Open Access
Issue |
E3S Web Conf.
Volume 288, 2021
International Symposium “Sustainable Energy and Power Engineering 2021” (SUSE-2021)
|
|
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Article Number | 01026 | |
Number of page(s) | 4 | |
DOI | https://doi.org/10.1051/e3sconf/202128801026 | |
Published online | 14 July 2021 |
- Thong V.D. and D.V. Hieu. Weak and strong convergence theorems for variational inequality problems. Numerical Algorithms 78. 1045–1060 (2018) [Google Scholar]
- Gibali, A., Reich, S., Zalas, R.: Outer approximation methods for solving variational inequalities in Hilbert space. Optimization 66, 417–437 (2017) [Google Scholar]
- Hieu, D.V., Anh, P.K., Muu, L.D.: Modified hybrid projection methods for finding common solutions to variational inequality problems. Comput. Optim. Appl. 66, 75–96 [Google Scholar]
- Cai G., Gibali A., Lyiola O. S., Shehu Y. A new double-projection method for solving variational inequalities in Banach spaces. J Optim Theory Appl, 2018, 178: 219-239 [Google Scholar]
- N. V. Banichuk. Determination of the shape of curvilinear cracks by the small parameter method. Academy of Sciences of the USSR. 1970. N° 2. S. 130–137. [Google Scholar]
- Jouymandi Z., Moradlou F. Extragradient methods for solving equilibrium problems, variational inequalities, and fixed point problems. Numer Funct Anal Optim, 2017, 38: 1391–1409 [Google Scholar]
- Liu Z.H., Migorski S., Zeng S.D. Partial differential variational inequalities involving nonlocal boundary conditions in Banach spaces. J Differ Equ. 2017; 263: 3989–4006. DOI: 10.1016/j.jde.2017.05.010 [Google Scholar]
- Nguyen T.V.A., Tran D.K. On the differential variational inequalities of parabolic-elliptic type. Math Method Appl Sci. 2017. DOI: 10.1002/mma.4334 [Google Scholar]
- Zeng S.D., Liu Z., Migorski S. A class of fractional differential hemivariational inequalities with application to contact problem. Z Angew Math Phys. 2018; 69: 36. pages 23. DOI: 10.1007/s00033-018-0929-6 [Google Scholar]
- A. I. Furtsev, “About the Contact of a Thin Obstacle and a Plate Containing a Thin Inclusion,” Sibir. Zh. Chist. Prikl. Mat. 17 (4), 94–111 (2017) [Google Scholar]
- A. M. Khludnev, “On Modeling Thin Inclusions in Elastic Bodies with a Damage Parameter,” Math. Mech. Solids. 2018; doi https://doi.org/10.1177/1081286518796472 [PubMed] [Google Scholar]
- Giovanardi B., Formaggia L., Scotti A., Zunino P. Unfitted FEM for modelling the interaction of multiple fractures in a poroelastic medium. In: SPA Bordas, E. Burman, M.G. Larson, M.A. Olshanskii, eds. Geometrically Unfitted Finite Element Methods and Applications. Cham, Switzerland: Springer International Publishing; 2017: 331–352. [Google Scholar]
- Caffarelli L. A., Friedman A. The obstacle problem for the biharmonic operator. Ann scuola norm. super Pisa. 1979, Ser. IV.- vol. VI, no. 1, - P. 151–184. [Google Scholar]
- Morozov N.F. Mathematical problems in the theory of cracks. Moscow: Nauka. 1984. 255 p. [Google Scholar]
- Khludnev A.M. Optimal control of a variational inequality in a contact problem for a plate. Dynamics of a continuous medium. Novosibirsk, 1988. - Issue. 87. -- S. 122–135. [Google Scholar]
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