About The Fundamental Matrix Of The Linear Nonstationary System
About the representation of solutions of linear elliptic equations of arbitrary order
About uniform boundedness and convergence of solutions of certain nonlinear differential equations of fifth-order.
Absolut stetiges Spektrum bei Sturm-Liouville-Operatoren und Dirac-Systemen.
Absolute Continuity of Hamiltonians with von Neumann Wigner Potentials II.
Absolute Continuity of the Essential Spectrum of - ... + q (t) without Monotony of q.
Absolute Monotonicity of Polynomials Occurring in the Numerical Solution of Initial Value Problems.
Absolute Monotonicity of Rational Functions Occurring in the Numerical Solution of Initial Value Problems.
Absolute stability of nonlinear systems with time delays and applications to neural networks.
Absolutely convergent expansions associated with a boundary-value problem with the eigenvalue parameter contained in one boundary condition
Absolutely convergent series expansions for quasi periodic motions.
Abstract Cauchy problem
Abstract differential equations of arbitrary (fractional) orders
Abstract differential inclusions with some applications to partial differential ones
Abstract differential inequalities and the Cauchy problem for infinite-dimensional linear functional differential equations.
Abstract inclusions in Banach spaces with boundary conditions of periodic type
We study in the space of continuous functions defined on [0,T] with values in a real Banach space E the periodic boundary value problem for abstract inclusions of the form ⎧ ⎨ ⎩ x (T) = x(0), where, is a multivalued map with convex compact values, ⊂ E, is the superposition operator generated by F, and S: × L¹([0,T];E) → C([0,T]; ) an abstract operator. As an application, some results are given to the periodic boundary value problem for nonlinear differential inclusions governed by m-accretive...
Abstract Quasilinear Parabolic Equations.
Abstract semilinear equations with small parameter
Abstract theory of variational inequalities with Lagrange multipliers and application to nonlinear PDEs
Recently, we established some generalizations of the theory of Lagrange multipliers arising from nonlinear programming in Banach spaces, which enable us to treat not only elliptic problems but also parabolic problems in the same generalized framework. The main objective of the present paper is to discuss a typical time-dependent double obstacle problem as a new application of the above mentioned generalization. Actually, we describe it as a usual parabolic variational inequality and then characterize...
Accelerated Runge-Kutta methods.