正交表 的英文怎麼說
中文拼音 [zhēngjiāobiǎo]
正交表
英文
orthogonal layout-
As an application of orthogonal decomposition of projection matrices, the method of juxtaposition is generalized
從而使所構造的正交表具有更高的飽和率。Technical drawings - projection methods - orthographic representations
技術圖紙.投影法.正交表示法3 g 一 g g abasi 叱 加 ical pp 訕 howthe qquasi ghgsical 毗 quasi sociological methodmo 止 secondlx we uthuther nalsze the nhrsical model on which he quasi pnsical and quasi sociological methods for solving s 肛 problembased considering a physical hypothesis on this model ， we construct a counterexaxnple to showthatthe hypothesis is not eee ? howeve 二 itdoes notdamage the goodpractical effectof applpinp this phpsical model to solve s 盯 problem considering he existence of alsorithlnic region ， which reflects that the quasi sociological method is very necessw for ass 吶 ng the high efficient of theent whole algori 燦 m therefore deepens our comprehension on the quasi physical and quasi sociological methods mird1x we wpl … 叫 nas 恤 ysi 陰 1md q 阻 si 500i 吶 i0alm 毗 cd 引 0 咖 we mathematical problem ofcom 恤 non oforthogonal tmles m successfully es 恤 fish a physicalopttrizatbo model for sotring saturated o 汕 ogonal tables ， whwh ws provedto be correctintheo0 we thi 冰 。 w goodpersonated s 咖 egies forjumping out of the t 呷 oflocal minimum using quasi sociological method based onthe physical model thus wegetthe wholequasi physicaland quasi sociological algorim forthe problem ofconswction ofs 咖 med orthogonal tables he experimental results showthatthephysical model ishighly efficientthanthe conflmng nlllllber mode ！ based on me pure m 她 ematical 訕 kgfound 他 sucoes 訕 11y ? ? rk 咖 m 枷 ons 訕 卿 nal 郵 ie with 3 leve13 using th 叫 u 1 physical and quasi sociological algori 恤 we got some o 汕 ogonal t 勸 les ofl 。 ， （ 3 ’ ‘ ） which are not isomorphic moreove 乙 some ofour results are also not isomorphic to oe results pearedb 山 e open rekrences we got lip to now lastlx for 讓 卜 ancie 口 戊 扯 d importantproblemsofconstfutfuction oflatin square and orthogonal latin squares （ most of
應用此演算法，我們成功地計算出難的三水平正交表本課題為國家重點基礎研究發展「九七三」規劃，國家「八六三」高技術發展計劃，高等學校博士學位點專項科研基金及中國科學院軟體研究所計算機科學開放研究實驗室課題基金資助項目1g一gs第四，應用擬物擬人方法嘗試求解古老而重要的拉丁方、正交拉丁方（它們事實上是正交表）問題。我們結合這些問題的特性，建立了新的物理模型，從理論上證明了這些物理模型的正確性，並設計出擬人化的「跳出局部極小值陷餅」的策略，得到了求解拉丁方、正交拉丁方的擬物擬人演算法。實驗表明， 」對某些問題演算法有好的效果。Moreover, the generalized hadamard product of two columns of an orthogonal array is extended to that of two orthogonal arrays, which makes the constructed arrays have more non - prime power level columns
推廣正交表兩列的廣義hadamard積到正交表的廣義hadamard積，使得所構造的混合水平正交表具有較多的非素數冪水平列。People usually use the pure mathematical approaches to construct orthogonal tables
人們對正交表的構造大都是純數學方法。Mixed - level orthogonal arrays have additional appeal and receive more and more attention because they have great flexibility, allowing for factors with different numbers of levels
混合正交表的魅力在於它有較大的靈活性，允許試驗因素具有不同水平數，因此得到了越來越多的關注。Also, two classes of orthogonal arrays with 4n2 - and 9n2 - runs are constructed, respectively. and series of orthogonal arrays are obtained
且給出了試驗次數為4n ~ 2和9n ~ 2兩類正交表的構造。As the result, a lot of orthogonal arrays of run sizes 108 with many 6 - level columns are constructed, especially including one array with 11 6 - level columns, however, the existing orthogonal array with the same parameters has 288 mns
