AbstractHyperbolic nonconservative partial differential equations, such as the Von Foerster system, in which boundary conditions may depend upon the dependent variable (integral boundary conditions, for example) are solved by an approximation method based on similar work of the author for (nonlinear stochastic) ordinary differential equations
In this article, we describe an approach for solving partial differ-ential equations with general bo...
Partial differential equation theory encompasses a wide variety of problems from the various branche...
International audienceWe establish in this paper the equivalence between a Volterra integral equatio...
AbstractHyperbolic nonconservative partial differential equations, such as the Von Foerster system, ...
The parabolic equation is approximated by a set of ordinary differential equations and by finite dif...
This paper is concerned with the numerical solution of the parabolic partial differential equation s...
In several mathematical models of physical or technical processes there are non-local boundary-value...
We give a new approach for the investigation of existence and construction of an approximate solutio...
AbstractAn easy-to-apply algorithm is proposed to determine the correct set(s) of boundary condition...
Classical solutions for various boundary value problems and problems with integral conditions for pa...
Potential, Heat, and Wave Equations. Basic Approximation Theory. Sturm-Liouville Problems. Fourier S...
Revised ed. of BiBoS no. 23SIGLECopy held by FIZ Karlsruhe; available from UB/TIB Hannover / FIZ - F...
In this thesis the following contributions are made to the general theory of boundary value problems...
itions for hyperbolic systems of partial differential equations. The proposed approach is based on t...
The work covers the linear boundary problems for the differential equations with quotient derivative...
In this article, we describe an approach for solving partial differ-ential equations with general bo...
Partial differential equation theory encompasses a wide variety of problems from the various branche...
International audienceWe establish in this paper the equivalence between a Volterra integral equatio...
AbstractHyperbolic nonconservative partial differential equations, such as the Von Foerster system, ...
The parabolic equation is approximated by a set of ordinary differential equations and by finite dif...
This paper is concerned with the numerical solution of the parabolic partial differential equation s...
In several mathematical models of physical or technical processes there are non-local boundary-value...
We give a new approach for the investigation of existence and construction of an approximate solutio...
AbstractAn easy-to-apply algorithm is proposed to determine the correct set(s) of boundary condition...
Classical solutions for various boundary value problems and problems with integral conditions for pa...
Potential, Heat, and Wave Equations. Basic Approximation Theory. Sturm-Liouville Problems. Fourier S...
Revised ed. of BiBoS no. 23SIGLECopy held by FIZ Karlsruhe; available from UB/TIB Hannover / FIZ - F...
In this thesis the following contributions are made to the general theory of boundary value problems...
itions for hyperbolic systems of partial differential equations. The proposed approach is based on t...
The work covers the linear boundary problems for the differential equations with quotient derivative...
In this article, we describe an approach for solving partial differ-ential equations with general bo...
Partial differential equation theory encompasses a wide variety of problems from the various branche...
International audienceWe establish in this paper the equivalence between a Volterra integral equatio...
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