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General numeration I. Gauged schemes
Given a sequence of pairs \(\{(G_ i,D_ i)\}\) of natural numbers, where the \(G_ i\) are strictly increasing. Sums of the form \(\sum n_ iG_ i,\) \(0\leq n_ i\leq D_ i\) are considered here. The mapping \((n_ k,...,n_ 0)\to \sum_{i\leq k}n_ iG_ i\) from a set M of numerals, called 'Neugebauer symbols', satisfying \(0\leq n_ i\leq D_ i\) into the set W ...openaire +2 more sources
A Numerical Scheme for Impact Problems I: The One-Dimensional Case
SIAM Journal on Numerical Analysis, 2002Michelle Schatzman
exaly
An uncoupled numerical scheme for the equations of nonlinear one-dimensional thermoelasticity
Journal of Computational and Applied Mathematics, 1991Song Jiang
exaly
Numerical simulation of free convective flow using the lattice-Boltzmann scheme
International Journal of Heat and Fluid Flow, 1995exaly