Advanced Calculus
- T. Geveci
- EducationNature
- 1 September 2014
It is quite impossible to include in a single volume of reasonable size, an adequate and exhaustive discussion of the calculus in its more advanced stages, so it becomes necessary, in planning a thoroughly sound course in the subject, to consider several important aspects of the vast field confronting a modern writer.
On the application of mixed finite element methods to the wave equations
- T. Geveci
- Mathematics
- 1988
On discute la convergence de certains schemas d'approximation semi-discrete bases sur la formulation «vitesse-contrainte» de l'equation d'onde et d'espaces tels que ceux introduits par Raviart et…
On the approximation of the solution of an optimal control problem governed by an elliptic equation
- T. Geveci
- Mathematics
- 1979
— We obtain error estimâtes for the approximate solutions of an optimal control problem in which the state is governed by a Neumann problem, To establish the estimâtes the solution is characterized…
Optimal control of partial differential equations
- D. Jacobson, D. H. Martin, M. Pachter, T. Geveci
- Mathematics
- 1980
On the convergence of a time discretization scheme for the Navier-Stokes equations
- T. Geveci
- Mathematics
- 1 September 1989
Version linearisee du schema d'Euler implicite utilisee pour l'approximation des solutions des equations de Navier Stokes dans un domaine bidimensionnel
The convergence of Galerkin approximation schemes for second-order hyperbolic equations with dissipation
In this paper we consider certain semidiscrete and fully discrete Galerkin approximations to the solution of an initial-boundary value problem for a second-order hyperbolic equation with a…
The Significance of the Stability of Difference Schemes in Different $l^p $-Spaces
- T. Geveci
- Mathematics
- 1 October 1982
The principal aim of this essay is to clarify, within the context of various $l^p $-spaces, the relative significance of the stability of difference schemes that are consistent with a hyperbolic…
The convergence of a Galerkin approximation scheme for an extensible beam
- T. Geveci, I. Christie
- Mathematics
- 1989
— Error estimâtes are denved for the convergence of a semidiscrete Galerkin approximation scheme for the équation of an extensible beam A modification of the CrankNicolson time discretization is also…
Advanced Calculus of a Single Variable
- T. Geveci
- Mathematics
- 30 March 2016
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