In this paper, We consider a class of degenerate elliptic systems in diagonal form and prove the global boundedness for generalized solutions.
本文考虑一类对角型蜕化椭圆组,证明了广义解的整体有界性。
The diagonal form clearly exhibits a symmetry between the positive and negative parts of the spectrum of a "Dirac operator with supersymmetry".
对角化形式清楚表现出“带超对称的狄拉克算子”光谱的正负粒子的对称性。
Consider an elliptic system in diagonal form of which the nonlinear terms are of quadratical growth respect to the gradient of the unknown solution.
考虑一类对角型椭圆组,它的非线性项关于未知解的梯度为二次增长。
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