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数学计算  We can see that using Gauss-Seidel iterative methods need only 13 timed to make &#61541 &#61500 &#61

We can see that using Gauss-Seidel iterative methods need only 13 timed to make &#61541 &#61500 &#61488 &#61486 &#61488 &#61488 &#61488 &#61488 &#61489 &#61486 But using Jacobi method after 25 times the &#61541 &#61472 &#61472 is bigger than that using Gauss-Seidel iterative methods

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数学计算  1． Using power method to find the eigenvalue with maximum modulus and its eigenvector for the follow

1． Using power method to find the eigenvalue with maximum modulus and its eigenvector for the following matrixes

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数学计算  2． Using QR factorization to find all of the eigenvalues and eigenvectors for the following matrix

2． Using QR factorization to find all of the eigenvalues and eigenvectors for the following matrix

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其他  If you are not using these features and wish to reduce the size

If you are not using these features and wish to reduce the size

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VHDL/FPGA/Verilog Quick start guide to using the xilinx Picoblaze 8 bit MCU on B5-X300 Board by Nial Stewart

Quick start guide to using the xilinx Picoblaze 8 bit MCU on B5-X300 Board by Nial Stewart

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单片机开发  LPC932 EXAMPLE: COMMUNICATION WITH THE PC USING THE SERIAL INTERFACE

LPC932 EXAMPLE: COMMUNICATION WITH THE PC USING THE SERIAL INTERFACE

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驱动编程  This application not only demonstrates the basics of using the Microsoft Foundation classes but is

This application not only demonstrates the basics of using the Microsoft Foundation classes but is also a starting point for writing your application.

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数学计算  Numerical quadrature using open methods.

Numerical quadrature using open methods.

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数学计算  Using Gaussian elimination to solve linear equations.

Using Gaussian elimination to solve linear equations.

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数学计算  Using Gaussian elimination to solve linear equations. // In this version, we allow matrix of any si

Using Gaussian elimination to solve linear equations. // In this version, we allow matrix of any size. This is done by treating // the name of a 2-dimensional array as pointer to the beginning of the // array. This makes use of the fact that arrays in C are stored in // row-major order.

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