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Exact(3)
Overall the Chebyshev method is recommended for time independent potentials and the Lanczos method for time dependent potentials.
In this work, we present and implement a fictitious domain method for time dependent problems of scattering by obstacles.
However, in this publication, we are only concerned with constructing a predictive method for time dependent electric charge distribution (including surface charge) in heterogeneous materials at the fundamental level, and the validation of such a method (Liu 2012; Liu 2011a; Liu & Reifsnider 2013; Reifsnider et al. 2013; Baker et al. 2014; Liu 2011b; Raihan et al. 2014).
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A novel numerical method for time-dependent localized corrosion analysis is presented.
An immersed boundary method for time-dependent, three-dimensional, incompressible flows is presented in this paper.
Zhang and Han [10] developed a quasi-wavelet-based numerical method for time-dependent fractional partial differential equation.
A new second-order accurate, hybrid, incremental projection method for time-dependent incompressible viscous flow is introduced in this paper.
This paper proposes a frame-based recursive regularization method for time-dependent analysis of each note presenting in solo violin recordings.
It is found that the proposed relaxation model and time integration method can provide a reliable method for time-dependent analysis.
We describe an improved multifrequency-gray method for time-dependent nonequilibrium flux-limited radiation diffusion in a high temperature system, using a two-temperature model for electrons and ions and including energy exchange between photons and electrons by Compton scattering.
A sequential implicit numerical method based on discrete-fracture model and the Galerkin Finite Element method, for time-dependent coupled fluid flow and geomechanics problems in fractured subsurface formations is presented.
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