Murat SUBAŞI, Bünyamin YILDIZ

2919

Numerical Solution and Convergence Speed of Variational Formulation for Linear Schrödinger Equation

This paper presents a numerical solution of an optimal control problem for linear parabolic equations. The estimates for the error of the difference scheme and the speed of convergence have been established. Numerical results are reported on test problems.
Anahtar Kelimeler:

Optimal control problem, Finite difference method, Inverse problem.

Numerical Solution and Convergence Speed of Variational Formulation for Linear Schrödinger Equation

This paper presents a numerical solution of an optimal control problem for linear parabolic equations. The estimates for the error of the difference scheme and the speed of convergence have been established. Numerical results are reported on test problems.
Keywords:

Optimal control problem, Finite difference method, Inverse problem.,

PDF
Turkish Journal of Mathematics-Cover
  • ISSN: 1300-0098
  • Yayın Aralığı: Yılda 6 Sayı
  • Yayıncı: TÜBİTAK
Arşiv
Sayıdaki Diğer Makaleler

Solving Fuzzy Linear Programming Problems with Linear Membership Function

Rafail N. GASIMOV

A Mac Williams type identity

İrfan ŞİAP

Solving fuzzy linear programming problems with linear membership functions

Rafail N. GASIMOV, Kürşat YENİLMEZ

Asymptotic Analysis of Singularly Perturbed Abstract Evolution Equations in Banach and Hilbert Spaces

Dialla KONATE

KO-groups of Bounded Flag Manifolds

Yusuf CİVAN

Field Extensions Having the Unique Subfield Property, and G-Cogalois Extensions

Toma ALBU

On the Spectral Properties of the Regular Sturm-Liouville Problem with the Lag Argument for Which its Boundary Conditions Depends on the Spectral Parameter

Mehmet BAYRAMOĞLU, Kevser Özden KÖKLÜ, Oya BAYKAL

Numerical Solution and Convergence Speed of Variational Formulation for Linear Schrödinger Equation

Murat SUBAŞI, Bünyamin YILDIZ