Week 3.5 - Deriving 4th order approximation of a 2nd order derivative using Taylor Table method

Steady-state analysis Solving the 2D state heat conduction equation by using the point interative technique. The boundary is given as follows: Top boundary layer: 600K Bottom boundary layer: 900K Left boundary: 400K Right boundary: 800K Solving the steady state implicit equation by using following 3 methods: Jacobi Gauss-seidel…

Aim: To derive the fourth-order approximation of the second-order derivative using the central differencing method, skewed right-sided difference, and skewed left-sided difference: Consider the second-order function: 1. Central differencing For the third column, the sum is one because we are computing 2nd order derivative.…

Aim: To calculate the thermodynamic properties of gas species provided in NASA thermodynamic data   Objective:   to write a function that extracts the 14 coefficients and calculates the enthalpy, entropy, and specific heats for all the species in the data file. You will be reading this file NASA thermodynamic…

Optimization Optimization is a selection process which helps us to find the best results or solution of the given function under certain criteria or limitation. Basically, in this process, various solutions outcomes are compared with each other, and an optimal solution is selected. For example, if you want to get to destination…

A second-order differential equation is very important in the field of physics and engineering, which helps us to know different phenomenon of it wherein we often have to find the functions of function which satisfy out differential equation. These equations work for different systems related to engineering like pendulum,…