imbedding theorem
- imbedding theorem的基本解释
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嵌入定理
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The existence and uniqueness of optimal control and the corresponding maximum principle are studied by using the fixed point theorem, the Sobolev's imbedding theorem and variational principle.
本章的结论既是在已有文献中还没有见到的成果，也是对单种群动力系统最优控制问题的完善和发展。
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As applications of the imbedding theorem, a fuzzy version of the well-known Urysohn metrizable theorem and the general theory of the fuzzy Stone-Cech compactification are given.
最后作为嵌入定理的应用，得到了不分明Urysohn度量化定理并完成了不分明Stone-Cech紧化的一般理论。
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A pointwise characterization of fuzzy complete regularity is yielded by means of the Q- neighborhood structures and some algebraic properties of certain class of maps in lattices. The Weil theorem on fuzzy uniformity and the general imbedding theorem in the fuzzy basic cube are established.
其次给出不分明完全正则的点式刻划与关于一致结构的著名Weil定理的不分明推广并从而建立了在不分明单位方体中一般性的嵌入定理。
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We establish the estimates of positive solutions to a strongly coupled ecological systems in L∞0,T;H1(Ω by energy methods and using Sobolev imbedding theorem and interpolation.
运用能量方法，通过采用嵌入定理、内插不等式建立了非线性强耦合生态系统正解的L∞0，T；H
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Applying the theory in classical partial differential equation and viscosity solutions, and Schauder fixed point theorem and Sobolev imbedding theorem, the existence and uniqueness of viscosity solution of the coupled PDE model are proved.
研究耦合PDE模型粘性解的存在性和唯一性问题。
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imbedding theorem：嵌入定理
imbedding method 嵌入法 | imbedding theorem 嵌入定理 | immeasurability 非可测的