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  1. kehen

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  2. In numerical analysis, the Kahan summation algorithm (also known as compensated summation [1]) significantly reduces the numerical error in the total obtained by adding a sequence of finite precision floating point numbers, compared to the obvious ap
  3. 所属分类:mathematica

    • 发布日期:2017-04-15
    • 文件大小:5.37kb
    • 提供者:greenworldk
  1. bianbuchangtixingjiefen

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  2. 这是一个梯形变步长积分的C++源码,里面包含输入输入和输出-This is a trapezoid variable step integration of C++ source code, which contains the Input and Output
  3. 所属分类:mathematica

    • 发布日期:2017-05-01
    • 文件大小:247.97kb
    • 提供者:刘红宇
  1. 2

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  2. User enters a number which stores in variable num Then number passes as argument in function call A static variable is used to check that how many times function is called When base case becomes true if(statement) then function returns result
  3. 所属分类:mathematica

    • 发布日期:2017-04-30
    • 文件大小:10.43kb
    • 提供者:Nur Hazwani
  1. 3

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  2. For 2D array size there must be constant value in square brackets like array[constant value][constant value] Two const variables row and col are used to define size if we do not make both const then error found because without const reserve wo
  3. 所属分类:mathematica

    • 发布日期:2017-04-30
    • 文件大小:10.7kb
    • 提供者:Nur Hazwani
  1. 5

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  2. A while loop is used and will terminate when user will press esc key. To get the characters a function getche() is used conio.h which will store in char variable and store into the file using putc() function. On pressing esc to avoid any other cha
  3. 所属分类:mathematica

    • 发布日期:2017-04-30
    • 文件大小:10.38kb
    • 提供者:Nur Hazwani
  1. svpwmpptproject-150430100442-conversion-gate01_2.

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  2. Space Vector PWM The space vector PWM (SVM) method is an advanced computation-intensive PWM method and is possibly the best method among the all PWM techniques for variable-frequency drive application. Because of its superior performance characteri
  3. 所属分类:mathematica

    • 发布日期:2017-05-17
    • 文件大小:4.37mb
    • 提供者:romi
  1. xianxingdabafa

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  2. 利用线性打靶法计算变系数的微分方程,并画图-The second- order differential equation with variable coefficient is solved by linear target method, and the content is detailed
  3. 所属分类:mathematica

    • 发布日期:2017-12-12
    • 文件大小:1.11kb
    • 提供者:北帅
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