Best Example on One Dimensional Heat Equation || 𝒖_𝒕=𝒖_𝒙𝒙 || Numerical Methods || Dr Prashant Patil

In this video, 𝑵𝒖𝒎𝒆𝒓𝒊𝒄𝒂𝒍 𝑺𝒐𝒍𝒖𝒕𝒊𝒐𝒏 𝒐𝒇 𝑶𝒏𝒆 𝑫𝒊𝒎𝒆𝒔𝒊𝒐𝒏𝒂𝒍 𝑯𝒆𝒂𝒕 𝑬𝒒𝒖𝒂𝒕𝒊𝒐𝒏 𝒖_𝒕=𝒖_𝒙𝒙 𝑺𝒖𝒃𝒋𝒆𝒄𝒕 𝒕𝒐 𝑩𝒐𝒖𝒏𝒅𝒂𝒓𝒚 𝒄𝒐𝒏𝒅𝒊𝒕𝒊𝒐𝒏𝒔: 𝒖(𝟎,𝒕)=𝒖(𝟏,𝒕)=0 & 𝑰𝒏𝒊𝒕𝒊𝒂𝒍 𝒄𝒐𝒏𝒅𝒊𝒕𝒊𝒐𝒏𝒔: 𝒖(𝒙, 𝟎)=𝑺𝒊𝒏 𝝅𝒙 , 𝟎≤𝒙≤𝟏 is solved.

#DrPrashantPatil#HeatEquation#NumericalMethods#Lecture09

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1)18MAT31- TRANSFORM CALCULUS, FOURIER SERIES AND NUMERICAL TECHNIQUES:
1) Laplace Transforms [18MAT31-Module 01]:
2) Inverse Laplace Transform [18MAT31-Module 01]:
3) Fourier Series | 18mat31 | Module 02 | Dr Prashant Patil
3) Fourier Transforms | 18mat31 | Module 03 | Dr Prashant Patil
4) Numerical Methods for ODE | 18mat31 | Module 04 & 05 | Dr Prashant Patil
5) Calculus of Variations | 18mat31 | Module 05 | Dr Prashant Patil

2)18MAT21- Advanced Calculus and Numerical Techniques:

1) Vector Calculus [18MAT21-Module 01]:
2) Ordinary Differential Equation of Higher order[18MAT21-Module 02]:
3) Partial Differential Equations [18MAT21-Module 03]:
4) Infinite Series [18MAT21-Module 04]:

3) 18MAT41- Complex Analysis, Probability and Statistical Methods:
1) Conformal Transformations[18MAT41-Module 02]
2) Complex Integration[18MAT41-Module 02]
3) Probability Distributions[18MAT41-Module 03]
4) Joint Probability Distribution and Sampling [18MAT41-Module 05]

4)18MATDIP41- Additional Mathematics II:
1) Probability[18MATDIP41-Module05]

[harikrishnakannan]

solve 25 uxx=ut 0<x<1, t, o with boundary conditions u(0, t)=u(10, t)=0 and u(x, 0)=1/25x(10-x) choosing h=1, k find for and j=1, 2, 3, 4 in bender schmidt s please solve this sum beo