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논문 기본 정보
- 자료유형
- 학술저널
- 저자정보
- 저널정보
- 경남대학교 기초과학연구소 Nonlinear Functional Analysis and Applications Nonlinear Functional Analysis and Applications Vol.26 No.3
- 발행연도
- 2021.9
- 수록면
- 531 - 551 (21page)
- DOI
- 10.22771/nfaa.2021.26.03.06
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초록· 키워드
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In this paper, we consider a mixed boundary value problem to a class of nonlinear operators containing p(x)-Laplacian. More precisely, we consider the problem with the Dirichlet condition on a part of the boundary and the Steklov boundary condition on an another part of the boundary. We show the existence of at least three weak solutions under some hypotheses on given functions and the values of parameters.
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참고문헌 (27)
참고문헌 신청
M. Allaoui / 2012 / A.R. El Amorousse and A. Ourraoui, Existence and multiplicity of solutions for a Steklov problem involving the p(x)-Laplace operator / Electron. J. Diff. Eqs 132:1~12
J. Aramaki / Existence of weak solutions for a nonlinear problem involving p(x)-Laplacian operator with mixed boundary problem, submitted
J. Aramaki / 2018 / Existence of weak solution for a class of abstract coupling system associated with stationary electromagnetic system / Taiwanese J. Math 22(3):741~765
J. Aramaki / 2019 / Existence of weak solutions to stationary and evolutionary Maxwell-Stokes type problems and the asymptotic behavior of the solution / Adv. Math. Sci. Appl 28(1):29~57
J. Aramaki / 2019 / Existence and regularity of a weak solution to a class of systems in a multiconnected domain / J. Partial Diff. Eqs 32(1):1~19
J. Aramaki / Existence of weak solutions for a nonlinear problem involving p(x)-Laplacian operator with mixed boundary problem, submitted
J. Aramaki / 2018 / Existence of weak solution for a class of abstract coupling system associated with stationary electromagnetic system / Taiwanese J. Math 22(3):741~765
J. Aramaki / 2019 / Existence of weak solutions to stationary and evolutionary Maxwell-Stokes type problems and the asymptotic behavior of the solution / Adv. Math. Sci. Appl 28(1):29~57
J. Aramaki / 2019 / Existence and regularity of a weak solution to a class of systems in a multiconnected domain / J. Partial Diff. Eqs 32(1):1~19
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