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The detailed graphical and numerical analysis of Eq. (11) makes it possible to develop the approximation solution of this equation.
Based on the Padé approximation method, in this paper we develop the approximation formula (1.4) to produce a general result.
We develop the approximation estimate with the aid of H1 convergence property of the corresponding linear models.
Based on the Padé approximation method, in this paper we develop the approximation formulas (1.5) and (1.6) to produce a general result.
We consider the above open problem of Hu and Mortici and develop the approximation formula (1.6) to produce a complete asymptotic expansion.
We develop the approximation technique and show that, under suitable conditions on, there exists a bounded monotone sequence of solutions of linear problems that converges uniformly and quadratically to a solution of the nonlinear original problem.
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Theorem 2.1 develops the approximation formula (1.6) to produce a complete asymptotic expansion.
In this subsection, we develop the smooth approximation algorithm for the underdetermined formation based on a regularized target reconstruction framework.
From the above analysis, we develop the successive approximation algorithm for the multiclass traffic in the one-hop random access wireless network as described in Algorithm 1. 1. Initialize from θ(0)and any feasible point; 2.
The Department of Energy has given a $3 million grant to Dr. J. Craig Venter, leader of the private effort to decode the human genome, to develop the best possible approximation to an artificially created living cell.
We develop the perturbation and approximation theory for dominatedC0-semigroups onLp(1⩽p<∞) with singular complex potentials generalizing results which are known for positive semigroups with real potentials.
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CEO of Professional Science Editing for Scientists @ prosciediting.com