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Rayleigh quotients of the level set manifolds related to the nonlinear PDE
Y Il'yasov - arxiv preprint arxiv:2108.00891, 2021 - arxiv.org
arxiv:2108.00891v1 [math.AP] 2 Aug 2021 Page 1 Rayleigh quotients of the level set
manifolds related to the nonlinear PDE Yavdat Il’yasov Institute of Mathematics, Ufa Federal …
manifolds related to the nonlinear PDE Yavdat Il’yasov Institute of Mathematics, Ufa Federal …
Existence of S-shaped type bifurcation curve with dual cusp catastrophe via variational methods
We discuss the existence of multiple positive solutions leading to the occurrence of an S-
shaped bifurcation curve to the equations of the form− Δ pu= f (u), with p> 1. We deal with …
shaped bifurcation curve to the equations of the form− Δ pu= f (u), with p> 1. We deal with …
Separating solutions of nonlinear problems using nonlinear generalized Rayleigh quotients
This paper deals with nonlinear elliptic boundary value problems with complicated geometry
of nonlinearities. A new method for obtaining multiple solutions based on a recursive use of …
of nonlinearities. A new method for obtaining multiple solutions based on a recursive use of …
Zero energy critical points of functionals depending on a parameter
We investigate zero energy critical points for a class of functionals \Phi_μ defined on a
uniformly convex Banach space, and depending on a real parameter μ. More precisely, we …
uniformly convex Banach space, and depending on a real parameter μ. More precisely, we …
Existence results for nonlinear degenerate elliptic equations with lower order terms
W Zou, X Li - Advances in Nonlinear Analysis, 2020 - degruyter.com
In this paper, we prove the existence and regularity of solutions of the homogeneous
Dirichlet initial-boundary value problem for a class of degenerate elliptic equations with …
Dirichlet initial-boundary value problem for a class of degenerate elliptic equations with …
Linearized stability for degenerate and singular semilinear and quasilinear parabolic problems: the linearized singular equation
JI Díaz, J Hernández - 2019 - projecteuclid.org
We study some linear eigenvalue problems for the Laplacian operator with singular
absorption or/and source coefficients arising in the linearization around positive solutions to …
absorption or/and source coefficients arising in the linearization around positive solutions to …
Separating of critical points on the Nehari manifold via the nonlinear generalized Rayleigh quotients
In this paper, we deal with equations of variational form which Nahari manifolds can contain
more than two different types of critical points. We introduce a method of separating critical …
more than two different types of critical points. We introduce a method of separating critical …
Combined effects in coupled quasilinear elliptic systems via a “like” Gagliardo–Nirenberg inequality
In this paper, we study the existence, nonexistence and multiplicity results to a class of
quasilinear elliptic system involving (p, q)\left (p, q\right)‐Laplacian by exploiting the …
quasilinear elliptic system involving (p, q)\left (p, q\right)‐Laplacian by exploiting the …
Beyond the classical strong maximum principle: Sign-changing forcing term and flat solutions
JI Díaz, J Hernández - Advances in Nonlinear Analysis, 2024 - degruyter.com
We show that the classical strong maximum principle, concerning positive supersolutions of
linear elliptic equations vanishing on the boundary of the domain can be extended, under …
linear elliptic equations vanishing on the boundary of the domain can be extended, under …
Min-Max Principles with Nonlinear Generalized Rayleigh Quotients for Nonlinear Equations.
YS Il'yasov, AB Muravnik - Journal of Mathematical Sciences, 2022 - search.ebscohost.com
We generalize the Poincaré and Courant–Fischer–Weyl min-max principles to nonlinear
equations by applying the Lusternik–Schnirelmann theory to nonlinear generalized …
equations by applying the Lusternik–Schnirelmann theory to nonlinear generalized …