022
Editors: J.-C. Yao and S. Migorski

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Research papers in journals

    • S. Migorski, Nowa lista punktowanych czasopism recenzowanych (kategoria A) i nowa lista niepunktowanych doniesien konferencji informatycznych (kategoria B), czyli o szkodliwości działań administracji 2021-2024. Appendix: Doktorat i habilitacja z doniesień pokonferencyjnych, in preparation.
    • S. Migorski, Y. Bai, S. Dudek, Stability and optimal control for differential constrained variational-hemivariational inequalities, Applicable Nonlinear Analysis (2024), in press.
    • S. Migorski, S. Dudek, A quasi-variational-hemivariational inequality for incompressible Navier-Stokes system with Bingham fluid, Set-Valued and Variational Analysis (2024), in press.
    • Z. Peng, Guangkun Yang, Z.H. Liu, S. Migorski, Inverse problems for evolutionary quasi-variational hemivariational inequalities with application to mixed boundary value problems, Izvestiya Mathematics (2024), in press.
    • S. Migorski, Yang Chao, Jiahong He, S. Dudek, Analysis of quasi-variational-hemivariational inequalities with applications to Bingham-type fluids, Communications in Nonlinear Science and Numerical Simulation 133 (2024), 107968.
    • J.X. Cen, S. Migorski, Yao Jen-Chih, S.D. Zeng, Variational-hemivariational system for contaminant convection-reaction-diffusion model of recovered fracturing fluid, Advances in Nonlinear Analysis 13 (2024), 20230141.
    • S. Migorski, V. Obukhovskii, S.D. Zeng, Editorial Dedicated to Professor Zhenhai Liu on the occasion of his 65th birthday, Communications in Nonlinear Science and Numerical Simulation (2024), 107885.
    • Z. Peng, Guangkun Yang, Z.H. Liu, S. Migorski, Evolutionary quasi-variational hemivariational inequalities: existence and parameter identification, Applied Mathematics and Optimization 89:32 (2024), 1-26.
    • A.A. Khan, S. Migorski, S. Zeng, New existence results for evolutionary quasi-hemi-variational inequalities and their optimal control, Optimization (2024), in press.
    • Z. Yuan, Z. Peng, Z.H. Liu, S. Migorski, A generalized penalty method for a new class of differential inequality system, Communications in Nonlinear Science and Numerical Simulation 129 (2024), 107704.
    • Van Hung Nguyen, Lijie Li, S. Migorski, Tam Vo Minh, Well-posedness and global error bound for generalized mixed quasi-variational-hemivariational inequalities via regularized gap functions, Optimization (2024), 24p., in press.
    • S. Migorski, S. Dudek, Constrained evolutionary variational-hemivariational inequalities with application to fluid flow model, Communications in Nonlinear Science and Numerical Simulation 127 (2023), 107555.
    • C. Fang, M. Yang, S. Migorski, Shape optimization for the Stokes hemivariational inequality with slip boundary condition, Computers and Mathematics with Applications 146 (2023), 213-224.
    • J.X. Cen, S. Migorski, E. Vilches, S.D. Zeng, Time periodic solutions to the evolutionary Oseen model for a generalized Newtonian incompressible fluid, Acta Mathematica Scientia 43 B (4) (2023), 1645-1667.
    • S. Migorski, S. Dudek, Well-posedness of steady-state Bingham type system by a quasi variational-hemivariational approach, Contemporary Mathematics 786 (2023), 185-213, "Mathematical Modeling: Principle and Theory", American Mathematical Society.
    • S.D. Zeng, S. Migorski, A.A. Khan, J.-C. Yao, Inverse problems for a class of elliptic obstacle problems involving multivalued convection term and weighted $(p,q)$-Laplacian, Optimization 72 (2023), 321-349.
    • S. Migorski, D.-L. Cai, Y.-B. Xiao, Inverse problems for constrained parabolic variational-hemivariational inequalities, Inverse Problems 39 (2023), 085012.
    • S. Migorski, D.-L. Cai, A new system of differential quasi-hemivariational inequalities in contact mechanics, Applied Mathematics and Optimization 88 (2023), article number: 20.
    • D.-L. Cai, S. Migorski, Y.-B. Xiao, Optimal control of differential quasi-variational-hemivariational inequalities with applications, Science China-Mathematics (2023), 23p., in press.
    • S. Migorski, D.-L. Cai, A general differential quasi variational-hemivariational inequality: well-posedness and application, Communications in Nonlinear Science and Numerical Simulation 125 (2023), 107379, 29p.
    • S. Migorski, D.-L. Cai, S. Dudek, Differential variational-hemivariational inequalities with application to contact mechanics, Nonlinear Analysis: Real World Applications 71 (2023), 103816.
    • S. Migorski, J. Ogorzały, S. Dudek, A new general class of systems of elliptic quasi-variational-hemivariational inequalities, Communications in Nonlinear Science and Numerical Simulation 121 (2023), 107243.
    • S.D. Zeng, A. Khan, S. Migorski, A new class of generalized quasi-variational inequalities with application to Oseen problems under nonsmooth boundary conditions, Science China-Mathematics 66 (2023), in press.
    • S. Zeng, S. Migorski, W. Han, A new class of fractional differential hemivariational inequalities with application to an incompressible Navier-Stokes system coupled with a fractional diffusion equation, Izvestiya Rossiiskoi Akademii Nauk, Seriya Matematicheskaya 87 (2) (2023), 133-167.
    • J.X. Cen, S. Migorski, Chao Min, J.-C. Yao, Hemivariational inequality for contaminant reaction-diffusion model of recovered fracturing fluid in the wellbore of shale gas reservoir, Communications in Nonlinear Science and Numerical Simulation 118 (2023), 107020.
    • S. Migorski, Y. Bai, S. Dudek, A class of multivalued quasi-variational inequalities with applications, Applied Mathematics and Optimization 32 (2023), article number: 32.
    • S. Migorski, J.-C. Yao, S.D. Zeng, A class of elliptic quasi-variational-hemivariational inequalities with applications, Journal of Computational and Applied Mathematics 421 (2023), 114871.
    • S.D. Zeng, S. Migorski, D. Tarzia, Lang Zou, Van Thien Nguyen, A class of elliptic mixed boundary value problems with $(p, q)$-Laplacian: existence, comparison and optimal control, Z. Angew. Math. Phys. 73 (2022), 151.
