An idea for solving a given numerical integration using 3 methods. Trapezoid method, Romberg algorithm matrix and a Newton Cotes 4-point Simpson's Rule method
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Updated
Apr 30, 2019 - Fortran
An idea for solving a given numerical integration using 3 methods. Trapezoid method, Romberg algorithm matrix and a Newton Cotes 4-point Simpson's Rule method
Bunch of fortran scripts to process astronomical data
some Fortran 77 programs made for the course PHN-311
This is a very simple polynomial interpolator implemented in Fortran 90 📉
Central repository for the MSc in Mathematical Engineering (UCM 2025-26), compiling coursework, projects, and exercises in scientific computing, numerical analysis, and mathematical modeling, showcasing technical skills and problem-solving abilities for STEM roles, data science, analytics, and research-industry applications.
Daniel's Math Library
In the project, we modeled welding in Abaqus using VDFLUX subroutine. VDFLUX subroutine is an Abaqus tool, designed for thermal loading in form of body/surface fluxes, as a function of time, coordinates, etc. We have a free blog on our website that delves into the details of DFLUX/VDFLUX subroutines. You can access it through the provided link
Trabalho 1 da disciplina Modelamento Térmico e Fluidodinâmico aplicado a sistemas metalúrgicos - DEMET-UFMG - 2017/2
Some numerical analysis algorithms for integration and interpolation.
Numerical methods and Physics problem and solution with FORTRAN
High-performance 1D Wave Equation solver implementing Finite Difference Method using Modern Fortran and OpenMP.
Personalised FAST codes based on FAST v8 with the implementation of TRD
This repository contains a collection of numerical methods implemented in modern Fortran. These methods are widely used in scientific computing, engineering simulations, and mathematical problem-solving.
Fortran implementation of modified cam clay.
Assignments of the subject Numerical and Matrix Analysis of the degree in Mathematics at the University of Santiago de Compostela (USC). Course 2018/2019
BLAS/LAPACK Examples
Massively Parallel Semiconductor Device Simulation using Quantum Monte-Carlo
A translation of part of SLATEC to C++, enough to compute Bessel functions of complex arguments.
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