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Existence results for delay second order differential inclusions

100%

Azzam-Laouir D., Haddad T.

Discussiones Mathematicae, Differential Inclusions, Control and Optimization

2008

tom 28

nr 1

133-146

In this paper, some fixed point principle is applied to prove the existence of solutions for delay second order differential inclusions with three-point boundary conditions in the context of a separable Banach space. A topological property of the solutions set is also established.

A boundary-value problem for linear PDAEs

100%

Marszałek W., Trzaska Z.

International Journal of Applied Mathematics and Computer Science

2002

tom 12

nr 4

487-491

We analyze a boundary-value problem for linear partial differential algebraic equations, or PDAEs, by using the method of the separation of variables. The analysis is based on the Kronecker-Weierstrass form of the matrix pencil[A,-λ_n B]. A new theorem is proved and two illustrative examples are given.

Multipliers in Sobolev spaces and exact convergence rate estimates for the finite-difference schemes

100%

Jovanović B.

Banach Center Publications

1994

tom 29

nr 1

165-173

In this paper we present some recent results concerning convergence rate estimates for finite-difference schemes approximating boundary-value problems. Special attention is given to the problem of minimal smoothness of coefficients in partial differential equations necessary for obtaining the results.

Ograniczanie wyników

1 Banach Center Publications

1 Discussiones Mathematicae, Differential Inclusions, Control and Optimization

1 International Journal of Applied Mathematics and Computer Science

1 Azzam-Laouir D.

1 Haddad T.

1 Jovanović B.

1 Marszałek W.

1 Trzaska Z.

1 2008

1 2002

1 1994

Wyniki wyszukiwania

Existence results for delay second order differential inclusions

A boundary-value problem for linear PDAEs

Multipliers in Sobolev spaces and exact convergence rate estimates for the finite-difference schemes