Transcendental function memory access optimization method based on data table reduction technology in heterogeneous system
A technology that transcends functions and heterogeneous systems. It is applied in the fields of electrical digital data processing, program control design, instruments, etc., and can solve problems such as good memory access optimization effects.
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Embodiment 1
[0038] Embodiment one, see figure 1 As shown, a transcendental function memory access optimization method based on data table reduction technology in a heterogeneous system includes the following steps:
[0039] Step 1, using the MathDataReduce algorithm to compress the data table of the mathematical function;
[0040] Step 2. For the data table compressed in step 1, write the data into the instruction by using the immediate addressing mode.
[0041] Step 3. Obtain the written data through the branch and jump instruction, and eliminate the memory access operation in the function implementation.
[0042] The memory access optimization technology based on the MathDataReduce algorithm reduces the number of instructions for writing data and branch judgment jump instructions by compressing the mathematical function data table, reduces the impact of increasing the number of instructions on the performance of mathematical functions, and effectively improves the performance of mathem...
Embodiment 2
[0043] Embodiment two, see Figure 1~4 As shown, a transcendental function memory access optimization method based on data table reduction technology in a heterogeneous system includes the following steps:
[0044] Step 1. Use the MathDataReduce algorithm to compress the data table of the mathematical function, which specifically includes the following content:
[0045] Step 1.1, obtain the approximate polynomial of the mathematical function from the existing function realization, and the maximum relative error between the approximate polynomial and the mathematical function, use the polynomial error test tool to obtain the maximum relative error of the approximate polynomial in the mathematical function, wherein, for Reconstruction function S=T in mathematical functions k ±p(r), calculated by approximating T k The difference between the minimum order code and the approximation polynomial p(r), the difference between the approximation polynomial p(r) that the reconstruction ...
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