    • S. Migorski, Y. Bai, S.D. Zeng, A new class of history-dependent quasi variational-hemivariational inequalities with constraints, Communications in Nonlinear Science and Numerical Simulation 114 (2022), 106686.
    • S. Migorski, Well-posedness of constrained evolutionary differential variational-hemivariational inequalities with applications, Nonlinear Analysis: Real World Applications 67 (2022), 103593.
    • S.D. Zeng, S. Migorski, Van Hung Nguyen, A class of hyperbolic variational-hemivariational inequalities without damping terms, Advances in Nonlinear Analysis 11 (2022), 1287-1306.
    • S. Zeng, S. Migorski, Z.H. Liu, 由拟线性反应扩散方程所驱动的非静态不可压 缩 Navier-Stokes 系统 (Nonstationary incompressible Navier-Stokes system governed by a quasilinear reaction-diffusion equation), Science in China Mathematics 52 (Chinese version) (2022), 331-354.
    • Y. Bai, S. Migorski, Van Hung Nguyen, J.Peng, Existence of solution to a new class of coupled variational-hemivariational inequalities, Journal of Nonlinear and Variational Analysis 6 (5) (2022), 499-516.
    • J. Zhao, S. Migorski, S. Dudek, A generalized Stokes system with a nonsmooth slip boundary condition, Philosophical Transactions of the Royal Society A 380 (2022), 20210353.
    • S. Dudek, S. Migorski, Steady flow with unilateral and leak/slip boundary conditions by the Stokes variational-hemivariational inequality, Applicable Analysis 101 (2022), 2949-2965.
    • S. Migorski, S. Dudek, A class of variational-hemivariational inequalities for Bingham type fluids, Applied Mathematics and Optimization 85 (2022), 16.
    • S. Zeng, S. Migorski, D. Tarzia, A new elliptic mixed boundary value problem with (p,q)-Laplacian and Clarke subdifferential: existence, comparison and convergence results, Analysis and Applications 20 (2022), 839-858.
    • S. Zeng, S. Migorski, Dynamic history-dependent hemivariational inequalities controlled by evolution equations with application to contact mechanics, Journal of Dynamics and Differential Equations 34 (2022), 1895-1917.
    • He Jiahong, Jing Zhao, S. Migorski, S. Dudek, An inverse problem for Bingham type fluids, Journal of Computational and Applied Mathematics 404 (2022), 113906.
    • S.D. Zeng, S. Migorski, Z.H. Liu, Well-posedness, optimal control and sensitivity analysis for a class of differential variational-hemivariational inequalities, SIAM Journal on Optimization 31 (2021), 10.1137/20M1351436.
    • Jing Zhao, S. Migorski, S. Dudek, Analysis of Stokes system with solution-dependent subdifferential boundary conditions, Fixed Point Theory and Algorithms for Sciences and Engineering 19 (2021), 10.1186/s13663-021-00704-5.
    • C. Gariboldi, S. Migorski, A. Ochal, D. Tarzia, Existence, comparison, and convergence results for a class of elliptic hemivariational inequalities, Applied Mathematics and Optmization 84 (2021), 1453-1475.
    • S. Migorski, S. Dudek, A new class of elliptic quasi-variational-hemivariational inequalities for fluid flow with mixed boundary conditions, Computer and Mathematics with Applications 100 (2021), 51-61.
    • Jinjie Liu, S. Migorski, Xinmin Yang, S.D. Zeng, Existence and convergence results for a nonlinear thermoelastic contact problem, Journal of Nonlinear and Variational Analysis 5 (2021), 647-664.
    • J.X. Cen, L. Li, S. Migorski, Van Thien Nguyen, Convergence of a generalized penalty and regularization method for quasi–variational–hemivariational inequalities, Communications in Nonlinear Science and Numerical Simulation 103 (2021), 105998.
    • S. Migorski, A. Ochal, A class of impulsive history-dependent evolution inclusions with applications, Applied Analysis and Optimization 5 (2) (2021), 263-278.
    • J.X. Cen, S. Migorski, Van Thien Nguyen, S.D. Zeng, Generalized Variational-Hemivariational Inequalities in Fuzzy Environment, Chapter 6 in: Deterministic and Stochastic Optimal Control and Inverse Problems, B. Jadamba, A.A. Khan, S. Migorski, M. Sama (Editors), CRC Press, 2021, 131-149, ISBN 9780367506308.
    • S. Migorski, A. Khan, S.D. Zeng, Nonlinear Quasi-Hemivariational Inequalities: Existence and Optimal Control, SIAM Journal Control Optimization 59 (2021), 1246-1274.
    • Y. Liu, S. Migorski, Van Thien Nguyen, S.D. Zeng, Existence and convergence results for elastic frictional contact problem with nonmonotone subdifferential boundary condtions, Acta Mathematica Scientia 41B(4) (2021), 1151-1168.
    • S. Migorski, W. Han, S.D. Zeng, A new class of hyperbolic variational-hemivariational inequalities driven by nonlinear evolution equations, European Journal of Applied Mathematics 32 (2021), 59-88.
    • S. Migorski, A class of history-dependent systems of evolution inclusions with applications, Nonlinear Analysis: Real World Applications 59 (2021), 103246.
    • S. Migorski, B. Zeng, A new class of history-dependent evolutionary variational-hemivariational inequalities with unilateral constraints, Applied Mathematics and Optimization, 84 (2021), 2671-2697.
    • S. Zeng, S. Migorski, Z.H. Liu, Yao Jen-Chih, Convergence of a generalized penalty method for variational-hemivariational inequalities, Communications in Nonlinear Science and Numerical Simulation, 92 (2021), 105476.
    • Long Fengzhen, S. Migorski, Constrained variational-hemivariational inequalities on nonconvex star-shaped sets, Mathematics 8 (2020), 1824.
    • S.D. Zeng, S. Migorski, Van Thien Nguyen, Y.R. Bai, Maximum principles for a class of generalized time-fractional diffusion equations, Fractional Calculus and Applied Analysis 23 (3), (2020), 822-836.
    • S. Migorski, D. Paczka, Almost history-dependent variational-hemivariational inequality for frictional contact problems, SIAM J. Math. Anal. 52-5 (2020), 4362-4390.
