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.
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Hi Eric, Thanks for this video ! How can I get the m-file for this problem ?
Hi, can we write the whole program in a single m-file ?
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.
Look for BVP4C/BVP5C in Matlab documentation.