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TUG-OF-WAR GAMES AND PARABOLIC PROBLEMS WITH SPATIAL AND TIME DEPENDENCE

机译:时空拖曳游戏和抛物线问题

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摘要

In this paper, we use probabilistic arguments (Tug-of-War games) to obtain the existence of viscosity solutions to a parabolic prob- lem of the form where ?_T = ?× (0, T] and Γ is its parabolic boundary. This problem can be viewed as a version with spatial and time dependence of the evolution problem given by the infinity Laplacian, u_t(x, t) = .
机译:在本文中,我们使用概率论证(战争拔河博弈)来获得形式为?_T =?×(0,T]和Γ是其抛物线边界的抛物线问题的粘性解的存在。这个问题可以看成是由无限拉普拉斯算子给出的演化问题的空间和时间依赖性,u_t(x,t)=

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