Numerical algorithm implementation and performance analysis of the Wright function
This study aims to investigate and implement four numerical algorithms,namely the accumulative algorithm,the partitioning algorithm,the Laplace inversion algorithm,and the hypergeometric representa-tion algorithm.These algorithms are designed to explore fast and effective high precision arithmetic calcula-tion and display of the Wright function.The Wright function is visualized and presented through MATLAB software programming and simulation,enabling the analysis and comparison of performance among four algo-rithms.The experimental results demonstrate that the hypergeometric representation algorithm exhibits supe-rior computational accuracy,while the partition algorithm demonstrates extensive applicability.Additionally,both the Laplace inversion algorithm and the accumulation algorithm showcase remarkable computational speed.
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