    • Z. Peng, P. Gamorski, S. Migorski, Boundary optimal control of a dynamic frictional contact problem, Zeitschrift für Angewandte Mathematik und Mechanik, 2020, e201900144.
    • Danfu Han, Weimin Han, S. Migorski, Junfeng Zhao, Convergence analysis of numerical solutions for optimal control of variational-hemivariational inequalities, Applied Mathematics Letters, 105 (2020), 106327.
    • Nguyen Van Hung, S. Migorski, Vo Minh Tam, S.D. Zeng, Gap functions and error bounds for variational-hemivariational inequalities, Acta Applicandae Mathematicae, 2020, doi: 10.1007/s10440-020-00319-9.
    • F. Guo, W. Li, Y.B. Xiao, S. Migorski, Stability analysis of partial differential variational inequalities in Banach spaces, Nonlinear Analysis: Modelling and Control, 25 (2020), 69-83.
    • Y. Bai, S. Migorski, S. Zeng, A class of generalized mixed variational-hemivariational inequalities I: existence and uniqueness results, Computers and Mathematics with Applications 79 (2020), 2897-2911.
    • S. Migorski, D. Paczka, Variational inequality with almost history-dependent operator for frictionless contact problems, Journal of Mathematical Analysis and Applications 485 (2020), 123803.
    • S. Migorski, Optimal control of history-dependent evolution inclusions with applications to frictional contact, Journal of Optimization Theory and Applications 185 (2020), 574–596.
    • S. Migorski, S. Dudek, A new class of variational-hemivariational inequalities for steady Oseen flow with unilateral and frictional type boundary conditions, Zeitschrift fuer Angewandte Mathematik und Mechanik, 2020; 100:e201900112.
    • S. Migorski, Y.-B. Xiao, J. Zhao, Fully history-dependent evolution hemivariational inequalities with constraints, Evolution Equations and Control Theory, 2020, doi:10.3934/eect.2020047.
    • S. Migorski, A.A. Khan, S.D. Zeng, Inverse problems for nonlinear quasi-hemivariational inequalities with application to mixed boundary value problems, Inverse Problems, Volume 36, Number 2, 2020, in press.
    • S. Migorski, Van Thien Nguyen, S. Zeng, Solvability of parabolic variational-hemivariational inequalities involving space-fractional Laplacian, Applied Mathematics and Computation 364 (2020), 124668.
    • S. Migorski, Van Thien Nguyen, S. Zeng, Nonlocal elliptic variational-hemivariational inequalities, Journal of Integral Equations and Applications, 2020, in press.
    • B. Zeng, S. Migorski, Variational-hemivariational inverse problems for unilateral frictional contact, Applicable Analysis 99 (2020), 293-312.
    • Z. Liu, S. Migorski, S. Zeng, A class of history-dependent differential variational inequalities with application to contact problems, Optimization 69 (2020), 743-775.
    • S. Migorski, D. Paczka, Frictional Contact Problems for Steady Flow of Incompressible Fluids in Orlicz Spaces, Chapter 1, in: "Current Trends in Mathematical Analysis and Its Interdisciplinary Applications", Birkhäuser, 2019, 1-53.
    • S. Migorski, Y. Bai, S. Zeng, A class of generalized mixed variational-hemivariational inequalities II: applications, Nonlinear Analysis: Real World Applications 50 (2019), 633-650.
    • P. Gamorski, S. Migorski, A new class of quasistatic frictional contact problems governed by a variational-hemivariational inequality, Nonlinear Analysis: Real World Applications 50 (2019), 583-602.
    • S. Migorski, Y. Bai, Well-posedness of history-dependent evolution inclusions with applications, Zeitschrift für angewandte Mathematik und Physik 70 (2019), no. 4, Paper No. 114.
    • A. Khan, S. Migorski, M. Sama, Inverse problems for multi-valued quasi variational inequalities and noncoercvie variational inequalities with noisy data, Optimization 68 (2019), 1897-1931.
    • Z. Peng, L. Gasinski, S. Migorski, A. Ochal, A class of evolution variational inequalities with nonconvex constraints, Optimization 68 (2019), 1881-1985.
    • A. Ivanova, S. Migorski, R. Wyczolkowski, D. Ivanov, Numerical identification of temperature dependent thermal conductivity using least squares method, International Journal of Numerical Methods for Heat and Fluid Flow 30 (6) (2019), 3083-3099.
    • W. Han, S. Migorski, M. Sofonea, On penalty method for unilateral contact problem with non-monotone contact condition, Journal of Computational and Applied Mathematics 356 (2019), 293-301.
    • Y. Bai, S. Migorski, S. Zeng, Well-posedness of a class of generalized mixed hemivariational-variational inequalities, Nonlinear Analysis: Real World Applications 48 (2019), 424-444.
    • S. Migorski, C. Fang, S. Zeng, A new modified subgradient extragradient method for solving variational inequalities, Applicable Analysis, 2019, doi: 10.1080/00036811.2019.1594202.
    • S. Migorski, A.A. Khan, S. Zeng, Inverse problems for nonlinear quasi-variational inequalities with an application to implicit obstacle problems of p-Laplacian type, Inverse Problems 35 (2019), article number: 035004.
    • S. Migorski, M. Sofonea, S. Zeng, Well-posedness of history-dependent sweeping processes, SIAM Journal on Mathematical Analysis, 51 (2019), 1082-1107.
    • S. Migorski, S. Zeng, A class of generalized evolutionary problems driven by variational inequalities and fractional operators, Set-Valued and Variational Analysis, 27 (2019), 949-970.
    • S. Migorski, B. Zeng, On convergence of solutions to history-dependent variational-hemivariational inequalities, Journal of Mathematical Analysis and Applications, 471 (2019), 496-518.
    • S. Migorski, S. Zeng, Rothe method and numerical analysis for history-dependent hemivariational inequalities with applications to contact mechanics, Numerical Algorithms 82 (2019), no. 2, 423-450.
    • S. Migorski, S. Zeng, Mixed variational inequalities driven by fractional evolutionary equations, Acta Mathematica Scientia, 39B (2019), 461-468.
    • S. Migorski, P. Szafraniec, Nonmonotone slip problem for miscible liquids, Journal of Mathematical Analysis and Applications, 471 (2019), 342-357.
    • Z.H. Liu, S. Migorski, S.D. Zeng, Existence results and optimal control for a class of quasi mixed equilibrium problems involving the $(f, g, h)$-quasimonotonicity, Appl. Math. Optim. 79 (2019), 257-277.
