We describe a simple and efficient wide-angle, split-step finite-difference based explicit transfer matrix method to solve the 3D scalar wave equation. The formulation is completely analytic and does not involve any numerical matrix inversion or diagonalization. It also does not use the ADI scheme. The PML boundary condition can be easily implemented with only a marginal increase in computational effort
Efficient nonuniform schemes, based on the generalized Douglas (GD) scheme, are developed for the fi...
Efficient nonuniform schemes, based on the generalized Douglas (GD) scheme, are developed for the fi...
We describe a bi-directional wave propagation method based on the split-step non-paraxial collocatio...
A method based on symmetrized splitting of the propagation operator in the finite difference scheme ...
A method based on symmetrized splitting of the propagation operator in the finite difference scheme ...
A method based on symmetrized splitting of the propagation operator in the finite difference scheme ...
A non-paraxial semivectorial method in the finite difference split step scheme is proposed. The meth...
A novel split-step finite-difference method for wide-angle beam propagation is presented. The formul...
We present a new method for splitting of operators in the three-dimensional finite difference split-...
We describe a method for analytical computation, including the square-root operation, of the propaga...
We describe a method for analytical computation, including the square-root operation, of the propaga...
We construct numerical schemes for solving 3D paraxial equations, using splitting techniques. The so...
International audienceNumerical schemes for solving 3-D paraxial equations are constructed using spl...
International audienceNumerical schemes for solving 3-D paraxial equations are constructed using spl...
International audienceWe introduce a migration algorithm based on paraxial wave equation that does n...
Efficient nonuniform schemes, based on the generalized Douglas (GD) scheme, are developed for the fi...
Efficient nonuniform schemes, based on the generalized Douglas (GD) scheme, are developed for the fi...
We describe a bi-directional wave propagation method based on the split-step non-paraxial collocatio...
A method based on symmetrized splitting of the propagation operator in the finite difference scheme ...
A method based on symmetrized splitting of the propagation operator in the finite difference scheme ...
A method based on symmetrized splitting of the propagation operator in the finite difference scheme ...
A non-paraxial semivectorial method in the finite difference split step scheme is proposed. The meth...
A novel split-step finite-difference method for wide-angle beam propagation is presented. The formul...
We present a new method for splitting of operators in the three-dimensional finite difference split-...
We describe a method for analytical computation, including the square-root operation, of the propaga...
We describe a method for analytical computation, including the square-root operation, of the propaga...
We construct numerical schemes for solving 3D paraxial equations, using splitting techniques. The so...
International audienceNumerical schemes for solving 3-D paraxial equations are constructed using spl...
International audienceNumerical schemes for solving 3-D paraxial equations are constructed using spl...
International audienceWe introduce a migration algorithm based on paraxial wave equation that does n...
Efficient nonuniform schemes, based on the generalized Douglas (GD) scheme, are developed for the fi...
Efficient nonuniform schemes, based on the generalized Douglas (GD) scheme, are developed for the fi...
We describe a bi-directional wave propagation method based on the split-step non-paraxial collocatio...