For that aspect, a rather complete theory exists under a certain assumption of structural stability, called hyperbolicity.

對(duì)于這一方面日韩久久性欲片，在某種被稱為雙曲性的結(jié)構(gòu)穩(wěn)定性的假設(shè)下存在著相當(dāng)完善的理論。

In the thesis,the obstruction set theory of Professor Liao Shantao is extensivelyused besides the classical hyperbolicity theory.

在論文中亚洲一区在线视频播放，我們大量運(yùn)用了廖山濤教授的阻礙集的理論，除此之外當(dāng)然還用到了傳統(tǒng)的雙曲性理論在线看片免费观看视频网址。

In§1.2, after some necessary preparation on dynamical systems, we introduce the concepts of hyperbolicity and Axiom A for flows.

在§1.2中国产精品无码A∨一区二区三区，在介紹了一些動(dòng)力系統(tǒng)的必要知識(shí)后，我們對(duì)流引入了雙曲性與公理A的概念男人到天堂亚洲一区二区在线观看，并且不加證明地羅列了一些與此有關(guān)的結(jié)果欧美大胆A片。

Exponential dichotomy describes a kind of hyperbolicity of the system. That is, the state space can be decomposed into a direct sum of two subspaces, which are continuous and invariant. And with the time evolving forward, the system is exponentially attracting in one subspace and exponentially expanding in the other subspace.

指數(shù)二分性描述了系統(tǒng)的一種雙曲性現(xiàn)象：狀態(tài)空間可以分解成兩個(gè)連續(xù)不變的子空間的直和，隨著時(shí)間的正向變化黄色网站在线播放AAAAA，系統(tǒng)在其中一個(gè)子空間上表現(xiàn)出指數(shù)壓縮行為，而在另一個(gè)上面表現(xiàn)出指數(shù)擴(kuò)張行為亚洲欧色图一级。

A strict proof of the hyperbolicity of the multi-class LWR (LighthillWhitham-Richards) traffic flow model, as well as the descriptions on those nonlinear waves characterized in the traffic flow problems were given. They were mainly about the monotonicity of densities across shocks and in rarefactions.

證明了交通流多等級(jí)LWR(Lighthill-Whitham-Richards)模型的雙曲性質(zhì)，并根據(jù)交通流的特征給出關(guān)于其非線性波的描述亚洲aaaa中文字幕，主要包括車流通過激波和稀疏波時(shí)密度和速度的單調(diào)性變化啦啦啦www在线观看。

hyperbolicity：雙曲性

hyperbolic type 雙曲型 | hyperbolicity 雙曲性 | hyperboloid 雙曲面

hyperbolicity：雙曲率

hyperbolicinvolution 雙曲對(duì)合 | hyperbolicity 雙曲率 | hyperboliclaw 雙曲線定律

strict hyperbolicity：嚴(yán)格雙曲性

嚴(yán)格偏愛|strict preference | 嚴(yán)格雙曲性|strict hyperbolicity | 嚴(yán)格凸|strictly convex

uniform hyperbolicity：一致雙曲性

一致收斂性|uniform convergence | 一致雙曲性|uniform hyperbolicity | 一致同構(gòu)|unimorphism

Petrowsky hyperbolicity：彼得羅夫斯基雙曲性

比內(nèi)公式|Binet formula | 彼得羅夫斯基雙曲性|Petrowsky hyperbolicity | 彼得松內(nèi)積|Peterson inner product