    • S. Migorski, P. Gamorski, Variational-hemivariational inequality for a class of dynamic nonsmooth frictional contact problems, Applied Mathematics and Computation, 346 (2019), 465-479.
    • X. Cheng, Q. Xiao, S. Migorski, A. Ochal, Error estimate for quasistatic history-dependent contact model, Computers and Mathematics with Applications, 77 (2019), 2943–2952.
    • M. Barboteu, W. Han, S. Migorski, On numerical approximation of a variational-hemivariational inequality modeling contact problems for locking materials, Computers and Mathematics with Applications, 77 (2019), 2894-2905.
    • S. Migorski, S. Zeng, The Rothe method for multi-term time fractional integral diffusion equations, Discrete Contin. Dyn. Syst. Ser. B, 24 (2019), 719-735.
    • B. Zeng, Z. H. Liu, S. Migorski, On convergence of solutions to variational-hemivariational inequalities, Zeitschrift für angewandte Mathematik und Physik 69 (2018), 69:87, doi: 10.1007/s00033-018-0980-3.
    • S. Migorski, S. Zeng, A class of differential hemivariational inequalities in Banach spaces, Journal of Global Optimization, 72 (2018), 761-779.
    • S. Migorski, S. Zeng, Penalty and regularization method for variational-hemivariational inequalities with application to frictional contact, Zeitschrift für angewandte Mathematik und Mechanik 98 (2018), 1503-1520.
    • S. Zeng, Z. Liu, S. Migorski, Positive solutions to nonlinear nonhomogeneous inclusion problems with dependence on the gradient, Journal of Mathematical Analysis and Applications 463 (2018), 432-448.
    • S. Dudek, S. Migorski, Evolutionary Oseen model for generalized Newtonian fluid with multivalued nonmonotone friction law, Journal of Mathematical Fluid Mechanics, 20 (2018), 1317-1333.
    • S. Zeng, Z. Liu, S. Migorski, A class of fractional differential hemivariational inequalities with application to contact problem, Zeitschrift für angewandte Mathematik und Physik, 69:36 (2018), 1-23, in press.
    • S. Migorski, B. Zeng, Convergence of solutions to inverse problems for a class of variational-hemivariational inequalities, Discrete Contin. Dyn. Syst. Ser. B, 23 (2018), 4477-4498.
    • S. Migorski, S. Zeng, Hyperbolic hemivariational inequalities controled by evolution equations with application to adhesive contact model, Nonlinear Analysis: Real World Applications 43 (2018), 121-143.
    • M. Sofonea, S. Migorski, W. Han, A penalty method for history-dependent variational-hemivariational inequalities, Computers & Mathematics with Applications 75 (2018), 2561-2573.
    • Y. Bai, S. Migorski, S.D. Zeng, Generalized vector complementarity problem in fuzzy environment, Fuzzy Sets and Systems 347 (2018), 142-151.
    • B. Zeng, S. Migorski, Evolutionary subgradient inclusions with nonlinear weakly continuous operators and applications, Computers & Mathematics with Applications 75 (2018), 89-104.
    • L. Gasinski, S. Migorski, A. Ochal, Z. Peng, Optimal control for doubly nonlinear evolutionary inclusions, Applied Mathematics and Computation 321 (2018), 244-254.
    • S.D. Zeng, S. Migorski, A class of time-fractional hemivariational inequalities with application to frictional contact problem, Communications in Nonlinear Science and Numerical Simulation 56 (2018), 34-48.
    • S. Migorski, D. Paczka, On steady flow of non-Newtonian fluids with frictional boundary conditions in reflexive Orlicz spaces, Nonlinear Analysis Series B: Real World Applications 39 (2018), 337–361.
    • P. Gamorski, S. Migorski, Hemivariational inequalities modeling electro-elastic unilateral frictional contact problem, Mathematics and Mechanics of Solids 23 (2018), 329-347.
    • Z. Liu, S. Migorski, B. Zeng, Optimal feedback control and controllability for hyperbolic evolution inclusions of Clarke’s subdifferential type, Computers & Mathematics with Applications 74 (2017), 3183-3194.
    • S. Dudek, P. Kalita, S. Migorski, Steady flow of generalized Newtonian fluid with multivalued rheology and nonmonotone friction law, Computers & Mathematics with Applications 74 (2017), 1813-1825.
    • S.D. Zeng, S. Migorski, Noncoercive hyperbolic variational inequalities with applications to contact mechanics, Journal of Mathematical Analysis and Applications 455 (2017), 619-637.
    • Z.H. Liu, S. Migorski, S.D. Zeng, Partial differential variational inequalities involving nonlocal boundary conditions in Banach spaces, Journal of Differential Equations 263 (2017), 3989-4006.
    • S. Migorski, A. Ochal, M. Shillor, M. Sofonea, Nonsmooth dynamic frictional contact of a thermoviscoelastic body, Applicable Analysis 97:8 (2017), 1228-1245, doi 10.1080/00036811.2017.1344227.
    • S. Migorski, M. Sofonea, A history-dependent variational-hemivariational inequality in contact mechanics, Chapter 8 in: Mathematical Modelling in Solid Mechanics, F. dell’Isola et al. (Eds.), Advanced Structured Materials 69, Springer, Singapore, 2017, 123-134.
    • J. F. Han, S. Migorski, H. Zeng, Weak solvability of a fractional viscoelastic frictionless contact problem, Applied Mathematics and Computation 303 (2017), 1-18.
    • W. Han, S. Migorski, M. Sofonea, Analysis of a general dynamic history-dependent variational-hemivariational inequality, Nonlinear Analysis: Real World Applications 36 (2017), 69-88.
    • S. Dudek, P. Kalita, S. Migorski, Stationary Oberbeck-Boussinesq model of generalized Newtonian fluid governed by a system of multivalued partial differential equations, Applicable Analysis 96 (2017), 2192-2217.
    • S. Migorski, J. Ogorzaly, A variational-hemivariational inequality in contact problem for locking materials and nonmonotone slip dependent friction, Acta Mathematica Scientia 37 (2017), 1639-1652.
    • S. Migorski, J. Ogorzaly, Dynamic history-dependent variational-hemivariational inequalities with applications to contact mechanics, Zeitschrift für angewandte Mathematik und Physik, (2017) 68:15, doi:10.1007/s00033-016-0758-4.
