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Professor how would I solve this system of first order edos numerically by plotting the graph for the different values of (n). the derivatives are in relation to ha (r). a'/r = -e^2*v^2*(g^2 - 1) g' = - a*g/r given the boundary conditions a(0) = n a(inf)=0 g(0) = 0 g(inf)=1 where (e)=0.5 and (v)=1 are constant. please give a helping hand there, I looked for and did not find any problems like this on the matlab website.
Thank you. To get even more help, subscribe to the numericalmethodsguy channel, and go to MathForCollege.com/nm and MathForCollege.com/ma for more resources and share the link with your friends through social media and email. Support the site by buying the textbooks at www.lulu.com/shop/search.ep?keyWords=autar+kaw&type= Follow my numerical methods blog at AutarKaw.org. You can also take a free online course at www.canvas.net/?query=numerical%20methods
You are a legend Sir. I skipped my 2 hrs online lecture to watch your UA-cam vid. Very clear explanation. Thanks so much .
Thank you.
To get even more help, subscribe to the numericalmethodsguy channel ua-cam.com/users/numericalmethodsguy, and go to MathForCollege.com/nm and MathForCollege.com/ma for more resources.
Follow the numerical methods blog at AutarKaw.org. You can also take a free massive open online course (MOOC) at canvas.instructure.com/enroll/KYGTJR
Please share these links with your friends and fellow students through social media and email.
how do you estimate the steady state if the end point is not constant?
Professor how would I solve this system of first order edos numerically by plotting the graph for the different values of (n). the derivatives are in relation to ha (r).
a'/r = -e^2*v^2*(g^2 - 1)
g' = - a*g/r
given the boundary conditions
a(0) = n a(inf)=0
g(0) = 0 g(inf)=1
where (e)=0.5 and (v)=1 are constant. please give a helping hand there, I looked for and did not find any problems like this on the matlab website.
very helpful and easy to understand, please make another video of numerical method
Thank you.
To get even more help, subscribe to the numericalmethodsguy channel, and go to MathForCollege.com/nm and MathForCollege.com/ma for more resources and share the link with your friends through social media and email.
Support the site by buying the textbooks at www.lulu.com/shop/search.ep?keyWords=autar+kaw&type=
Follow my numerical methods blog at AutarKaw.org. You can also take a free online course at www.canvas.net/?query=numerical%20methods
Thanks, very helpful and simple
Thanks for Explicit method. Is there any video for Implicit Method, please share link.
nm.mathforcollege.com/topics/pde_parabolic.html
Very helpful! Thank you 💕
you saved my exam thank you
Thanks !!
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