Add to ORKGLet H be a real Hilbert space and let X, Y be two orthogonal subspaces of H such that H = X ⨁ Y. Let T and gt; 0, A ϵ ℒ(H) and B : [0, T] x X x Y → H be a nonlinear operator. We are interested in the following evolution problem
Global error bounds are derived for Runge-Kutta time discretizations of fully nonlinear evolution eq...
Let $H$ be a real separable Hilbert space and $A:\mathcal{D}(A) \to H$ be a positive and self-adjoin...
AbstractAs a continuation of our study on doubly nonlinear parabolic type equations, we investigate ...
Let H be a real Hilbert space and let X, Y be two orthogonal subspaces of H such that H = X ⨁ Y. Le...
We derive novel a posteriori error estimates for backward Euler approximations of evolution inequali...
Nonlinear evolution equations governed by m-accretive operators in Banach spaces are discretized v...
Nonlinear evolution equations governed by $m$-accretive operators in Banach spaces are discretized v...
Error Estimates Let X,Y be two Banach spaces with norms #.# X and #.# Y . For any element u # ...
Key words: evolution differential equation, solution existence time, scale of Hilbert spaces, nonlin...
We study the backward Euler method with variable time steps for abstract evolution equations in Hilb...
<正> We find out that a class of nonlinear evolution equations corresponding to the eigenvalue ...
For a triple of Hilbert spaces {V, H, V*}, we study a discrete and a semidiscrete scheme for an evol...
This work develops a computational approach for boundary and initial-value problems by using operati...
This paper proves the convergence of solutions of a certain approximate difference equation associat...
Abstract. The regular problem for solutions of the nonlinear functional differential equa-tions with...
Global error bounds are derived for Runge-Kutta time discretizations of fully nonlinear evolution eq...
Let $H$ be a real separable Hilbert space and $A:\mathcal{D}(A) \to H$ be a positive and self-adjoin...
AbstractAs a continuation of our study on doubly nonlinear parabolic type equations, we investigate ...
Let H be a real Hilbert space and let X, Y be two orthogonal subspaces of H such that H = X ⨁ Y. Le...
We derive novel a posteriori error estimates for backward Euler approximations of evolution inequali...
Nonlinear evolution equations governed by m-accretive operators in Banach spaces are discretized v...
Nonlinear evolution equations governed by $m$-accretive operators in Banach spaces are discretized v...
Error Estimates Let X,Y be two Banach spaces with norms #.# X and #.# Y . For any element u # ...
Key words: evolution differential equation, solution existence time, scale of Hilbert spaces, nonlin...
We study the backward Euler method with variable time steps for abstract evolution equations in Hilb...
<正> We find out that a class of nonlinear evolution equations corresponding to the eigenvalue ...
For a triple of Hilbert spaces {V, H, V*}, we study a discrete and a semidiscrete scheme for an evol...
This work develops a computational approach for boundary and initial-value problems by using operati...
This paper proves the convergence of solutions of a certain approximate difference equation associat...
Abstract. The regular problem for solutions of the nonlinear functional differential equa-tions with...
Global error bounds are derived for Runge-Kutta time discretizations of fully nonlinear evolution eq...
Let $H$ be a real separable Hilbert space and $A:\mathcal{D}(A) \to H$ be a positive and self-adjoin...
AbstractAs a continuation of our study on doubly nonlinear parabolic type equations, we investigate ...