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Chalmers was more concerned with the solution of human problems than with theological doctrines, and he sought to apply Christian ethics to economic issues.
A designer is basically concerned with the solution of problems (be they functional, aesthetic, or psychological) that are presented to him.
The first one is concerned with the solution of algebraic systems which can have more or less unknown than equations and which can be compatible or not.
In the completely perturbed scenario (24) where z≠0 and Z≠0, CS theory is concerned with the solution of the BP problem mathbf{h}^{star}=argmin_{{hat{mathbf{h}}}} |{hat{mathbf{h}}}|_{1} qquad text{subject to} quad |{tilde{mathbf{A}}}{hat{mathbf{h}}}-{tilde{mathbf{y}}}| le varepsilon^_{mathbf{A},K,mathbf{y}}.
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Dependent on the related statement above, we are to be concerned with the solutions of the Dirichlet problem for the stationary Schrödinger operator L a on C n and with their growth properties.
Our next aim is concerned with the solutions of the Dirichlet problem for the Schrödinger operator (operatorname{Sch}_{a}) on (C_{n}(Omega)) and the growth property of them.
In this paper we are concerned with the direct solution techniques for the numerical solution of SFDEs, using the Jacobi tau approximations.
This paper is concerned with the numerical solution to the Schrödinger equation on an infinite domain.
This paper is concerned with the numerical solution of model-based, Bayesian inverse problems.
Another motivation is concerned with the direct solution techniques for solving high even-order differential equations, using the Bernstein Galerkin approximation.
This article is concerned with the numerical solution to the time-dependent Schrödinger equation on an infinite domain.
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