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which results from the interpolation of <math>\mathbf{g}_{n}</math>in (4.2) by a polynomial of degree ''p'' on <math>t_{n},\ldots, t_{n-p+1}</math>, where <math>\nabla ^{j}\mathbf{g}_{n}(t_{m},\mathbf{z}_{m})</math> denotes the ''j''-th [[backward difference]] of <math>\mathbf{g}_{n}(t_{m},\mathbf{z}_{m})</math>.
* ''Runge Kutta type Exponential Propagation discretization'' <ref name=":17"
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