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Optimal design, inverse problems and parallel computers

机译:优化设计,反问题和并行计算机

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摘要

Speed has always been a problem in the application of inverse problem methodology in optimal design. This is largely due to the time-consuming operations involved in the computation of gradients with respect to the many parameters. With the advent of parallel computers, this is no longer a problem. The conjugate gradient and Cholesky factorization solution procedures for the computation of gradients in the optimal design of a recording head were compared. It was found that the Cholesky factorization scheme is superior to the conjugate gradient methods in inverse problems if renumbering could be done efficiently to reduce the profile storage. However, when there are limitations in storage, conjugate gradient methods with sparse storage must be used for larger matrices.
机译:在优化设计中反问题方法学的应用中,速度一直是一个问题。这很大程度上是由于涉及许多参数的梯度计算中涉及的耗时操作。随着并行计算机的问世,这不再是问题。比较了在记录头的最佳设计中用于计算梯度的共轭梯度和Cholesky分解解决方案的过程。发现在逆问题中,如果可以有效地进行重编号以减少配置文件存储,则Cholesky分解方案优于共轭梯度方法。但是,当存储存在限制时,必须将具有稀疏存储的共轭梯度方法用于较大的矩阵。

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