Vovk O. Numerical modeling of the nonlinear evolution diffusion-advection-reaction problems.

Українська версія

Thesis for the degree of Candidate of Sciences (CSc)

State registration number

0416U003878

Thesis Registration Form

0416U003878.pdf

Applicant for

Specialization

  • 01.01.07 - Обчислювальна математика

01-07-2016

Specialized Academic Board

Д 35.051.07

Ivan Franko National University of Lviv

Essay

The thesis is devoted to development and investigation of an efficient  projection-mesh schemes to solve the problems with diffusion-advection-reaction equations, in particular singularly perturbed and/or semilinear ones. The basis of the proposed numerical schemes is formed by both Galerkin procedure, which permits selection of finite element method approximation space by using a posteriori error estimations and h-adaptivity concept, and one step recurrent schemes for integration with respect to time.

Read more

Files

aref.doc

dis.pdf

Similar theses

0421U100791

Beshley Andriy Volodymyrovych

Numerical solution of planar boundary value problems for an elliptic equation with variable coefficients by integral equations approach

0520U101612

Mayko Nataliya V.

The weighted estimates of the functional-discrete methods for solving boundary value problems

0419U004550

Borachok Ihor V.

Numerical solution of the Cauchy problem for the Laplace equation in three dimensional double connected domains

0419U004485

Drebotiy Roman Hryhorovych

Construction and analysis of hp-adaptive finite element schemes for diffusion-convection-reaction problems

0418U003534

Stelmashchuk Vitalii Volodymyrovych

Analysis of generalized thermopiezoelectricity problems and projection-mesh schemes for their solution