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Furthermore, because the underlying problem is a Poisson problem, the solution of this linear system is computationally expensive.
The solution of this linear optimization problem is always feasible as long as the total transmit power is above a certain value.
The solution of this linear system can be found directly.
The solution of this linear program (LP) is obtained through application of the simplex method.
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Based on these sufficient conditions, the solution of this constrained linear matrix equation is obtained.
The numerical issues concerning the formation and the solution of this non-linear eigenproblem are discussed.
then it is the solution of the linear PBVP(2.3).
Denote by (x^*) the solution of the linear system.
The preconditioned conjugate gradient method was used for the solution of the linear systems.
Global operations, e.g. the solution of the linear systems, rely on sparse matrix algebra.
The optimal measure representing optimal shape is approximated by the solution of this finite-dimensional linear programming problem.
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