Hey all,
I finally figured out how to solve the integral:
\int{dp} = \int{6U\eta(\frac{h-\overline{h}}{h^{3}})}{dx} + C
using maple and have it export to MATLAB where:
h=R+h0-\sqrt{R+x}\sqrt{R-x}
\overline{h}=R+h0-\sqrt{R+\overline{x}}\sqrt{R-\overline{x}}
how do i find the...
unfortunately i do need a symbolic answer that i can use in matlab... every time i used maple i couldn't get an output i could copy and paste into MATLAB to use and i have no way to validate the solution from maple... thank you for your help!
I have tried numerous methods to calculate this integral and can't seem to figure it out.
I have tried to use maple and mathematica but i am not very strong using these programs. I was wondering if someone would be able to help me solve this integral. This equation stemmed from the equation...
Alright... i found this paper that has the ability to solve my problem but i don't know any real way about setting it up to do it numerically. I have attached that paper such that it can be referenced to. I read it several times and i don't think i fully comprehend the way the solution was set...
I think i may have over simplified the problem... which is good because now i have a baseline for the data i want... later tonight i will write up the problem i am having and upload them!
Thank you all for your help!
MT
I am trying to solve this differential equation: http://sites.google.com/site/theuntouchableproject/"
I believe i can come up with 2 boundary conditions for p and dp/dx.
i want to create a mesh such that i can solve this equation at different locations that i perscribe. What methods can i...