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.TH %sn 1 "April 1993" "Scilab Group" "Scilab Function"
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%sn - Jacobi 's elliptic function
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: a point inside the fundamental rectangle defined by the elliptic integral;
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\fVx\fR is a vector of complex numbers
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: parameter of the elliptic integral (\fV0<m<1\fR)
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Jacobi 's sn elliptic function with parameter \fVm\fR: the inverse
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of the elliptic integral for the parameter \fVm\fR.
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The amplitude am is computed in fortran and
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the addition formulas for elliptic functions are applied
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plot(real_val,real(%sn(real_val,m)))
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ima_val1=0:(Ip/50):KK-0.001;
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ima_val2=(KK+0.05):(Ip/25):(Ip+KK);
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z1=%sn(%i*ima_val1,m);z2=%sn(%i*ima_val2,m);
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plot2d([ima_val1',ima_val2'],[imag(z1)',imag(z2)']);