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In the present context, the Markovian approximation consists of an approximate treatment of certain interference terms valid for small separation between the qubits.
Here best approximation theorems explore the existence of an approximate solution whereas best proximity point theorems analyze the existence of an approximate solution that is optimal.
In this case, however, we need not decide the parameters of an approximate term of three years because twenty-eight months is not approximately three years.
The following well-known best approximation theorem, due to Ky Fan [1], explores the existence of an approximate solution to the equation T x = x.
In this discussion, the best approximation theorem plays an important role in studying the existence of an approximate solution that is optimal for the equation T x = x.
Under this assumption a method of an approximate analysis is presented.
The knowledge of an approximate hydrodynamic behavior can contribute to the rational design of such operation.
Pillars of an approximate height of 10 μm were obtained by etching in a DRIE system and the Cr layer was removed with a selective wet etching.
This separability leads to an efficient (sparse) representation of an approximate Green's operator (Ĝ0).
PCR amplification of DNA extracted from pure cultures of the different Pyrenophora species generated amplicons of an approximate 350 bp.
The initial stage of the iteration operates in single-precision arithmetic, returning a low-rank factor of an approximate solution.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com