summary:In this paper the author studies existence and bifurcation of a nonlinear homogeneous Volterra integral equation, which is derived as the first approximation for the solution of the time dependent generalization of the von Kármán equations. The last system serves as a model for stability (instability) of a thin rectangular visco-elastic plate whose two opposite edges are subjected to a constant loading which depends on the parameters of proportionality of this boundary loading
AbstractWe shall deal with a system of integro-differential and pseudoparabolic equations describing...
AbstractThis paper is devoted to studying the nonlinear Abel-Volterra integral equation of the formϕ...
AbstractThe full von Karman system accounting for in plane acceleration and thermal effects is consi...
summary:In this paper the author studies existence and bifurcation of a nonlinear homogeneous Volter...
summary:The paper deals with the analysis of generalized von Kármán equations which describe stabili...
summary:A nonlinear system of equations generalizing von Kármán equations is studied. The existence ...
SynopsisWe consider the von Karman equations, which describe a vibrating plate either with a clamped...
summary:A control of the system of nonlinear Kármán's equations for a thin elastic plate with clampe...
summary:A control of the system of Kármán's equations for a thin elastic plate is considered. Existe...
summary:The paper deals with the analysis of generalized von Kármán equations which desribe stabilit...
summary:The paper concerns the v. Kármán equations governing the bending of a thin elastic plate und...
Theorems are developed to support bifurcation and stability of nonlinear parabolic partial different...
AbstractWe examine the possible types of generic bifurcation than can occur for a three-parameter fa...
summary:In this paper boundary value problems for the system of nonlinear partial differential equat...
summary:Two theorems about period doubling bifurcations are proved. A special case, where one multip...
AbstractWe shall deal with a system of integro-differential and pseudoparabolic equations describing...
AbstractThis paper is devoted to studying the nonlinear Abel-Volterra integral equation of the formϕ...
AbstractThe full von Karman system accounting for in plane acceleration and thermal effects is consi...
summary:In this paper the author studies existence and bifurcation of a nonlinear homogeneous Volter...
summary:The paper deals with the analysis of generalized von Kármán equations which describe stabili...
summary:A nonlinear system of equations generalizing von Kármán equations is studied. The existence ...
SynopsisWe consider the von Karman equations, which describe a vibrating plate either with a clamped...
summary:A control of the system of nonlinear Kármán's equations for a thin elastic plate with clampe...
summary:A control of the system of Kármán's equations for a thin elastic plate is considered. Existe...
summary:The paper deals with the analysis of generalized von Kármán equations which desribe stabilit...
summary:The paper concerns the v. Kármán equations governing the bending of a thin elastic plate und...
Theorems are developed to support bifurcation and stability of nonlinear parabolic partial different...
AbstractWe examine the possible types of generic bifurcation than can occur for a three-parameter fa...
summary:In this paper boundary value problems for the system of nonlinear partial differential equat...
summary:Two theorems about period doubling bifurcations are proved. A special case, where one multip...
AbstractWe shall deal with a system of integro-differential and pseudoparabolic equations describing...
AbstractThis paper is devoted to studying the nonlinear Abel-Volterra integral equation of the formϕ...
AbstractThe full von Karman system accounting for in plane acceleration and thermal effects is consi...