Разширено търсене
Автор да съдържа I. Brayanov
Каталог "Библиографии" | Статии от книги - библиография
Finite Volume Difference Scheme for a Stiff Elliptic Reaction-Diffusion Problem with a Line Interface
// <I>Numerical<D> Analysis and Its Applications: Proc.: Lecture Notes in Computer Science: Vol. 1988.- Berlin : Springer-Verlag, 2001, p. 117-124.
(2001)
I. Brayanov
Каталог "Библиографии" | Периодични издания
Uniform in a Small Parameter Convergence of Samarskii's Monotone Scheme and its Modification for the Convection-diffusion Equation with Concentrated Source
// <I>Computational<D> Mathematics and Physics, 40, 2000, N 4, p. 534-550.
(2000)
L. Vulkov; I. Brayanov
Каталог "Библиографии" | Статии от книги - библиография
Uniformly Convergent Difference Scheme for the Singularly Perturbed Convection-Diffusion Parabolic Problem with Concentrated Capacity
// <I>Analytical<D> and Numerical Methods for Convection-Dominated and Singularly Perturbed.- New York : Nova Science Publishers Inc., 2000, p. 161-168.
(2000)
L. Vulkov; I. Brayanov
Каталог "Библиографии" | Статии от книги - библиография
Numerical Solution of Diffusion-Desorbtion Problems with Small Ddiffusion Coefficients and Llocalized Chemical Reactions
// <I>Analytical<D> and Numerical Methods for Convection-Dominated and Singularly Perturbed.- New York : Nova Science Publishers Inc., 2000, p. 169-176.
(2000)
L. Vulkov; Y. Kandilarov; I. Brayanov
Каталог "Библиографии" | Статии от книги - библиография
Numerical Solution of Diffusion-Desorbtion Problems with Small Ddiffusion Coefficients and Llocalized Chemical Reactions
// <I>Analytical<D> and Numerical Methods for Convection-Dominated and Singularly Perturbed.- New York : Nova Science Publishers Inc., 2000, p. 169-176.
(2000)
Y. Kandilarov; L. Vulkov; I. Brayanov
Каталог "Библиографии" | Периодични издания
Uniform in a Small Parameter Convergence of Samarskii's Monotone Scheme and its Modification for the Convection-diffusion Equation with Concentrated Source
// <I>Computational<D> Mathematics and Physics, 40, 2000, N 4, p. 534-550.
(2000)
I. Brayanov; L. Vulkov
Каталог "Библиографии" | Статии от книги - библиография
Uniformly Convergent Difference Scheme for the Singularly Perturbed Convection-Diffusion Parabolic Problem with Concentrated Capacity
// <I>Analytical<D> and Numerical Methods for Convection-Dominated and Singularly Perturbed.- New York : Nova Science Publishers Inc., 2000, p. 161-168.
(2000)
I. Brayanov; L. Vulkov
Каталог "Библиографии" | Статии от книги - библиография
Numerical Solution of Diffusion-Desorbtion Problems with Small Ddiffusion Coefficients and Llocalized Chemical Reactions
// <I>Analytical<D> and Numerical Methods for Convection-Dominated and Singularly Perturbed.- New York : Nova Science Publishers Inc., 2000, p. 169-176.
(2000)
I. Brayanov; Y. Kandilarov; L. Vulkov
Каталог "Библиографии" | Периодични издания
Grid Approximation for the Solution of the Singularly Perturbed Heat Equation with Concentrated Capacity
// <I>Journal<D> of Mathematical Analysis and Applications, 237, 1999, p. 672-697.
(1999)
L. Vulkov; I. Brayanov
Каталог "Библиографии" | Периодични издания
Homogeneous Difference Schemes for the Heat Equation with Concentrated Capacity
// <I>Computational<D> Mathematics and Mathematikal Physics, 39, 1999, № 2, p. 254-261.
(1999)
L. Vulkov; I. Brayanov
Каталог "Библиографии" | Статии от книги - библиография
Difference Scheme for Singularly Perturbed Reaction-Diffusion Problems with Concentrated Capacity
// <I>Finite<D> Difference Methods: Theory and Applications.- New York : Nova Science Publishers Inc., 1999, p. 23-32.
(1999)
L. Vulkov; I. Brayanov
Каталог "Библиографии" | Периодични издания
Grid Approximation for the Solution of the Singularly Perturbed Heat Equation with Concentrated Capacity
// <I>Journal<D> of Mathematical Analysis and Applications, 237, 1999, p. 672-697.
(1999)
I. Brayanov; L. Vulkov
Каталог "Библиографии" | Периодични издания
Homogeneous Difference Schemes for the Heat Equation with Concentrated Capacity
// <I>Computational<D> Mathematics and Mathematikal Physics, 39, 1999, № 2, p. 254-261.
(1999)
I. Brayanov; L. Vulkov
Каталог "Библиографии" | Статии от книги - библиография
Difference Scheme for Singularly Perturbed Reaction-Diffusion Problems with Concentrated Capacity
// <I>Finite<D> Difference Methods: Theory and Applications.- New York : Nova Science Publishers Inc., 1999, p. 23-32.
(1999)
I. Brayanov; L. Vulkov
Каталог "Библиографии" | Статии от книги - библиография
Finite Difference Schemes with Variable Weights for Parabolic Equation with Concentrated Capacity
// <I>Notes<D> on Numerical Fluid Mechanics.- Braunschweig : Vieweg- Verlag, 1998, p. 210-219.
(1998)
L. Vulkov; I. Brayanov
Каталог "Библиографии" | Статии от книги - библиография
Finite Difference Schemes with Variable Weights for Parabolic Equation with Concentrated Capacity
// <I>Notes<D> on Numerical Fluid Mechanics.- Braunschweig : Vieweg- Verlag, 1998, p. 210-219.
(1998)
I. Brayanov; L. Vulkov
Каталог "Библиографии" | Статии от книги - библиография
On the Realization and Stability of Difference Schemes for Diffusion Problems with Localized Reactions
// <I>Notes<D> on Numerical Fluid Mechanics.- Braunschweig : Vieweg- Verlag, 1998, p. 201-209.
(1998)
I. Brayanov; Y. Kandilarov
Каталог "Библиографии" | Статии от книги - библиография
Numerical Solution of Non-Classical Boundary Value Problem for Vibrating String
// <I>Applications<D> of Mathematics in Engineering : Poceedings of the 23rd Summer School Sozopol' 97, Sozopol, 15-21 June,1997.- Sofia : Heron Press, 1998, p. 168-170.
(1998)
I. Brayanov; S. Karakoleva
Каталог "Библиографии" | Статии от книги - библиография
Convergence of a Crank-Nicolson Difference Scheme for Heat Equations with Interface in the Heat Flow and Concentrated Heat Capacity
// <I>Numerical<D> Analysis and Its Applications: Proc.: Lecture Notes in Computer Science: Vol. 1196.- Berlin : Springer-Verlag, 1997, p. 58-65.
(1997)
I. Brayanov
Каталог "Библиографии" | Периодични издания
Uniformly convergent high order schemes for a 2D reaction-diffusion problem with anisotropic coefficients
// <I>Lecture<D> notes in comput. sci., 2542, 2003, p. 395-402.
I. Brayanov; I. B. Dimitrova