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Therefore, to obtain an approximate solutions, we employ a suitable approximation scheme.
For the ZOM-based approximation scheme, we assume that the lower variance between genomic and approximated tetranucleotide frequencies, the more mutated, or randomly composed, a genome is.
R.D. contributed to the development of the approximation scheme and the derivation of the equations.
J.A. worked out the equations in our approximation scheme and implemented the cosmological code gevolution.
A polynomial time approximation scheme is presented for this problem.
The convergence of the approximation scheme is proved.
In the second approach an iterative finite difference approximation scheme is developed.
We illustrate this approximation scheme on two continuous space control problems.
A new structural approximation scheme is introduced which is referred to as the generalised reciprocal approximation.
We design a robust and efficient linear approximation scheme based on fix-point principle.
Lawler gave a fully polynomial-time approximation scheme (FPTAS) for it some 20 years ago.
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