    • S. Migorski, A. Ochal, M. Sofonea, A class of variational-hemivariational inequalities in reflexive Banach spaces, J. Elasticity 127 (2017), 151-178.
    • M. Sofonea, S. Migorski, A class of history-dependent variational-hemivariational inequalities, Nonlinear Differential Equations and Applications, (2016) 23: 38, doi:10.1007/s00030-016-0391-0.
    • P. Kalita, S. Migorski, M. Sofonea, A multivalued variational inequality with unilateral constraints, Chapter 28 in "System Modeling and Optimization", Series: IFIP Advances in Information and Communication Technology, vol. 494, L. Bociu et al. (Eds.), Springer, Cham, Switzerland, 2016, 302-312.
    • Y. Li, S. Migorski, JF. Han, A quasistatic frictional contact problem with damage involving viscoelastic materials with short memory, Mathematics and Mechanics of Solids, 21 (10) (2016), 1167-1183.
    • J.R. Fernandez, P. Kalita, S. Migorski, M.C. Muniz, C. Nunez, Existence and uniqueness results for a kinetic model in bulk-surface surfactant dynamics, SIAM J. Mathematical Analysis 48(5) (2016), 3065-3089.
    • J.F. Han, S. Migorski, H. Zeng, Analysis of a dynamic viscoelastic unilateral contact problem with normal damped response, Nonlinear Analysis: Real World Applications, 28 (2016), 229-250.
    • C. Fang, W. Han, S. Migorski, M. Sofonea, A class of hemivariational inequalities for nonstationary Navier-Stokes equations, Nonlinear Analysis: Real World Applications, 31 (2016) 257-276.
    • J.F. Han, S. Migorski, A quasistatic viscoelastic frictional contact problem with multivalued normal compliance, unilateral constraint and material damage, Journal of Mathematical Analysis and Applications 443 (2016), 57-80.
    • S. Migorski, J. Ogorzaly, A class of evolution variational inequalities with memory and its application to viscoelastic frictional contact problems, Journal of Mathematical Analysis and Applications 442 (2016), 685-702.
    • P. Kalita, S. Migorski, M. Sofonea, A class of subdifferential inclusions for elastic unilateral contact problems, Set-Valued and Variational Analysis 24 (2016), 355-379.
    • K. Bartosz, P. Kalita, S. Migorski, A. Ochal, M. Sofonea, History dependent problems with applications to contact models for elastic beams, Applied Mathematics and Optimization 73 (2016), 71-98.
    • X. Li, Z.H.Liu, S. Migorski, Approximate controllability for second order nonlinear evolution hemivariational inequalities, Electronic Journal of Qualitative Theory of Differential Equations 100 (2015), 1-16.
    • S. Dudek, P. Kalita, S. Migorski, Stationary flow of non–Newtonian fluid with nonmonotone frictional boundary conditions, Zeitschrift für angewandte Mathematik und Physik, 66 (5) (2015), 2625-2646.
    • M. Sofonea, W. Han, S. Migorski, Numerical analysis of history-dependent variational-hemivariational inequalities with applications to contact problems, European Journal of Applied Mathematics, 26 (2015), 427-452.
    • J. Han, Y. Li, S. Migorski, Analysis of an adhesive contact problem for viscoelastic materials with long memory, Journal of Mathematical Analysis and Applications, 427 (2015), 646-668.
    • S. Migorski, A. Ochal, M. Sofonea, Evolutionary Inclusions and Hemivariational Inequalities, Chapter 2 in: a book edited by W. Han, S. Migorski, and M. Sofonea, in Advances in Mechanics and Mathematics Series, vol. 33 (2015), 39-64, Springer.
    • M. Sofonea, S. Migorski, A. Ochal, Two History-dependent Contact Problems, Chapter 14 in: a book edited by W. Han, S. Migorski, and M. Sofonea, in Advances in Mechanics and Mathematics Series, vol. 33 (2015), 355-380, Springer.
    • L. Gasinski, Z.H. Liu, S. Migorski, A. Ochal. Z. Peng, Hemivariational inequality approach to evolutionary constrained problems on star-shaped sets, Journal of Optimization Theory and Applications 164 (2015), 514-533.
    • Y.Huang, Z.H. Liu, S. Migorski, Elliptic hemivariational inequalities with nonhomogeneous Neumann boundary conditions and their applications to static frictional contact problems, Acta Applicandae Mathematicae, 138 (2015), 153-170.
    • L. Gasinski, S. Migorski. A. Ochal, Existence results for evolutionary inclusions and variational-hemivariational inequalities, Applicable Analysis, 94 (2015), 1670-1694.
    • S. Migorski, A. Ochal, M. Sofonea, History-dependent Variational-Hemivariational Inequalities in Contact Mechanics, Nonlinear Analysis: Real World Applications 22 (2015), 604-618.
    • W. Han, S. Migorski, M. Sofonea, A class of variational-hemivariational inequalities with applications to frictional contact problems, SIAM Journal of Mathematical Analysis 46 (2014), 3891–3912.
    • B. Barabasz, E.Gajda-Zagorska, S. Migorski, M. Paszynski, R. Schaefer, M.Smolka, A hybrid algorithm for solving inverse problems in elasticity, International Journal of Applied Mathematics and Computer Science 24 (2014), 865-886.
    • J.F. Han, S. Migorski, Continuity of the solution set to second order evolution inclusions, chapter in a book "System Modeling and Optimization", Series: IFIP Advances in Information and Communication Technology 443, Ch. Potzsche et al. (Eds.), Springer, 2014, 138-147.
    • S. Migorski, A. Ochal, M. Sofonea, Analysis of a piezoelectric contact problem with subdifferential boundary condition, Proceedings of the Royal Society of Edinburgh: Section A Mathematics 144A (2014), 1007-1025.
    • X. Cheng, S. Migorski, A. Ochal, M. Sofonea, Analysis of two quasistatic history-dependent contact models, Discrete and Continuous Dynamical Systems, Series B 19 (8) (2014), 2425-2445.
    • S. Migorski, A. Ochal, M. Sofonea, A class of history-dependent inclusions with applications to contact problems, Chapter 3 in a book "Optimization and Control Techniques and Applications", Springer Proceedings in Mathematics & Statistics, volume 86, Honglei Xu, Kok Lay Teo, Yi Zhang (Eds.), Springer, 2014, 45-74, ISBN 978-3-662-43404-8.
