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The low-dimensional coupled model of this study is simpler than the state-of-the-art integrated models employing the solution of the 3-D Richards equation.
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In creating this number field we employed the solution √2.
For lower repetitive reads, one can employ the solution of assigning the reads to multiple locations proportionally based on the neighboring unique reads.
The solutions are obtained by a novel limiting process that employs the solutions of homogeneous hollow circular cylinders, with no recourse to the basic theory or the equations of non-homogeneous thermoelasticity.
We investigate the nonlinear tunneling of optical solitons through both dispersion and nonlinear barriers by employing the exact solution of the generalized nonlinear Schrödinger equation with variable coefficients.
It has been shown that the significant computational time saving is also acquired by employing the novel solution methodology.
Employing the analytical solutions, the formulas of optimized waveguide lengths in lossy waveguides are obtained for DFG and cSHG/DFG processes.
By employing the inverse Laplace, solution is transformed to time domain numerically.
More detailed results employing the ESniff MMSE solution is shown in Table 7.
The proposed scheme is based on using collocation points and approximating the solution employing the thin plate splines (TPS) radial basis function (RBF).
Secondly, we employed the fundamental solution or probability density function of statistical distribution which can describe the problem of interest to construct the implicit calculus governing equation.
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CEO of Professional Science Editing for Scientists @ prosciediting.com