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The Stiff Is Moving—Conjugate Direction Frank-Wolfe Methods with Applications to Traffic Assignment*

机译:僵硬在移动-共轭方向Frank-Wolfe方法及其在交通分配中的应用*

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摘要

We present versions of the Frank-Wolfe method for linearly constrained convex programs, in which consecutive search directions are made conjugate. Preliminary computational studies in a MATLAB environment applying pure Frank-Wolfe, conjugate direction Frank-Wolfe (CFW), bi-conjugate Frank-Wolfe (BFW), and "par-tanized" Frank-Wolfe methods to some classical Traffic Assignment Problems show that CFW and BFW compare favorably to the other methods. This spurred a more detailed study, comparing our methods to an origin-based algorithm. This study indicates that our methods are competitive for accuracy requirements ensuring link flow stability. We also show that CFW is globally convergent. We further point at independent studies by other researchers that show that our methods compare favorably with recent bush-based and gradient projection algorithms on computers with several cores.
机译:我们介绍了线性约束凸程序的Frank-Wolfe方法的版本,其中连续的搜索方向是共轭的。在将纯Frank-Wolfe,共轭方向Frank-Wolfe(CFW),双共轭Frank-Wolfe(BFW)和“ par-tanized” Frank-Wolfe方法应用于一些经典交通分配问题的MATLAB环境中的初步计算研究表明: CFW和BFW优于其他方法。这促使我们进行了更详细的研究,将我们的方法与基于起源的算法进行了比较。这项研究表明,我们的方法在确保链接流稳定性方面对精度要求具有竞争力。我们还表明,CFW在全球范围内趋同。我们进一步指出,其他研究人员进行的独立研究表明,我们的方法与具有多个核的计算机上基于布什的梯度投影算法和最新算法相比具有优势。

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