The Classic Arnoldi Algorithm in Numerical Analysis
The classic Arnoldi algorithm in numerical analysis, used for solving large-scale matrix equations, with implementation insights
The Forty Most Commonly Used Algorithms in Numerical Analysis
Implementation of the forty most frequently used numerical analysis algorithms using C++ and MATLAB, including detailed code explanations and practical applications
Euler's Method for Numerical Analysis
Implementation of Euler's Method for Numerical Analysis using MATLAB with Code Demonstrations
Interpolation Methods in Numerical Analysis: Trapezoidal Rule, Simpson's Rule, and Their Composite Forms
Numerical interpolation techniques including the Trapezoidal Rule, Simpson's Rule, Composite Trapezoidal Rule, and Composite Simpson's Rule with implementation insights for numerical integration algorithms
Semiconductor Laser Modulation Calculation Program
A specialized program for calculating semiconductor laser modulation parameters; performs numerical analysis on common semiconductor laser modulation schemes with implementation for pulse width, repetition frequency, and performance optimization algorithms
MATLAB-based Finite Difference Method for Electrostatic Field Numerical Analysis
A MATLAB implementation of finite difference method for numerical analysis of electrostatic fields, featuring differential equation discretization and field distribution visualization
MATLAB Implementation of Conjugate Gradient Method
The Conjugate Gradient Method is a crucial algorithm in numerical analysis, with this source code providing its implementation in MATLAB. The code demonstrates iterative optimization for solving linear systems efficiently with minimal memory requirements.
Numerical Analysis for Jacobian Matrix Computation
Solving Jacobian matrices in numerical analysis using MATLAB with code implementation details
MATLAB Implementation of Butterfly Chaos Effect with Lorenz System Simulation
MATLAB Code Implementation Demonstrating Butterfly Chaos Effect through Lorenz Equations
Computing the Jacobian Matrix: Methods and Implementations
Techniques and approaches for calculating the Jacobian matrix in numerical computing and algorithm implementations