Semidiscrete numerical approximation for dynamic hemivariational inequalities with history-dependent operators-Reference-Cited by-同舟云学术

Semidiscrete numerical approximation for dynamic hemivariational inequalities with history-dependent operators

Published:2023-10-19 Issue: Volume: Page:1-21
ISSN:0003-6811
Container-title:Applicable Analysis
language:en
Short-container-title:Applicable Analysis

Author:

Li Yujie¹^ORCID,Cheng Xiaoliang²,Xuan Hailing³

Affiliation:

1. School of Mathematical Sciences, Xiamen University, Xiamen, China

2. School of Mathematical Science, Zhejiang University, Hangzhou, China

3. College of Mathematics and Computer Sciences, Zhejiang A&F University, Hangzhou, China

Funder

European Unions Horizon 2020 Research and Innovation Programme under the Marie Sklodowska-Curie Grand Agreement

Publisher

Informa UK Limited

Subject

Applied Mathematics,Analysis

Link

https://www.tandfonline.com/doi/pdf/10.1080/00036811.2023.2271031

Reference27 articles.

1. Han WM, Migórski S, Sofonea M. Advances in variational and hemivariational inequalities. theory, numerical analysis and applications, advances in mechanics and mathematics. Vol. 33, New York (NY): Springer; 2015.

2. Denkowski Z, Migórski S, Papageorgiou NS. An introduction to nonlinear analysis: applications. Boston: Kluwer Academic/Plenum Publishers; 2003.

3. Migórski S, Ochal A, Sofonea M. Nonlinear inclusions and hemivariational inequalities. models and analysis of contact problems, advances in mechanics and mathematics. Vol. 26, New York (NY): Springer; 2013.

4. Naniewicz Z, Panagiotopoulos PD. Mathematical theory of hemivariational inequalities and applications. New York, Basel, Hong Kong: Marcel Dekker Inc.; 1995.

5. Haslinger J, Miettinen M, Panagiotopoulos PD. Finite element method for hemivariational inequalities, theory, methods and applications. Boston, Dordrecht, London: Kluwer Academic Publishers; 1999.

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