orthogonal matrices造句
例句與造句
- on the characteristic polynomial and characteristic root of the orthogonal matrix
正交矩陣的特征多項式及特征根 - the construction of a class of compactly supported orthogonal matrix-valued wavelets
一類緊支撐矩陣值正交小波的構(gòu)造 - complex orthogonal matrix
復(fù)正交矩陣 - an orthogonal matrix is an invertible matrix for which the inverse is equal to the transpose
正交矩陣是可逆矩陣，其逆矩陣等于其轉(zhuǎn)置矩陣。 - the least-square solutions of the inverse problem of symmetric orthogonal matrices is discussed, and expression of the solution is obtained
摘要討論了對稱正交對稱矩陣反問題的最小二乘解，得出了解的表達(dá)式。 - It's difficult to find orthogonal matrices in a sentence. 用orthogonal matrices造句挺難的
- in the second chapter, we deal with two types of the problem : real and complex, and analyzes the backward perturbation of eigenpair of orthogonal matrix
第二章分“實的”和“復(fù)的”兩種情形，分別對正交矩陣的特征對的向后擾動問題作了研究。 - the concept of orthogonal matrix and four properties of generalized orthogonal matrix in determinant, characteristic solution and adioint matrix were discussed
摘要推廣了正交矩陣，并研究了廣義正交矩陣在行列式、特征根、伴隨矩陣等問題中的四個性質(zhì)。 - the concept of orthogonal matrix and four properties of generalized orthogonal matrix in determinant, characteristic solution and adioint matrix were discussed
摘要推廣了正交矩陣，并研究了廣義正交矩陣在行列式、特征根、伴隨矩陣等問題中的四個性質(zhì)。 - most current algorithms only work well in special conditions, because of the abnormity of signals in the real world . now, the research in the ica arises much passion and the ica has brought about many applications . the primary results the writer has got are as the following : after a whiting process, it is a key to find an orthogonal matrix to throw away the high-order redundant information between components
由于現(xiàn)實生活中信號十分不規(guī)則,目前提出的算法大多只能針對某類信號分離,鑒于目前在ica方面極大的研究熱情和強(qiáng)大的背景支持,作者對ica離線算法做了一定研究,主要內(nèi)容和工作包括如下:ica問題經(jīng)過白化處理后,尋找去除高階相關(guān)的正交矩陣成為問題關(guān)鍵,而正交矩陣具有特殊的空間結(jié)構(gòu),組成它的每個列向量可視作rn中單位超球表面上一點,當(dāng)這些點彼此垂直時,整體就組成一個正交矩陣。 - the balanced multiwavelet was studied . for low-pass matrix filter p ( ), the orthogonal matrix r was selected to ensure the constant signal as a characteristic signal of balanced low-pass matrix filter rtp ( ) r, the corresponding balanced high-pass matrix filter is q ( ) r or rtq ( ) ) r which maintain the orthogonality and symmetry or orthogonality only respectively . as an application, the optfr-multiwavelet constructed by jiang was balanced and applied to image denoising and fusion
研究了多小波的平衡處理，對低通濾波器p()一般選擇平衡器為正交矩陣r，使得常數(shù)信號成為平衡后的低通濾波器r~tp()r的特征信號，若要保持矩陣濾波器的正交性和對稱性，可選擇平衡后的高通濾波器為q()r；若只保持多小波的正交性，可選擇高通濾波器為r~tq()r。 - to solve the problem, a kind of multi-ontology analysis framework consisted of orthogonal matrix made up of multi-dimensional ontology model and temporal model is re-searched; and then multi-dimension knowledge warehouse based on xml topic maps is constructed, which is developed to implement the accurate and efficient storing and retrieving for knowledge of semantic level
針對這個問題，研究了通過多維本體模型和時域模型的正交矩陣構(gòu)建的多本體分析框架，并以此為基礎(chǔ)，構(gòu)建了基于xml主題地圖技術(shù)的多維知識倉庫，實現(xiàn)了高效準(zhǔn)確的語義級知識的存儲和檢索。 - it discusses the non-degeneration of higher-order cib functions . it gives an analysis of the methods of constructing orthogonal matrixes in bibliography [ 5 ] and [ 18 ], proves that the functions obtained using these methods are all degenerated; gives a conclusion that all the 2-order functions are degenerated for the case of weight 8; presents a simpler proof for the theorem " all the 2-order cib functions are non-degenerated for the case of weight 8k + 4'in bibliography [ 5 ]; provides an example of non-degenerated balanced 2-order cib for the first time . 4
分析了文獻(xiàn)[5]和[18]中高階相關(guān)免疫布爾函數(shù)的構(gòu)造方法，指出其所獲得的函數(shù)都是退化的；證明了重量為8的2階相關(guān)免疫布爾函數(shù)都是退化的；給出了文獻(xiàn)[5]中結(jié)論“重量為8k+4的2階相關(guān)免疫布爾函數(shù)都是非退化的”的分析性證明；首次給出了一個非退化的平衡高階相關(guān)免疫布爾函數(shù)的實例。 - orthogonal matrixes have special structures, and every row vector of them can be taken as a plot, which may be parametrized in n-sphere space . through the research of structures of orthogonal matrixes, the writer finds a parametrized matrix, which can express all the orthogonal matrixes . through analysing uprightness between related high-order planes and the number of required parameters, we get the maturity of this method
自然的,這些點可以用其球坐標(biāo),即與各坐標(biāo)軸的夾角來參數(shù)化,作者通過觀察正交矩陣的幾何結(jié)構(gòu),最終找到了任意維數(shù)的隨機(jī)正交矩陣的參數(shù)表示方法,通過分析相關(guān)超平面之間的垂直關(guān)系和參數(shù)化正交矩陣需要的參數(shù)個數(shù),論證了這種表示的完備性。 - orthogonal matrixes have special structures, and every row vector of them can be taken as a plot, which may be parametrized in n-sphere space . through the research of structures of orthogonal matrixes, the writer finds a parametrized matrix, which can express all the orthogonal matrixes . through analysing uprightness between related high-order planes and the number of required parameters, we get the maturity of this method
自然的,這些點可以用其球坐標(biāo),即與各坐標(biāo)軸的夾角來參數(shù)化,作者通過觀察正交矩陣的幾何結(jié)構(gòu),最終找到了任意維數(shù)的隨機(jī)正交矩陣的參數(shù)表示方法,通過分析相關(guān)超平面之間的垂直關(guān)系和參數(shù)化正交矩陣需要的參數(shù)個數(shù),論證了這種表示的完備性。 - orthogonal matrixes have special structures, and every row vector of them can be taken as a plot, which may be parametrized in n-sphere space . through the research of structures of orthogonal matrixes, the writer finds a parametrized matrix, which can express all the orthogonal matrixes . through analysing uprightness between related high-order planes and the number of required parameters, we get the maturity of this method
自然的,這些點可以用其球坐標(biāo),即與各坐標(biāo)軸的夾角來參數(shù)化,作者通過觀察正交矩陣的幾何結(jié)構(gòu),最終找到了任意維數(shù)的隨機(jī)正交矩陣的參數(shù)表示方法,通過分析相關(guān)超平面之間的垂直關(guān)系和參數(shù)化正交矩陣需要的參數(shù)個數(shù),論證了這種表示的完備性。