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.

最后作為嵌入定理的應(yīng)用jinv在线观看精品，得到了不分明Urysohn度量化定理并完成了不分明Stone-Cech緊化的一般理論国产二级黄片视频。

Based on the research work of basic theories including phase space reconstruction,embedding theorem,correlation dimension,local dynamics,Lyapunov exponents,surrogate data etc,based on the research work of general methods such as principal component analysis,correlation dimension GP algorithm,false neighbors method,nonlinear time series prediction,local prediction, adaptive prediction,neural network model,support vector machines regression model, prediction power,nonlinear detection,coarse-graining methodology,conditional entropy and so on,the framework of nonlinear time series analysis are constructed.

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In chapter 4, we state and prove Campanato type Theorem, Morrey type Theorem and some embedding Theorems for the maps.

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Time series prediction is a very important problem in many applications and the current prediction techniques are nearly all based on the Takens' embedding theorem. Many realistic systems are parameter-varying systems, and the embedding theorems are invalid, predicting the behavior of parameter-varying systems is more difficult.

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And using the embedding theorem, we get the characterizations ofmeasurability, differentiability and integrability of fuzzy n - cell number valued mappings.

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For the homoclinics taking on values in the unbounded domain, in order to apply the usual "Mountain Pass " theorem, A compact embedding theorem is proved.

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An embedding theorem ofL(〓,〓 which isometrically embeds L(〓,〓 into concrete Banach space〓[0,1] is obtained.

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We discussed the coupled generalized BBM equations with pseudodifferential operator in Chapter three.In this chapter we get the global existence for the Cauchy problem by Banach-fixed point theorem ,a priori estimates and Sobolev embedding theorem.

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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.

其次給出不分明完全正則的點(diǎn)式刻劃與關(guān)于一致結(jié)構(gòu)的著名Weil定理的不分明推廣并從而建立了在不分明單位方體中一般性的嵌入定理www,小视频.com。

As the first step, the usage of the important theorem of the Sobolev space supplies some exciting conclusions by discussion of the method of protruding analysis and the function of energy with the positive and negative cases being considered.

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embedding operator：嵌入算子

embedding 嵌入 | embedding operator 嵌入算子 | embedding theorem 嵌入定理

embedding theorem：嵌入定理

embedding operator 嵌入算子 | embedding theorem 嵌入定理 | empirical curve 經(jīng)驗(yàn)曲線

sobolev embedding theorem：水列夫嵌入定理

smoothness 光滑度 | sobolev embedding theorem 水列夫嵌入定理 | sobolev space 水列夫空間

theorem on embedding：嵌入定理

theorem of riemann roch type 黎曼 洛赫型定理 | theorem on embedding 嵌入定理 | theorems for limits 極限定理

imbedding method：嵌入法

imbedding 嵌入 | imbedding method 嵌入法 | imbedding theorem 嵌入定理

imbedding theorem：嵌入定理

imbedding method 嵌入法 | imbedding theorem 嵌入定理 | immeasurability 非可測的

theorem of riemann roch type：黎曼 洛赫型定理

theorem of residues 殘數(shù)定理 | theorem of riemann roch type 黎曼 洛赫型定理 | theorem on embedding 嵌入定理

theorems for limits：極限定理

theorem on embedding 嵌入定理 | theorems for limits 極限定理 | theoretical curve 理論曲線

upper bound theorem：上限定理

上可嵌入:upper embeddable | 上限定理:upper bound theorem | 上近似集:upper approximation

upper embeddable：上可嵌入

上位機(jī):the Upper-PC | 上可嵌入:upper embeddable | 上限定理:upper bound theorem