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An aesthetical measure of rectangles which is continuous and does not depend on the scale must be classical. There exist non classical measures which are scale-independent.  相似文献   

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For nonlinear parabolic functional-differential operators with nonlinear functional-boundary conditions of first and third kind, involving time-derivatives on the boundary, a uniform conception for one- and two-sided estimations on unbounded domains is introduced. In the infinity variable growth conditions are given. As a conclusion stability, uniqueness and a maximum principle follow.  相似文献   

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