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adaptive-step-size

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Numerical resolution and stability analysis of a system of ordinary differential equations (ODEs) with high stiffness coefficient, using homogeneous, non-homogeneous and adaptive meshes. Implements Radau_IIA, Gauss-Legendre, BDF, Crank-Nicolson, Implicit Euler and Pareschi-Russo with LU factorization optimization.

  • Updated Sep 12, 2026
  • MATLAB

C++ implementation of Euler, modified Euler, RK2, RK4, and Adams explicit methods for solving y'' = f(x, y, y') with adaptive step-size selection and L₁, L₂, L∞ error estimation.

  • Updated Jul 9, 2026
  • C++

MATLAB benchmark suite for comparing numerical integrators on classical differential-equation problems, including linear decay, harmonic oscillator, Van der Pol, Lorenz, Robertson kinetics, and Kepler two-body dynamics. The repository includes performance plots, accuracy metrics, conservation analysis, and a simulation video available on YouTube.

  • Updated Jun 23, 2026
  • MATLAB

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