√在线天堂中文最新版网,97se亚洲综合色区,国产成人av免费网址,国产成人av在线影院无毒,成人做爰100部片

×

continuous mapping造句

"continuous mapping"是什么意思   

例句與造句

  1. New characterizations for l - fuzzy continuous mappings and open mappings
    模糊連續(xù)映射和開(kāi)映射的新特征
  2. In the first part ( chapter 2 ) , we study the limit shadowing property for continuous maps and continuous flows
    第一部分(第二章) ,著重研究連續(xù)映射和連續(xù)流的極限跟蹤性。
  3. In this paper , we study the invariant measures of a continuous map and a continuous semi - flow on a compact metric space
    本文研究了緊致度量空間上連續(xù)自映射及連續(xù)半流的不變測(cè)度。
  4. Iteration is one of the most important topic in nonlinear science . iteration of a continuous map defines a discrete dynamical system
    迭代是非線性科學(xué)研究的熱點(diǎn)領(lǐng)域之一,它揭示了系統(tǒng)以間歇、不連續(xù)的方式演化的規(guī)律。
  5. For example , bambi hu , he - shen chen and cooperators studied a piecewise continuous map which described the motion of a kicked ion in an infinite potential well
    胡斑比、陳賀勝等人及其合作者研究了一類(lèi)描述一維無(wú)限深勢(shì)阱中的受擊粒子的分段光滑保面積映射。
  6. It's difficult to find continuous mapping in a sentence. 用continuous mapping造句挺難的
  7. The present paper studies the structure of the set of non - wandering points of a continuous map from a graph ( i . e . , one - dimensional connected compact branched manifold ) into itself
    本文主要研究了圖(即一維緊致連通的分支流形)上連續(xù)自映射的非游蕩集的結(jié)構(gòu)。
  8. The present paper shows that a class of continuous maps on circles which is extensiver than expand maps is topological stable . and its inverse limit systems are expansive
    摘要討論圓周上一類(lèi)比擴(kuò)張映射更廣泛的連續(xù)映射,證明這種映射是拓?fù)浞€(wěn)定的, ?且其逆極限系統(tǒng)是可擴(kuò)的。
  9. If we established ip library and platform library , in addition with existing gate level library , then the whole design flow is a continuous mapping process from top to bottom
    如果我們建立了ip庫(kù)和平臺(tái)庫(kù),再加上已有的門(mén)級(jí)庫(kù)和版圖庫(kù),那么整個(gè)設(shè)計(jì)流程就是一個(gè)不斷的自上而下的映射過(guò)程。
  10. The definitions are given of operator topology spaces , together with the operator continuous mapping of them . the characterizations of operator continuous mapping are also presented
    摘要在算子開(kāi)集理論中給出了算子拓?fù)淇臻g的概念,并在該空間中討論了算子連續(xù)映射,得到了算子連續(xù)映射的等價(jià)刻劃。
  11. In terms of sub - shifts of finite type determined by an irreducible matrix , affine maps of compacted connected metric abelian group and continuous maps of tree , the two concepts of topologically ergodic map and topologically transitive map are identical
    指出對(duì)于由不可約方陣所決定的符號(hào)空間有限型子轉(zhuǎn)移而言,或緊致交換群的仿射變換及樹(shù)上連續(xù)自映射而言,拓?fù)浔闅v與拓?fù)淇蛇w這兩個(gè)概念是一致的。
  12. The main results are as follows : ( 1 ) there exists an one - to - one correspondence between the invariant measures of mutually topologically equivalent semi - flows , and there also exists an one - to - one correspondence between the invariant measures of a continuous map and that of its suspended semi - flow
    我們證明了如下結(jié)論: ( 1 )在拓?fù)涞葍r(jià)的連續(xù)半流的不變測(cè)度之間以及在連續(xù)自映射及其扭擴(kuò)半流的不變測(cè)度之間存在一一對(duì)應(yīng),并且這對(duì)應(yīng)保持遍歷性。
  13. The paper is concerned with periodic solutions to nonautonomous second order hamilton systems where , m : [ 0 , t ] - s ( rn , rn ) is a continuous mapping in the space s ( rn , rn ) of symmetric real ( n x n ) - matrices , such that for some u > 0 and all ( t , z ) [ 0 , t ] x rn , ( m ( t ) x , x ) > u | x | 2 . a s ( rn , rn ) , f : [ 0 , t ] x rn r is continuous and f : [ 0 , t ] xr r exists , is continuous and we study the existence of periodic solutions of the systems by using ekeland variational principle and the saddle points theorem . we suppose that the nonlinearity vf and potential f belongs to a class of unbounded functional . our work improves the existed results . we obtained the results of multiplicity of periodic solutions of the systems by using lusternik - schnirelman category theory and the generalized saddle points theorem , and the functional does not need the condition of constant definite . at last , we obtained the existence of infinity many distinct periodic solutions of the corresponding non - perturbation systems by using the symmetric mountain pass theorem