結果，構造了大量含有多個6水平列的108次正交表，特別地其中一個表含有11個6水平列，而目前含有相同參數的正交表的試驗次數為288 。Through pointing out the limitations of taguchi outer / inner orthogonal array experiment method, it has been studied that three methods : comprehensive noise factors, split - plot experiment and direct modeling of response using combined arrays, are alternatives to the orthogonal array design
3通過指出田口的內外正交表試驗中存在的缺陷，研究分析了替代正交試驗的三種方法：綜合噪聲因素法、裂區試驗法和利用結合表直接建立響應模型法。By using the theory of finite fields, the relationship of module operation among difference matrices of a mixed difference matrix is generalized to that of group homomorphism. a new concept of normal mixed difference matrix is proposed. the relationship between normal mixed difference matrix and the construction of orthogonal arrays is discovered
?利用有限域理論，把不同水平差集矩陣之間的取模運算關系推廣為更加廣泛的群同態關系，提出了標準混合差集矩陣的概念，找到了標準混合差集矩陣和混合水西安電子科技大學博士學位論文:正交表的構造方法及其應用平正交表的構造之間的關系，提出了利用標準混合差集矩陣構造正交表的方法且構造了一些新的正交表This means the saturation degree of concrete is different. by means of analyzing the l9 ( 34 ) orthogonal table, the air content is the chief factor, the second factor is water binder ratio and the third is mineral admixture in both high water pressure and low water pressure. the water saturation degree of concrete in damaging point ( e6 / e0 = 60 % ) can be found by measuring the dynamic modulus of elasticity after six freezing - thawing cycles
採用l9 （ 34 ）正交表對水膠比、含氣量和摻合料三個因素進行分析，試驗結果表明:在自然情況下，影響混凝土水飽和系數的主要因素是水膠比，而影響混凝土在鹽溶液中飽和系數的主要因素則是含氣量;在水壓力作用下，無論壓力大小，混凝土水飽和系數的影響次序依次為含氣量、水膠比、摻合料。A replacement scheme on the construction of orthogonal arrays
構造正交表的一種替換模式The kronecker product of projection matrices and related orthogonal array
積及其相關的正交表As applications of these methods, some combinatorial properties of orthogonal arrays are studied
同時，應用這些方法研究了正交表的組合性質。This paper we use the quasi - physical and quasi - sociological methods to solve the problem of constructing orthogonal tables
本文應用擬物擬人方法來求解若干正交表的構造問題。And how t o construct particular orthogonal designs for practical uses remains an open question in most instances
怎樣為實際的應用構造特定的正交表在大多數情況下仍然是一個開問題。One of the reasons why orthogonal arrays are so popular in experimental design is that they can be used as orthogonal main - effect plans
正交表在試驗設計方面廣泛流行的原因之一是它能夠用作正交主效應設計。Ortheogonal table, which has wide applications in experimental design, coding theory and computer security is an importan sort of array structres
正交表是一類非常重要的數組結構，它在正交實驗設計、編碼理論、計算機安全等領域有著廣泛的應用。By using matrix theory and the theory of finite fields, we study the applications of projection matrix, permutation matrix, difference matrix, hadamard product, the generalized hadarnard product, kronecker product, kronecker sum and the generalized kronecker sum to construction of orthogonal arrays
本文利用矩陣理論和有限域理論，研究了投影矩陣、置換矩陣、差集矩陣、 hadamard積、廣義的hadamard積、 kronecker積， kronecker和、廣義的kronecker和在構造正交表方面的應用。We present a general method for constructing orthogonal arrays related to this class of projection matrices in various cases, which makes the constructed arrays have higher saturated percents
） _ q ，本文提出了在各種情況下與這類投影矩陣相關的正交表的構造方法。分享友人