    • Z.H. Liu, S. Migorski, Analysis and control of differential inclusions with anti-periodic conditions, Proceedings of the Royal Society of Edinburgh: Section A Mathematics 144A (2014), 591–602.
    • S. Migorski, A. Ochal, M. Shillor, M. Sofonea, A model of a spring-mass-damper system with temperature-dependent friction, European Journal of Applied Mathematics 25 (2014), 45-64.
    • S. Migorski, P. Szafraniec, A class of dynamic frictional contact problems governed by a system of hemivariational inequalities in thermoviscoelasticity, Dedicated to the memory of Professor Zdzislaw Naniewicz, Nonlinear Analysis: Real World Applications 15 (2014), 158–171.
    • J.R. Fernandez, P. Kalita, S. Migorski, M.C. Muniz, C. Nunez, Variational analysis of the Langmuir-Hinshelwood dynamic mixed-kinetic adsorption model, Nonlinear Analysis: Real World Applications 15 (2014), 205–220.
    • J.R. Fernandez, P. Kalita, S. Migorski, M.C. Muniz, C. Nunez, Variational and numerical analysis of a mixed kinetic-diffusion surfactant model for the modified the Langmuir-Hinshelwood equation, Proceedings of the 13th International Conference on Computational and Mathematical Methods in Science and Engineering, CMMSE 2013, Almeria, Spain, June 24-27, 2013, vol. II, 601-614.
    • S. Migorski, A note on optimal control problem for a hemivariational inequality modeling fluid flow, Discrete and Continuous Dynamical Systems, Supplement 2013, 533-542.
    • S. Migorski, A. Ochal, M. Sofonea, Weak solvability of two quasistatic viscoelastic contact problems, Mathematics and Mechanics of Solids, 18 (2013), 745-759.
    • S. Migorski, A. Ochal, M. Sofonea, History-dependent hemivariational inequalities with applications to Contact Mechanics, Annals of the University of Bucharest. Mathematical Series, 4 (LXII) (2013), 193-212.
    • A. Kulig, S. Migorski, Solvability and Continuous Dependence Results for Second Order Nonlinear Evolution Inclusions with a Volterra-type Operator, Nonlinear Analysis Theory, Methods and Applications, 75 (2012), 4729-4746.
    • S. Migorski, Existence of Solutions for a Class of History-Dependent Evolution Hemivariational Inequalities, Dynamic Systems and Applications, 21 (2012), 319-330.
    • S. Migorski, Identification of Operators in Systems Governed by Second Order Evolution Inclusions with Applications to Hemivariational Inequalities, International Journal of Innovative Computing, Information and Control, 8 (5) (2012), 3845-3862.
    • S. Migorski, Subdifferential Inclusions and Quasi-Static Hemivariational Inequalities for Frictional Viscoelastic Contact Problems, Central European Journal of Mathematics, 10 (2012), 1953-1968.
    • S. Migorski, A. Ochal, M. Sofonea, Analysis of Lumped Models with Contact and Friction, Zeitschrift fuer angewandte Mathematik und Physik, 62(1) (2011), 99-113.
    • S. Migorski, A. Ochal, M. Sofonea, Analysis of Frictional Contact Problem for Viscoelastic Materials with Long Memory, Discrete and Continuous Dynamical Systems, Series B, 15 (2011), 687-705.
    • B. Barabasz, S. Migorski, R. Schaefer, M. Paszynski, Multi Deme, Twin Adaptive Strategy hp-HGS, Inverse Problems in Science and Engineering, 19(1) (2011), 3-16.
    • Z. Denkowski, S. Migorski, A. Ochal, A Class of Optimal Control Problems for Piezoelectric Frictional Contact Models, Nonlinear Analysis: Real World Applications, 12 (2011) 1883–1895.
    • S. Migorski, A. Ochal, M. Sofonea, Analysis of a Quasistatic Contact Problem for Piezoelectric Materials, Journal of Mathematical Analysis and Applications, 382 (2011), 701-713.
    • S. Migorski, A. Ochal, M. Sofonea, History-Dependent Subdifferential Inclusions and Hemivariational Inequalities in Contact Mechanics, Nonlinear Analysis Real World Applications, 12 (2011), 3384-3396.
    • S. Migorski, Existence of Solutions to Nonlinear Second Order Evolution Inclusions without and with Impulses, Dynamics of Continuous, Discrete and Impulsive Systems, Series B, 18 (2011), 493-520.
    • S. Migorski, A. Ochal, M. Sofonea, Variational Analysis of Fully Coupled Electro-Elastic Frictional Contact Problems, Mathematische Nachrichten, 283 (9) (2010), 1314-1335.
    • S. Migorski, A. Ochal, M. Sofonea, A dynamic frictional contact problem for piezoelectric materials, Journal of Mathematical Analysis and Applications, 361 (2010), 161-176.
    • S. Migorski, A. Ochal, M. Sofonea, Weak solvability of antiplane frictional contact problems for elastic cylinders, Nonlinear Analysis Real World Applications, 11 (2010), 172-183.
    • S. Migorski, A. Ochal, An inverse coefficient problem for a parabolic hemivariational inequality, Applicable Analysis, 89 (2010), 243-256.
    • S. Migórski, A. Ochal, Nonconvex Inequality Models for Contact Problems of Nonsmooth Mechanics, Keynote Lecture in the Minisymposium on Computational Contact Mechanics, Chapter 3 in Lectures of the CMM 2009 , “Computer Methods in Mechanics”, Advanced Structured Materials, Book Series, M. Kuczma, K. Wilmanski (Eds.), Vol. 1, 43-58, Springer, Berlin, Heidelberg, 2010.
    • S. Migorski, A. Ochal, M. Sofonea, Analysis of a dynamic contact problem for electro-viscoelastic cylinders, Nonlinear Analysis Theory, Methods and Applications, 73(5) (2010), 1221-1238.
    • S. Migorski, Evolution Hemivariational Inequalities with Applications, in: Handbook of Nonconvex Analysis and Applications, Chapter 8, D. Y. Gao and D. Motreanu (eds.), International Press, Boston, 2010, 409-473.
    • S. Migorski, A. Ochal, M. Sofonea, Solvability of Dynamic Antiplane Frictional Contact Problems for Viscoelastic Cylinders, Nonlinear Analysis Theory, Methods and Applications, 70 (2009), 3738-3748.
