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ONE-DIMENSIONAL, NON-LOCAL, FIRST-ORDER STATIONARY MEAN-FIELD GAMES WITH CONGESTION: A FOURIER APPROACH

机译:一维,非本地,一阶静止不规则中场游戏,具有充塞性:一种更简便的方法

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摘要

Here, we study a one-dimensional, non-local mean-field game model with congestion. When the kernel in the non-local coupling is a trigonometric polynomial we reduce the problem to a finite dimensional system. Furthermore, we treat the general case by approximating the kernel with trigonometric polynomials. Our technique is based on Fourier expansion methods.
机译:在这里,我们研究具有拥塞的一维非局部平均场博弈模型。当非局部耦合中的核是三角多项式时,我们将问题简化为有限维系统。此外,我们通过用三角多项式逼近内核来处理一般情况。我们的技术基于傅立叶展开法。

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