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1)  discrete maximum principle
离散的极大值原理
2)  discrete maximum principle
离散极大<最大>值原理
3)  Strongly discrete maximum principle
离散强极值原理
4)  discrete maximum principle
离散最大值原理
5)  discrete maximum principle
离散字最大值原理
6)  Maximum Principle
极大值原理
1.
Comparison and maximum principles for convex functions on Grushin-type planes;
Grushin型平面上凸函数的比较原理和极大值原理
2.
Assume following nonlinear parabolic equation(Ψ(u))t=uxx+(1-u)-p with nonlinear singular boundary has a monotonous initial value,by applying Maximum Principle,quenching which only took place on the left boundary in finite time was proved and some estimations of quenching rate were also derived.
设带非线性奇异边界条件的非线性抛物方程(Ψ(u))t=uxx+(1-u)-p的初值是单调的,则由极大值原理得到了解在有限时间内仅在左边界发生淬灭,以及淬灭速率的估计。
3.
The result that the blow-up set of the problem is a compact subset was proved by the reflective principle and the maximum principle,and the blow-up rate of the solutions was obtained.
以反演原理、辅助函数法和经典抛物型方程的极大值原理为工具,证明了问题正解的爆破集是一紧子集,并获得了解的爆破率,即爆破解关于时间t的估计。
补充资料:离散
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