    • Z. Liu, S. Migorski, A Note on a Paper by Su Ke and He Zhen, Applied Mathematics Letters, 22 (2009), 56-57.
    • S. Migorski, A. Ochal, M. Sofonea, Weak Solvability of a Piezoelectric Contact Problem, European Journal of Applied Mathematics, 20 (2009), 145-167.
    • S. Migorski, A. Ochal, Quasistatic Hemivariational Inequality via Vanishing Acceleration Approach, SIAM Journal of Mathematical Analysis, 41 (2009), 1415-1435.
    • S. Migorski, A. Ochal, M. Sofonea, An evolution problem in nonsmooth elasto-viscoplasticity, Nonlinear Analysis Theory, Methods and Applications, 71 (2009), 2766-2771.
    • S. Migorski, A. Ochal, M. Sofonea, Modeling and analysis of an antiplane piezoelectric contact problem, Mathematical Models and Methods in Applied Sciences, 19 (2009), 1295-1324.
    • S. Migorski, A Class of Hemivariational Inequalities for Electroelastic Contact Problems with Slip Dependent Friction, dedicated to Professor Z. Denkowski on the occasion of his 65th birthday, Discrete and Continuous Dynamical Systems Series S, 1(1) (2008), 117-126.
    • Z. Liu, S. Migorski, Noncoercive Damping in Dynamic Hemivariational Inequality with Application to Problem of Piezoelectricity, Discrete and Continuous Dynamical Systems Series B, 9 (2008), 129-143.
    • Z. Liu, S. Migorski, A. Ochal, Homogenization of Boundary Hemivariational Inequalities in Linear Elasticity, Journal of Mathematical Analysis and Applications, 340 (2008), 1347-1361.
    • S. Migorski, A. Ochal, M. Sofonea, Integrodifferential Hemivariational Inequalities with Applications to Viscoelastic Frictional Contact, Mathematical Models and Methods in Applied Sciences, 18(2) (2008), 271-290.
    • S. Migorski, A. Ochal, Dynamic Bilateral Contact Problem for Viscoelastic Piezoelectric Materials with Adhesion, Nonlinear Analysis Theory, Methods and Applications, 69 (2008), 495-509.
    • S. Migorski, A. Ochal, M. Sofonea, Analysis of a Dynamic Elastic-Viscoplastic Contact Problem with Friction, Discrete and Continuous Dynamical Systems Series B, 10 (2008), 887-902.
    • S. Migorski, A. Ochal, Vanishing Viscosity for Hemivariational Inequality Modeling Dynamic Problems in Elasticity, Nonlinear Analysis Theory Methods and Applications, 66 (2007), 1840-1852.
    • S. Migorski, A. Ochal, Nonlinear Impulsive Evolution Inclusions of Second Order, Dynamic Systems and Applications, 16 (2007), 155-174.
    • Z. Denkowski, S. Migorski, A. Ochal, Optimal Control for a Class of Mechanical Thermoviscoelastic Frictional Contact Problems, a special issue in honour of Professor S. Rolewicz, invited paper, Control and Cybernetics, 36(3)(2007), 611-632.
    • S. Migorski, A. Ochal, Navier-Stokes Problems Modeled by Evolution Hemivariational Inequalities, dedicated to Professor Z. Denkowski on the occasion of his 65th birthday, Discrete and Continuous Dynamical Systems, Supplement Volume 2007, 731-740.
    • S. Migorski, A. Ochal, A Unified Approach to Dynamic Contact Problems in Viscoelasticity, Journal of Elasticity, 83 (2006), 247-276.
    • S. Migorski, A. Ochal, Existence of Solutions for Second Order Evolution Inclusions with Application to Mechanical Contact Problems, a special issue dedicated to Professor N.U. Ahmed on the occasion of his 70th birthday, Optimization, 55 (2006), 101-120.
    • S. Migorski, Hemivariational Inequality for a Frictional Contact Problem in Elasto-piezoelectricity, Discrete and Continuous Dynamical Systems Series B, 6(6) (2006), 1339-1356.
    • S. Migorski, Evolution Hemivariational Inequality for a Class of Dynamic Viscoelastic Nonmonotone Frictional Contact Problems, Computer and Mathematics with Applications, 52 (2006), 677-698.
    • Z. Denkowski, S. Migorski, A. Ochal, Existence and Uniqueness to a Dynamic Bilateral Frictional Contact Problem in Viscoelasticity, Acta Applicandae Mathematicae, 94 (2006), 251-276.
    • Z. Denkowski, S. Migorski, A System of Evolution Hemivariational Inequalities Modeling Thermoviscoelastic Frictional Contact, Nonlinear Analysis Theory Methods and Applications, 60(8) (2005), 1415-1441.
    • S. Migorski, A. Ochal, Hemivariational Inequality for Viscoelastic Contact Problem with Slip-Dependent Friction, Nonlinear Analysis Theory Methods and Applications, 61 (2005), 135-161.
    • S. Migorski, A. Ochal, Hemivariational Inequalities for Stationary Navier-Stokes Equations, Journal of Mathematical Analysis and Applications, 306 (2005), 197-217.
    • S. Migorski, Boundary Hemivariational Inequalities of Hyperbolic Type and Applications, Journal of Global Optimization, 31 (2005), 505-533.
    • S. Migorski, Dynamic Hemivariational Inequality Modeling Viscoelastic Contact Problem with Normal Damped Response and Friction, Applicable Analysis, 84 (2005), 669-699.
    • S. Migorski, Dynamic Hemivariational Inequalities in Contact Mechanics, Nonlinear Analysis Theory Methods and Applications, 63 (2005), e77-e86.
    • Z. Denkowski, S. Migorski, Hemivariational Inequalities in Thermoviscoelasticity, Nonlinear Analysis Theory Methods and Applications, 63 (2005), e87-e97.
    • S. Migorski, A. Ochal, Boundary Hemivariational Inequality of Parabolic Type, Nonlinear Analysis Theory Methods and Applications, 57(4) (2004), 579-596.
    • Z. Denkowski, S. Migorski, Sensitivity of Optimal Solutions to Control Problems for Systems Described by Hemivariational Inequalities, Control and Cybernetics, 33(2) (2004), 211-236.
