scalar matrix 中文意思是什麼

scalar matrix 解釋
標量矩陣
  • scalar : n. 【數學】數量;標量,無向量;實量;純量 (opp. vector )。adj. 1. 梯階狀的,分等級的。2. 【數學】數量的;標量的;無向量的。3. 【生物學】=scalariform.
  • matrix : n (pl matrices 或matrixes)1 【解剖學】子宮;母體;發源地,策源地,搖籃;【生物學】襯質細胞;間...
  1. The dissertation has been divided into three part : the method of scalar fem for calculating the scattering and coupling character of 2d cavities ; the high efficient algorithm of vector fem for the scattering and coupling character of 3d cavities ; the method of calculate caliber admittance matrix for high efficient algorithm to compute the scattering and coupling character body with open cavities

    全文分別研究標量有限元邊界積分求解二維腔體電磁散射與耦合的計算方法,矢量有限元邊界積分求解三維腔體電磁散射與耦合的計算方法,同時針對含腔目標的高效求解問題提出了口徑導納矩陣的新的計算方法,提高了計算效率。
  2. One sufficient and necessary conditions of scalar matrix

    純量矩陣的一個充要條件
  3. Optical vector - matrix multiplier is a kind of integrated optical device and it is necessary to study the effect of the diffraction. based on the scalar diffraction theory, the transformation of gaussian beam by each component of the vmm is calculated by collins formula, and the distributions on the slm and ccd are investigated

    本文在標量衍射理論體系下,應用柯林斯( collins )公式對光學矢量-矩陣乘法器的光場分佈進行模擬計算,得到slm和ccd接收面上的光場分布圖。
  4. Then a higher order lyapunov matrix equation can be transformed into some lower order matrix equations with unidirection coupling by using scalar lyapunov function approach

    從而,利用標量lyapunov函數將高階矩陣lyapunov方程化為若干個單向解耦的低階矩陣方程。
  5. We calculate the scalar and vector self - energy in symmetric and asymmetric nuclear matter with this new decomposition approach of the g matrix. the properties of symmetric, asymmetric, and neutron matter are systematically studied in this effective dbhf approach

    我們利用這種g矩陣新的分解方法計算了對稱、不對稱核物質及中子物質的自能,進一步系統地研究了對稱、不對稱核物質及有限核的性質。
  6. Chapter 2 analyzes parallel process technology ' s actuality, the requirement of real - time process, and mostly guidelines of parallel process performance. chapter 3 discusses imaging algorithm - - - - - - chirp scaling algorithm theory as well as realization of ideal point target ; and then discuss the scalar of data and operation. chapter 4 discuss the fft and distributed matrix transposing, mostly about ( 1 ) discussed how to realize parallel fft, and evaluate the preformance of parallel fft ; ( 2 ) discuss another step ' s - - - - - - matrix transposing - - - - - - realization can divided into three steps : distributing, renewedly distributing and local transposing of matrix, and then discuss the time of process in detail

    第四章分別研究了cs演算法中的fft變換和分散式矩陣的轉置問題,主要有: ( 1 )對cs演算法中運算量最大的步驟fft變換進行了并行性的提取,並對并行fft變換的演算法性能進行了評估; ( 2 )分析並研究了cs演算法中另一不可或缺的步驟? ?矩陣轉置問題,提出矩陣分佈、重新分佈和局部轉置來實現矩陣轉置的并行化,並詳細分析了矩陣轉置的時間耗費問題。
  7. Fundamentally, both vector and scalar processors execute instructions based on a clock ; what sets them apart is the ability of vector processors to parallelize computations involving vectors such as matrix multiplication, which are commonly used in high performance computing

    從根本上來講,向量處理器和標量處理器都是基於時鐘周期來執行指令的;使它們產生區別的是向量處理器并行處理與向量有關的計算的能力(例如矩陣乘法) ,這在高性能計算中是非常常見的。
  8. The multiscaling functions of a mra satisfy a matrix refinable equation : , and the multiwavelets satisfy :. multiscaling functions and multiwavelets naturally generalize the scalar scaling functions and scalar wavelets

    Mra的多尺度函數滿足矩陣細分方程: ,多小波函數滿足: ,多尺度函數和多小波函數是傳統標量尺度函數和小波函數的自然推廣。
  9. By using properties of scalar almost periodic function, properties of uniform almost periodic matrix function are discussed

    摘要利用純量概周期函數性質討論了一致概周期矩陣函數的一些性質。
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