Experiments with SymPy and SciPy

Summary of Mathematics 2: ODEs at the FHV Bachelor Mechatronics

A study of six-order convergence root finding method

This repository contains jupyter notebooks implementation on Deep Learning.

Solves a functions root using the Newton-Raphson method

This folder contains didactic material for the students of 'CAS 522 Dynamical Systems' (Instructor: Enrico Borriello - ASU, Fall B 2021). Come back at the end of each Module, for a sample solution to the coding problems.

Summary of Mathematics 3: Integral Transformations at the FHV Bachelor Mechatronics

Curso de Dinámica (Cinemática y Cinética), con aplicaciones en programación en Python

TKINTER MATH is an application that can perform various calculations such as calculus and matrices.

Interactive Jupyter notebook of how Newton's method can be used to find solutions for functions.

Python is an interpreted, object-oriented, high-level programming language with dynamic semantics. Its high-level built in data structures, combined with dynamic typing and dynamic binding, make it very attractive for Rapid Application Development, as well as for use as a scripting or glue language to connect existing components together. Python…

Interval solver of systems of equations to find the workspace area of a robot

The codes available here are basically done from various official documentations. I have tried to explain those codes in a different manner in some places.

Sympy notes from my maths degree. Grand plans.

Simple calculator. Using the Tkinter package to build the GUI.

Algunas resoluciones para los problemas planteados por la cátedra Sistemas de Control 2

Использование библиотеки символьных вычислений SymPy для решения задач

Use sympy differential geometry module to form Geodesic equations for any 2d systems and numpy odeint to solve them numerically

Here, some methods for solving nonlinear equations, offering a collection of solvers including Bisection, Newton-Raphson, Secant, Fixed Point Iteration, and Newton's Method with Multiple Roots are found. These numerical techniques provide versatile and efficient approaches to finding solutions for nonlinear equations