Abstract: Discrete transparent boundary conditions for 2D Maxwell equations with dispersion (DTBC) are developed and formulated for the case of the pseudospectral discrete differentiation operator on the boundary. Test implementation is made for the wave equation in order to study some properties of the approach. The proposed boundary conditions are transparent with expected accuracy; they can provide stable long time calculations.Note: Research direction:Mathematical problems and theory of numerical method
We propose transparent boundary conditions (TBCs) for the time-dependent Schrödinger equation on a c...
The modeling and simulation of electromagnetic wave propagations is often acompanied by a restrictio...
This work is concerned with transparent boundary conditions (TBCs) for systems of Schrödinger-type e...
Abstract: Transparent Boundary Conditions (TBCs) for 2D mode of Maxwell’s equations in d...
A new approach to derive transparent boundary conditions (TBCs) for dispersive wave, Schrödinger, he...
Certain classes of electromagnetic boundaries satisfying linear and local boundary conditions can be...
AbstractThe paper presents a construction scheme of deriving transparent, i.e., reflection-free, bou...
A new approach to derive transparent boundary conditions (TBCs) for dispersive wave, Schrödinger, he...
Abstract: The preprint is devoted to constructing of Transparent Boundary Conditions (TBC)...
This paper developed a non - split perfectly matched layer (PML) boundary condition (BC) for Finite ...
A finite difference scheme is presented for the Dirac equation in (1+1)D. It can handle space- and t...
This paper developed a non - split perfectly matched layer (PML) boundary condition (BC) for Finite ...
Transparent boundary conditions (TBCs) for general Schrödinger-type equations on a bounded domain ca...
This paper developed a non - split perfectly matched layer (PML) boundary condition (BC) for Finite ...
Transparent boundary conditions for the transient Schrödinger equation on a domain Ω can be derived ...
We propose transparent boundary conditions (TBCs) for the time-dependent Schrödinger equation on a c...
The modeling and simulation of electromagnetic wave propagations is often acompanied by a restrictio...
This work is concerned with transparent boundary conditions (TBCs) for systems of Schrödinger-type e...
Abstract: Transparent Boundary Conditions (TBCs) for 2D mode of Maxwell’s equations in d...
A new approach to derive transparent boundary conditions (TBCs) for dispersive wave, Schrödinger, he...
Certain classes of electromagnetic boundaries satisfying linear and local boundary conditions can be...
AbstractThe paper presents a construction scheme of deriving transparent, i.e., reflection-free, bou...
A new approach to derive transparent boundary conditions (TBCs) for dispersive wave, Schrödinger, he...
Abstract: The preprint is devoted to constructing of Transparent Boundary Conditions (TBC)...
This paper developed a non - split perfectly matched layer (PML) boundary condition (BC) for Finite ...
A finite difference scheme is presented for the Dirac equation in (1+1)D. It can handle space- and t...
This paper developed a non - split perfectly matched layer (PML) boundary condition (BC) for Finite ...
Transparent boundary conditions (TBCs) for general Schrödinger-type equations on a bounded domain ca...
This paper developed a non - split perfectly matched layer (PML) boundary condition (BC) for Finite ...
Transparent boundary conditions for the transient Schrödinger equation on a domain Ω can be derived ...
We propose transparent boundary conditions (TBCs) for the time-dependent Schrödinger equation on a c...
The modeling and simulation of electromagnetic wave propagations is often acompanied by a restrictio...
This work is concerned with transparent boundary conditions (TBCs) for systems of Schrödinger-type e...