salim-barzani

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1 years, 146 days

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These are questions asked by salim-barzani

This expression is easy i think but i can't get any results with same shape  how i can simplify to the same equation in the paper

i am looking for equation 9 and every thing is clear how i can get

mp1.mw

i have solution of ODE but again i want take derivative from solution function F then i want take reciprocal of derivative
if F'=G then i want 1/F'=1/G like that i want all solution by list and if possible don't give the parameter a sequence  it will be better

thanks for any help

K := diff(G(xi), xi $ 2) = -lambda*diff(G(xi), xi) - mu;
                 2                                    
                d                    / d        \     
          K := ----- G(xi) = -lambda |---- G(xi)| - mu
                   2                 \ dxi      /     
                dxi                                   

V:= [seq](-1..1, 1/2);
                          [    -1     1   ]
                     V := [-1, --, 0, -, 1]
                          [    2      2   ]

interface(rtablesize= nops(V)^3):
DataFrame(
    <seq(seq(<a | b | rhs(dsolve(eval(K, [lambda,mu]=~ [a,b])))>, a= V), b= V)>,
    columns= [lambda, mu, F]
);

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Hi
my odetest must give me zero everything is true but still not simplify the function with power include 1/n  not do cancelation even

test_sol_for_PDE.mw

Hi
most of my equation when i wanna solve it is give me something like thus equation and it take a lot time to calculate and i don't get any answer after 1 hour past and still searching for finding parameter how i can do in fast way or maybe if exist  can i use mathematica or matlab is better for calculating this or not ?

F-P.mw

i have ODE equation i want a list of function solution when the parameter change then the solution is change too,so i wan the out come function and also show the parameter too i have idea but i can't write a generator function for it

restart

K := diff(F(xi), xi) = A+B*F(xi)+C*F(xi)^2

diff(F(xi), xi) = A+B*F(xi)+C*F(xi)^2

(1)

dsolve(K, F(xi))

F(xi) = -(1/2)*(-tan((1/2)*_C1*(4*A*C-B^2)^(1/2)+(1/2)*xi*(4*A*C-B^2)^(1/2))*(4*A*C-B^2)^(1/2)+B)/C

(2)

NULL

i want something like this table

Download find_generator_ode_function_.mw

please someone help for writing this program is importan

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