Taylor series and Matlab code
1. Central Approximation : `(del^2f)/(delx^2)=` 4th order approximtion using i-2,i-1,i,i+1 and i+2. using Taylor series method, `(del^2f)/(delx^2)=afunderset(i-2) +bfunderset(i-1) +cfunderset(i)+dfunderset(i+1)+efunderset(i+2)` Rewritten n tabular form, we have f(i) Δxf’( i ) …
yadhu krishna
updated on 14 Feb 2020
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Read more Projects by yadhu krishna (2)
Taylor series and Matlab code
1. Central Approximation : `(del^2f)/(delx^2)=` 4th order approximtion using i-2,i-1,i,i+1 and i+2. using Taylor series method, `(del^2f)/(delx^2)=afunderset(i-2) +bfunderset(i-1) +cfunderset(i)+dfunderset(i+1)+efunderset(i+2)` Rewritten n tabular form, we have f(i) Δxf’( i ) …
14 Feb 2020 03:07 AM IST
MId Term Project - Solving the Steady and Unsteady 2D heat conduction problem
Theory : The main aim of this challenge is to solve 2-D Heat Conduction Equation for Steady and Unsteady Equation using iterative techniques like jacobi, Gauss and SOR methods. Techniques used for this heat equation are : => STEADY STATE a) jacobi method b) Gauss Seidel method c) SOR method => For Transient …
17 Jan 2020 06:41 AM IST