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For the parallel solution of the governing system, two distinct approaches are tested.
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In the strong scaling limit, the performance of conventional spatial domain decomposition techniques for the parallel solution of PDEs saturates.
The parallel mechanical solver proposed in this paper consists in solving the nonlinear system with a Newton Krylov-BDDC method, based oNewton Krylov-BDDCution of local methodical probased and a conrse problem for the so-called parallelnknownsolution
The parallel solution consists of two steps.
In this paper we present a software for parallel solution of engineering problems based on the boundary element method.
In this paper we briefly describe some existing and emerging architectures for parallel computing and demonstrate the potential of some of these architectures for parallel solution of nonlinear programming problems.
These solutions are programming language specific and provide no solution for the parallel execution of tasks.
We use the framework to present a unified description of many known parallel algorithms for the solution of tridiagonal systems.
A new parallel algorithm for the solution of banded linear systems is proposed.
An efficient parallel GA was developed for the solution of large-scale OPF problem with the consideration of practical generators constraints.
For ambient temperature range of 10 40 °C, the reference centralized system solution shows higher COP of about 4 21% than the reference parallel solution.
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