I am currently trying to solve a non-linear differential equation of order 6 for a function F defined on : Or : With these following boundary conditions : An
I'm trying to solve a set of transient flow equations of a body firing from a pressurised tube from scipy.integrate import odeint import numpy as np # paramet
I need help with solving three first-order ODEs using the scipy.integrate.ode module with the integration method of the Runge Kutta Method. My problem is that I
I want to simulate an ODE system, very fast. I usually use Euler-Method because it's fast, but not the most stable nor accurate. But I want to use a more standa
Objective: To add boundary/initial conditions (BCs/ICs) to a system of ODEs I have used the method of lines to convert a system of PDEs into a system of ODEs. T
I get a converging solution while trying to solve a Partial Differential Equation attached below. In my code, I want to calculate a volume flow rate over time b
In Python we solve a differential equation OD_H with an initial point y0 = od0 in a specific point z similar to the following code def OD_H(od, z, c, b): ..