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Thanks a lot for posting this video.

Just amazing....i wish i had lecturer's like this, i'm suffering 🥲

Hello

Great video.. can you please upload the matlab script...

Could you please recommend the book or note for reading these stuff? Sir, your lectures are very easy to digest and helped understand a lot about hyperbolic PDEs solutions numerically....

Sir,may i know why for gauss seidel matlab code we only change ukp1 for south and west only?for one particular line in the code

great lecture, but the greater part was the "F(U)_x" part

thank you very much... nice informative video

Hi! I would like to contact you to ask something about one bibliography in one of your videos: Writing a MATLAB program to solve the advection equation

Hi, How we can solve if the boundry is unregular

Absolute legend

pleaaaase a question about this video th-cam.com/video/7xdl8gxq2jM/w-d-xo.html

how about LU decomposition for solving laplace equation ?

plz i want code in fractional claculus

Thank you, an excellent piece of work.

Thanks a lot

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great lecture ,it is helped me

Is it possible to convert a system of pde's to a system of dde's? If yes, then can you please give a reference where I can go and study this?

what is the d at the tolerance equation

Great introduction ! Can I have access to those lecture notes ?

Is it possibl in fortran

Thanks for you explanation. I got prepared for my examination with these videos than with other references.

plz solve 1D heat equation in finite difference with inicial and bc condition n matlab

thanks for sharing de course "finite differente methodes lecture notes.pdf". this is very useful

can I get the Matlab code in pdf format ?

could you share this programme which created this presentation ?

One thing important may be how to determine the Jacobian matrix for the discreted nodes...for Poisson's equation, it's easy, but for a more complex nonlinear equation system which is solved by the FD, I still have no idea how to do it.

lash video and thnku so much this lecture is v helpful for me

Hi, how can we do it if we have neuman boundary in all side?

YOU BEAUTY

great material, is it possible to upload with sound

Thank you, very helpful

Unfortuante that the sound disappeared, these courses are really great :-3

It doesn't appear that you're active on this channel but awesome lectures non the less. When I first tried to learn about this from text books it looked very daunting but you managed to make it simple, interesting, and very informative. Thanks for uploading these!

Sad that we can't see the board in this video. This series of lecture explains things in a great way!

Brilliant!! Thank you very much, Sir!

Thank you Sir. This lecture helped me a lot. You're my saviour. Please keep up this good work.

Why does the Lax Friedrichs scheme have no dissipation if you choose the timestep to be equal to the maximum allowable timestep? (for the Gaussian curve at least)

Better lecture than the ones we get in Uni of Leicester lol

thanks its very useful, but i have a question how can i write a 3d dirichlet boundary condition in matlab?

Out of curiosity, will this method (or a variation) work for a system without boundary conditions completely surrounding it? For example, to solve for a metal plate with a point charge above it (I know there are easier methods, but just as an example)... you know that it goes to zero at infinity, but this condition doesn't seem compatible with this method since as i/j get very large, the compute power needed gets a bit silly. Is it possible to only set the boundary conditions of the plate and of the applied charge and still get usable results?

please i want a code for the Heat equation

is there any method to do a program where you can put the matrix you want and the border conditions?

this was very helpful. thank you!

Just noticed that the solution to u3 is wrong in part (b) (ii). The solution should read [ 0,3*sqrt(g) ]^T

thanks for sharing. this is very useful

The sound was dessabled in this video!

Thanks for sharing this good video! Could you share the link where I can find the lecture notes! Thanks a lot and best regards!

thank for share :)