查询词典 completeness theorem
- 与 completeness theorem 相关的网络例句 [注:此内容来源于网络,仅供参考]
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The channel coding theorem, the source coding theorem.
信道编码理论和信源编码理论。
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The main topics include entropy and mutual information, data compression, noiseless coding, Shannon theorem, noiseless coding, Shannon Theorem, linear codes, cyclic codes.
本课程宗旨是简介基础的资讯理论,主要课程含嫡及相互信息、资料压缩、无杂讯编码及Shannon定理、线性码、循环码等。
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The topics covered include the basic concepts of information theory--entropy, mutual information, channel capacity, information rate, Shannon's noiseless coding theorem and Shannon's fundamental coding theorem; modeling of information sources--zero-memory and Markov models; modeling of information channels--BSC and BEC channels, additivity of information and cascaded channels; construction of compact source codes--Kraft inequality, compact codes, Huffman and LZW compression codes; and analysis and design of error-control channel codes--Hamming distance, binary linear codes and the parity-check matrix, Hamming codes, checksum codes, cyclic codes and the generator polynomial and CRC codes.
课程的内容包括:信息论的基本概念(熵、交互信息、信道容量、信息率、 Shannon无噪声编码定理和Shannon基本编码定理)、信源模型(无记忆模型和Markov模型)、信息信道模型(BSC 和 BEC模型、信息的可加性和级联信道),紧致信源编码设计(Kraft不等式,紧致编码,Huffman 和LZW压缩编码)以及差错控制信道码的设计与分析(海明距离,二元线性码,奇偶校验矩阵,海明码,校验和,循环码,生成多项式和CRC码)。
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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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As a particular of Rado's theorem and the compactness theorem one obtains the following result.
作为Rado定理和紧致性定理的一种特殊情形,我们得到下面的结果。
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First,we show a compactness theorem in SBH,then byusing this compactness theorem,we discuss variational problems for two different func-tionals.
首先给出了SBH空间的一个紧性定理,然后利用这个定理讨论了两个不同泛函的变分问题。
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Finally, we study the equivalence theorem and the comparison theorem of semiconvergence for the second quasi-nonnegative splitting.
最后讨论了第二型quasi非负分裂半收敛的等价定理和比较定理。
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Secondly in§3.2 ,firstly we prove a new fixed point theorem on Banach space,and study the Sturm-Liourille boundary value problem with the theorem and some properities of concave function, then the existence of three positive solutions is gotten.
第二节,先证明一个新的锥上不动点定理,再利用此定理及凹函数的性质来研究边值问题,得到了三个正解的存在性。
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By giving the example, explains that theorem 4 in the refuted paper is not the necessary condition of the continued fraction convergences, by discussing the indeterminacy of the lever function and citing the counterexamples, expounds that the theorem 4 is not sufficient condition of the parameters W and W -1 neutralizing each other, and so shows algorithm 1 and 2 in the refuted paper to be incorrect.
通过举例说明了"攻文"定理4不是连分式收敛项的必要条件,并通过对杠杆函数不确定性的讨论和反例的举证说明了"攻文"定理4不是W与W –1相互抵消的充分条件,从而证明了"攻文"算法1和2及其衍生方法是错误的。
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In this paper,at first we transformed the nonlinear elliptic system of 2m first order equations into the complex form, then by use the results on the Riemann-Hilbert problem for nonlinear elliptic complex equation of first order, the method of continuity, the Schauder fixed-point theorem and the Leray-Schauder theorem, we proved that the modified Riemann-Hilbert boundary value problem for the complex system with some conditions is solvable.
本文先将较一般的多个未知函数的一阶椭圆型实方程组化为复方程组,然后讨论这些复方程组在某些条件下的一些边值问题的可解性。这里所考虑的方程组既包含线性的,也包含非线性的,比广义超解析函数所满足的方程组还要广,又本文主要研究较一般的Riemann-Hilbert边值问题,先给出这种边值问题解的先验估计式,然后用参数开拓法及Leray-Schauder定理证明这种边值问题的可解性结果。
- 相关中文对照歌词
- My Completeness
- One Is The Magic Number
- Stat-60
- Morning Has Broken
- Seconds Away
- Driftin' Too Far From Shore
- Morning Has Broken
- Morning Has Broken
- I Don't Need You Anymore
- Morning Has Broken
- 推荐网络例句
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These are places without aristocratic baggage; egalitarian places open to talent, self-improving, engaged in learning and innovation through networks that were at once competitive and cooperative.
这些地方没有贵族遗风作祟,而且对于那些有天分的人是开放的平等之地,这些人善于通过那些曾经很具有竞争力与合作精神的关系网进行自我提高以及学习创新。
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Christine: You don't want to see me?
你不想见我?
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The users of parallel computer system relate to many fields.
本文介绍了用户界面设计的基本原则,及其发展趋势和现状;分析了并行计算机系统的特点,及其使用过程中的用户需求。