Solving a system of PDE with a nonlinear term

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Proman
Proman le 22 Juil 2021
Modifié(e) : Proman le 22 Juil 2021
Hello everyone
I have a system of PDE with a nonlinear term that I need to solve. Can anyone help me to solve this equation using matlab in terms of space (z) and time (t) and get u(z,t), v(z,t) and w(z,t). Thanks in advance for your time.
the parameters are as follows
Nt = 1024; T = 50; dt = T/Nt;
t = (-Nt/2:1:Nt/2-1)'*dt;
dw = 2*pi/T; w = [0:Nt/2-1 0 -Nt/2+1:-1]'*dw;
Z = 2; (Total Length)
delta0 = 0.2; delta1 = 0.2; delta2 = 0.2;
tau = 0.1;
gamma = 4; beta2 = -2;
mshape = 3;
chirp0 = 0.25;
C = 0.1;
g(z) = 0.4*z
u0 = 0.25*exp(-(t/5).^2);
v0 = sech(t) .* exp(-0.5i * chirp0 * t .^ 2);
w0 = exp(-0.5 * (1 + 1i * chirp0) .* t .^ (2 * mshape));

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R2019b

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