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Existence for stationary mean-field games with congestion and quadratic Hamiltonians

机译:存在拥塞和二次哈密顿量的平稳均值博弈的存在性

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摘要

Here, we investigate the existence of solutions to a stationary mean-field game model introduced by J.-M. Lasry and P.-L. Lions. This model features a quadratic Hamiltonian and congestion effects. The fundamental difficulty of potential singular behavior is caused by congestion. Thanks to a new class of a priori bounds, combined with the continuation method, we prove the existence of smooth solutions in arbitrary dimensions.
机译:在这里,我们调查由J.-M引入的平稳均值博弈模型解的存在性。 Lasry和P.-L.狮子该模型具有二次哈密顿效应和拥塞效应。潜在的奇异行为的基本困难是由拥塞引起的。借助于一类新的先验界,再加上延续方法,我们证明了任意维数上光滑解的存在。

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