    ( ? , ? )為r ~ n中內(nèi)積, | ? |為對(duì)應(yīng)范數(shù)。 f [ 0 , t ] r ~ n r連續(xù), ? f ( t , x )存在且連續(xù), h l ~ 1 ( 0 , t ; r ~ n ) 。利用ekeland變分原理和鞍點(diǎn)定理討論了該系統(tǒng)周期解的存在性,把非線性項(xiàng)和位勢(shì)函數(shù)放寬到一類(lèi)無(wú)界函數(shù),推廣了這方面工作的一些已有結(jié)果;利用廣義鞍點(diǎn)定理和lusternik - schnirelman疇數(shù)理論得到了該系統(tǒng)的多重周期解,取掉了泛函的常定要求;最后利用對(duì)稱(chēng)山路定理得到?jīng)]有擾動(dòng)時(shí)系統(tǒng)的無(wú)窮多周期解。
  14. We define generalized scott topology on an l - fuzzy domain , prove that it is a generalization of scott topology on ordinary domain , and an l - fuzzy monotone mapping is an l - fuzzy scott continuous mapping if and only if it is continuous with respect to the generalized scott topologies , which means that topological continuity is identical to limit continuity
    在l - fuzzydomain上定義廣義scott拓?fù)?,證明了它是通常domain上的scott拓?fù)涞耐茝V,并且滿(mǎn)足拓?fù)溥B續(xù)與極限連續(xù)一致,即一個(gè)l - fuzzy單調(diào)映射是l - fuzzyscott連續(xù)映射當(dāng)且僅當(dāng)它關(guān)于其上的廣義scott拓?fù)溥B續(xù)。
  15. The primary studies in this paper are the following : ( 1 ) we define a generalized alexandroff topology on an l - fuzzy quasi ordered set which is a generalization of the alexandroff topology on an ordinary quasi ordered set , prove that the generalized alexandroff topology on an l - quasi ordered set ( x , e ) can be obtained by the join of a family of the alexandroff topologies on it , a topology on any topological space can be represented as a generalized alexandroff topology on some l - quasi ordered set , and the generalized alexandroff topologies on l - fuzzy quasi ordered sets are generalizations of the generalized alexandroff topologies on generalized ultrametric spaces which are defined by j . j . m . m . rutten etc . ( 2 ) by introducing the concepts of the join of l - fuzzy set on an l - fuzzy partial ordered set with respect to the l - fuzzy partial order and l - fuzzy directed set on an l - fuzzy quasi ordered set ( with respect to the l - fuzzy quasi order ) , we define l - fuzzy directed - complete l - fuzzy partial ordered set ( or briefly , l - fuzzy dcpo or l - fuzzy domain ) and l - fuzzy scott continuous mapping , prove that they are respectively generalizations of ordinary dcpo and scott continuous mapping , when l is a completely distributive lattice with order - reversing involution , the category l - fdom of l - fuzzy domains and l - fuzzy scott continuous mappings is isomorphic to a special kind of the category of v - domains and scott continuous mappings , that is , the category l - dcqum of directed - complete l - quasi ultrametric spaces and scott continuous mappings , and when l is a completely distributive lattice in which 1 is a molecule , l - fuzzy domains and l - fuzzy scott continuous mappings are consistent to directed lim inf complete categories and lim inf co ntinuous mappings in [ 59 ]
    本文主要工作是: ( 1 )在l - fuzzy擬序集上定義廣義alexandroff拓?fù)?,證明了它是通常擬序集上alexandroff拓?fù)涞耐茝V,一個(gè)l - fuzzy擬序集( x , e )上的廣義alexandroff拓?fù)淇梢杂善渖弦蛔錫lexandroff拓?fù)淙〔⒌玫?,任意一個(gè)拓?fù)淇臻g的拓?fù)涠伎梢员硎緸槟硞€(gè)l - fuzzy擬序集上的廣義alexandroff拓?fù)?,以及l(fā) - fuzzy擬序集上的廣義alexandroff拓?fù)涫莏 . j . m . m . rutten等定義的廣義超度量空間上廣義alexandroff拓?fù)涞耐茝V。 ( 2 )通過(guò)引入l - fuzzy偏序集上的l - fuzzy集關(guān)于l - fuzzy偏序的并以及l(fā) - fuzzy擬序集上(關(guān)于l - fuzzy擬序)的l - fuzzy定向集等概念,定義了l - fuzzy定向完備的l - fuzzy偏序集(簡(jiǎn)稱(chēng)l - fuzzydcpo ,又叫l(wèi) - fuzzydomain )和l - fuzzyscott連續(xù)映射,證明了它們分別是通常的dcpo和scott連續(xù)映射的推廣,當(dāng)l是帶有逆序?qū)蠈?duì)應(yīng)的完全分配格時(shí),以l - fuzzydomain為對(duì)象, l - fuzzyscott連續(xù)映射為態(tài)射的范疇l - fdom同構(gòu)于一類(lèi)特殊的v - domain范疇,即以定向完備的l -值擬超度量空間為對(duì)象, scott連續(xù)映射為態(tài)射的范疇l - dcqum ,以及當(dāng)l是1為分子的完全分配格時(shí), l - fuzzydomain和l - fuzzyscott連續(xù)映射一致于k . wagner在[ 59 ]中定義的定向liminf完備的-范疇和liminf連續(xù)映射。

相鄰詞匯

  1. "continuous mandatory ventilation"造句
  2. "continuous manipulation"造句
  3. "continuous manufacturing"造句
  4. "continuous manufacturing process"造句
  5. "continuous map"造句
  6. "continuous maps"造句
  7. "continuous marine broadcast"造句
  8. "continuous market"造句
  9. "continuous markov process"造句
  10. "continuous mass production"造句
桌面版繁體版English日本語(yǔ)

Copyright ? 2025 WordTech Co.