Convolution Quadrature: A numerical technique that discretises convolution integrals by utilising the Laplace transform, thus permitting stable and accurate time-stepping in wave propagation problems.

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The strategies of taking the damping factor of the Laplace transform and the fixed-point reluctivity are investigated for the algorithm. To validate the method on problems with saturated magnetization ...

The differential equations describing a frequency transient are solved in the Laplace domain: a numerical inverse transformation method is used in conjunction with an iterative technique to account ...

We present an implementation of the canonical and Laplace-transformed formulation of the second-order Møller–Plesset perturbation theory under periodic boundary conditions using numerical atomic ...