    • S. Migorski, Hemivariational Inequalities Modeling Viscous Incompressible Fluids, Journal of Nonlinear and Convex Analysis, 5(2) (2004), 217-227.
    • S. Migorski, Optimal Control of a Class of Boundary Hemivariational Inequalities of Hyperbolic Type, Dynamic Continuous Discrete Impulsive Systems, Series B, Applications Algorithms 2003, suppl., 159-164.
    • Z. Denkowski, S. Migorski, N.S. Papageorgiou, On the Convergence of Solutions of Multivalued Parabolic Equations and Applications, Nonlinear Analysis Theory Methods and Applications, 54(4) (2003), 667-682.
    • S. Migorski, Homogenization Technique in Inverse Problems for Boundary Hemivariational Inequalities, Inverse Problems in Engineering, 11(3) (2003), 229-242.
    • S. Migorski, Evolution hemivariational inequalities in infinite dimension and their control, Nonlinear Analysis-TMA, 47 (2001), 101-112.
    • S. Migorski, Existence and Convergence Results for Evolution Hemivariational Inequalities, Topological Methods in Nonlinear Analysis, 16(1) (2000), 125-144.
    • S. Migorski, A. Ochal, Optimal Control of Parabolic Hemivariational Inequalities, Dedicated to the memory of Professor P.D. Panagiotopoulos, Journal of Global Optimization, 17(1-4) (2000), 285-300.
    • S. Migorski, Sensitivity Analysis of Inverse Problems with Applications to Nonlinear Systems, Dynamic Systems and Applications, 8(1) (1999), 73-89.
    • Z. Denkowski, S. Migorski, Optimal Shape Design for Hemivariational Inequalities, Universitatis Iagellonicae Acta Matematica, 36(1998), 81-88.
    • Z. Denkowski, S. Migorski, Optimal Shape Design Problems for a Class of Systems Described by Hemivariational Inequalities, Journal of Global Optimization, 12(1) (1998), 37-59.
    • S. Migorski, Some Remarks on Extremal Solutions of Nonlinear First Order Evolution Inclusions, Dynamic Systems and Applications, 6(1) (1997), 21-28.
    • S. Migorski, Control Problems for Systems Described by Nonlinear Second Order Evolution Inclusions, Nonlinear Analysis Theory Methods and Applications, 30(1) (1997), 419-428.
    • S. Migorski, On Existence Result for Nonlinear Evolution Inclusions, Proceedings of the Edinburgh Mathematical Society, 39(1) (1996), 133-141.
    • Z. Denkowski, S. Migorski, S. Mortola, Differential Inclusions and Minimizing Movements, Rendiconti Accademia Nazionale delle Scienze detta dei XL, Memorie di Matematica e Applicazioni, 20(1) (1996), 35-64.
    • S. Migorski, Homogenization of Hyperbolic-Parabolic Equations in Perforated Domains, Universitatis Iagellonicae Acta Matematica, 33 (1996), 59-72.
    • S. Migorski, Variational Stability Analysis of Optimal Control Problems for Systems Governed by Nonlinear Second Order Evolution Equations - Summary, Journal of Mathematical Systems, Estimation, and Control, 6(4) (1996), 469-472. Full electronic manuscript = 24pp, 456,920 bytes; http://www.birkhauser.com/journals/jmsec/download.html. Retrieval Code: 60121.
    • S. Migorski, A Stability Result for Parameter Identification Problems in Nonlinear Parabolic Problems, International Journal of Mathematics & Mathematical Sciences, 18(1) (1995), 25-32.
    • S. Migorski, Sensitivity Analysis of Distributed Parameter Optimal Control Problems for Nonlinear Parabolic Equations, Journal of Optimization Theory and Applications, 87(3) (1995), 595-613.
    • S. Migorski, Existence and Relaxation Results for Nonlinear Evolution Inclusions Revisited, Journal of Applied Mathematics and Stochastic Analysis, 8(2) (1995), 143-149.
    • S. Migorski, Convergence of Optimal Solutions in Control Problems for Hyperbolic Equations, Annales Polonici Mathematici, 62(2) (1995), 111-121.
    • S. Migorski, A Counterexample to a Compact Embedding Theorem for Functions with Values in a Hilbert Space, Proceedings of the American Mathematical Society, 123(8) (1995), 2447-2450.
    • S. Migorski, A Counterexample to a Compact Embedding Theorem for Functions with Values in a Hilbert Space, Short Report, Journal of Applied Mathematics and Stochastic Analysis, 8(4) (1995), p. 431, paper invited by the editor.
    • S. Migorski, Existence, Variational and Optimal Control Problems for Nonlinear Second Order Evolution Inclusions, Dynamic Systems and Applications, 4(4) (1995), 513-528.
    • S. Migorski, Existence and Relaxation Results for Nonlinear Second Order Evolution Inclusions, Discussiones Mathematicae: Differential Inclusions, 15(2) (1995), 129-148.
    • Z. Denkowski, S. Migorski, R. Schaefer, H. Telega, Inverse Problem for the Prelinear Filtration of Ground Water, Computer Assisted Mechanics and Engineering Sciences, 3 (1995), 97-107.
    • S. Migorski, Stability of Parameter Identification Problems with Applications to Nonlinear Evolution Systems, Dynamic Systems and Applications, 2(3) (1993), 387-404.
    • S. Migorski, Asymptotic Behaviour of Optimal Solutions in Control Problems for Elliptic Equations, Rivista di Matematica Pura ed Applicata, 11 (1992), 7-28.
    • S. Migorski, On Asymptotic Limits of Control Problems with Parabolic and Hyperbolic Equations, Rivista di Matematica Pura ed Applicata, 12 (1992), 33-50.
    • S. Migorski, S. Mortola, J. Traple, Homogenization of First Order Differential Operators, Rendiconti Accademia Nazionale delle Scienze detta dei XL, Memorie di Matematica, 110, 16(14) (1992), 259-276.
    • S. Migorski, R. Schaefer, The Existence Aspects of Dupuit and Boussinesq Filtration Models Using Finite Element Method, Lecture Notes in Physics 371, K.W. Morton (ed.), 504-508, Springer Verlag, Berlin, 1990.
    • Z. Denkowski, S. Migorski, Control Problems for Parabolic and Hyperbolic Equations via the Theory of G and Gamma Convergence, Annali di Matematica Pura ed Applicata, 149 (4) (1987), 23-39.
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