Using R for Numerical Analysis in Science and Engineering (Chapman & Hall/CRC The R Series)

Using R for Numerical Analysis in Science and Engineering
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Springer Texts in Statistics. Lattice: Multivariate Data Visualization with R. Introducing Monte Carlo Methods with R. Introductory Time Series with R.

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Series: Advances in Mechanics and Mathematics, Vol. Migorski, M. Migorski, Editors: M. Shillor and M. Migorski, Guest Editors: M. Barboteu, R. Brouzet, W. Han, and M. Publications We drive change at Jagiellonian University.

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Using R for Numerical Analysis in Science and Engineering - CRC Press Book. Chapman and Hall/CRC Series: Chapman & Hall/CRC The R Series. inacgorcomp.tk: Using R for Numerical Analysis in Science and Engineering ( Chapman & Hall/CRC The R Series) (): Victor A. Bloomfield: Books.

Everything is never quite enough. Sofonea read more. Papageorgiou read more. Migorski read more. Ochal read more. Shillor read more. Research papers in journals Coming soon. Khan, S. Zeng, Inverse problems for nonlinear quasi-hemivariational inequalities with application to mixed boundary value problems, Inverse Problems, , in press.

Migorski, Van Thien Nguyen, S. Zeng, Solvability of parabolic variational-hemivariational inequalities involving space-fractional Laplacian, Applied Mathematics and Computation , Zeng, Nonlocal elliptic variational-hemivariational inequalities, Journal of Integral Equations and Applications, , in press. Liu, S. Migorski, S. Zeng, A class of history-dependent differential variational inequalities with application to contact problems, Optimization, , in press. Migorski, D. Migorski, Y. Bai, S. Zeng, A class of generalized mixed variational-hemivariational inequalities II: applications, Nonlinear Analysis: Real World Applications 50 , Gamorski, S.

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Migorski, A new class of quasistatic frictional contact problems governed by a variational-hemivariational inequality, Nonlinear Analysis: Real World Applications 50 , Sama, Inverse problems for multi-valued quasi variational inequalities and noncoercvie variational inequalities with noisy data, Optimization 68 , Peng, L. Gasinski, S. Ochal, A class of evolution variational inequalities with nonconvex constraints, Optimization 68 , Ivanova, S.

Migorski, R. Wyczolkowski, D.

MATHEMATICS

Ivanov, Numerical identification of temperature dependent thermal conductivity using least squares method, International Journal of Numerical Methods for Heat and Fluid Flow, , in press. Han, S. Sofonea, On penalty method for unilateral contact problem with non-monotone contact condition, Journal of Computational and Applied Mathematics , Zeng, Well-posedness of a class of generalized mixed hemivariational-variational inequalities, Nonlinear Analysis: Real World Applications 48 , Migorski, C.

Fang, S.

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Zeng, A new modified subgradient extragradient method for solving variational inequalities, Applicable Analysis, , doi: Zeng, Inverse problems for nonlinear quasi-variational inequalities with an application to implicit obstacle problems of p-Laplacian type, Inverse Problems 35 , article number: Zeng, A class of generalized evolutionary problems driven by variational inequalities and fractional operators, Set-Valued and Variational Analysis, , in press.

Migorski, B. Zeng, On convergence of solutions to history-dependent variational-hemivariational inequalities, Journal of Mathematical Analysis and Applications, , Zeng, Rothe method and numerical analysis for history-dependent hemivariational inequalities with applications to contact mechanics, Numerical Algorithms 82 , no. Zeng, Mixed variational inequalities driven by fractional evolutionary equations, Acta Mathematica Scientia, 39B , Migorski, P.

Szafraniec, Nonmonotone slip problem for miscible liquids, Journal of Mathematical Analysis and Applications, , Gamorski, Variational-hemivariational inequality for a class of dynamic nonsmooth frictional contact problems, Applied Mathematics and Computation, , Cheng, Q. Xiao, S.

Ochal, Error estimate for quasistatic history-dependent contact model, Computers and Mathematics with Applications, 77 , — Zeng, S. Migorski, Variational-hemivariational inverse problems for unilateral frictional contact, Applicable Analysis, , 1— Barboteu, W. Migorski, On numerical approximation of a variational-hemivariational inequality modeling contact problems for locking materials, Computers and Mathematics with Applications, 77 , Zeng, The Rothe method for multi-term time fractional integral diffusion equations, Discrete Contin.