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Plot multiple solutions of a nonlinear equation
c and R in the form of:lhs[c, R]= 0, from where R> = 0 andlhs = 2/3 u[x]^ 3 + 4/75 R u[x]^ 6 u & # 39;[x] + 2/3 * u[x]^ 3 u & # 39; & # 39; & # 39;[x] -c u[x] + c - 2/3;
c vs R and the function u[x] according to a certain curve of such a diagram with a given parameter c as below (here all u[x] shown for c = 5).
TrackRootPAL, In these problems, however, there are only algebraic equations with one parameter. Here I have two parameters in an ODE with boundary conditions at infinity.TrackRootPAL As expected, in the above link, it does not work in this simple mechanical application because I did not know how to feed it far Boundary conditions and insert the information of the other parameter c… in addition to TrackRootPALHow do I index (or specify) the various curves that were obtained?tr = TrackRootPAL[Lhs{u[Lhs{u[lhs{u[lhs{u[x]}, {R, 0, 20}, 1, {2}];
plot[Rate[u[Evaluate[u[Bewerten[u[Evaluate[u[x] /. tr], {R, 0, 20}]
By searching the web I found ParametricNDSolve may be an alternative to solve such a problem. I can not apply far Boundary condition again.L = 40;
eqbc = {lhs == 0, bcAtfar = ...};
Sol = ParametricNDSolve[eqbc, u, {x, -L, L}, {R, c}]
Looping – Count the integer solutions to 1000a + 100b + 10c + d with 0
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Networking – Jupyter notebook does not open – General solutions do not work
[Errno 49] The requested address can not be assigned
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Provided[{h > 0, p > 0},
RSolve[{a[n + 1] == 1 / (1 + h * (1 / a[n] - 1)), a[0] == p}, a[n], n]]
table[0.02/(-(3.6^n) - 0.02 + (3.6^n) 0.02), {n, 0, 3, 1}]
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