How to do 3d plot using maple?

(3.703703704*10^(-26)*(-1.111111111*10^(-17)*(-1.*N^2*w^2+3.*w^2)/(((6.089000000*10^(-7)*I)*w-3.333333333*10^(-9)*sqrt(N^2*w^2-1.*w^2))*sqrt(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2)*sqrt(1.-1.111111111*10^(-18)*w^2/(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2)))+1.)*(-1.*N^2*w^2+3.*w^2)*w^2/(sqrt(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2)*sqrt(1.-1.111111111*10^(-18)*w^2/(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2))*sqrt(N^2*w^2-1.*w^2)*((6.089000000*10^(-7)*I)*w-3.333333333*10^(-9)*sqrt(N^2*w^2-1.*w^2))^2)+1.111111111*10^(-17)*(-3.333333333*10^(-9)*sqrt(-1.*N^2*w^2+3.*w^2)/((6.089000000*10^(-7)*I)*w-3.333333333*10^(-9)*sqrt(N^2*w^2-1.*w^2))-3.333333333*10^(-9)*sqrt(-1.*N^2*w^2+3.*w^2)/(sqrt(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2)*sqrt(1.-1.111111111*10^(-18)*w^2/(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2))))*sqrt(-1.*N^2*w^2+3.*w^2)*w^2/(sqrt(N^2*w^2-1.*w^2)*((6.089000000*10^(-7)*I)*w-3.333333333*10^(-9)*sqrt(N^2*w^2-1.*w^2))^2))/(3.333333333*10^(-9)*(-1.111111111*10^(-17)*(-1.*N^2*w^2+3.*w^2)/(((6.089000000*10^(-7)*I)*w-3.333333333*10^(-9)*sqrt(N^2*w^2-1.*w^2))*sqrt(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2)*sqrt(1.-1.111111111*10^(-18)*w^2/(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2)))+1.)*N*w((1/300000000*((6.089000000*10^(-7)*I)*w-(1/300000000)*sqrt(N^2*w^2-w^2)))*sqrt(N^2*w^2-w^2)+(1/90000000000000000)*N^2*w^2-(1/30000000000000000)*w^2)^2/(sqrt(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2)*sqrt(1.-1.111111111*10^(-18)*w^2/(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2))*((6.089000000*10^(-7)*I)*w-3.333333333*10^(-9)*sqrt(N^2*w^2-1.*w^2))^2*sqrt(N^2*w^2-1.*w^2))-1.666666667*10^(-15)*(-3.333333333*10^(-9)*sqrt(-1.*N^2*w^2+3.*w^2)/((6.089000000*10^(-7)*I)*w-3.333333333*10^(-9)*sqrt(N^2*w^2-1.*w^2))-3.333333333*10^(-9)*sqrt(-1.*N^2*w^2+3.*w^2)/(sqrt(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2)*sqrt(1.-1.111111111*10^(-18)*w^2/(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2))))^2*sec(1.666666667*10^(-15)*sqrt(-1.*N^2*w^2+3.*w^2))*w^2*N/sqrt(-1.*N^2*w^2+3.*w^2)+3.333333333*10^(-9)*N*w((1/300000000*((6.089000000*10^(-7)*I)*w-(1/300000000)*sqrt(N^2*w^2-w^2)))*sqrt(N^2*w^2-w^2)+(1/90000000000000000)*N^2*w^2-(1/30000000000000000)*w^2)^2*(3.333333333*10^(-9)*N*w^2/(sqrt(-1.*N^2*w^2+3.*w^2)*sqrt(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2)*sqrt(1.-1.111111111*10^(-18)*w^2/(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2)))+3.703703704*10^(-26)*sqrt(-1.*N^2*w^2+3.*w^2)*w^2*N/((1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2)^(3/2)*sqrt(1.-1.111111111*10^(-18)*w^2/(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2)))+4.115226337*10^(-44)*sqrt(-1.*N^2*w^2+3.*w^2)*N*w^4/((1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2)^(5/2)*(1.-1.111111111*10^(-18)*w^2/(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2))^(3/2)))/(((6.089000000*10^(-7)*I)*w-3.333333333*10^(-9)*sqrt(N^2*w^2-1.*w^2))^3*sqrt(N^2*w^2-1.*w^2))-(1.*(-3.333333333*10^(-9)*sqrt(-1.*N^2*w^2+3.*w^2)/((6.089000000*10^(-7)*I)*w-3.333333333*10^(-9)*sqrt(N^2*w^2-1.*w^2))-3.333333333*10^(-9)*sqrt(-1.*N^2*w^2+3.*w^2)/(sqrt(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2)*sqrt(1.-1.111111111*10^(-18)*w^2/(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2)))))*N*w((1/300000000*((6.089000000*10^(-7)*I)*w-(1/300000000)*sqrt(N^2*w^2-w^2)))*sqrt(N^2*w^2-w^2)+(1/90000000000000000)*N^2*w^2-(1/30000000000000000)*w^2)^2/(((6.089000000*10^(-7)*I)*w-3.333333333*10^(-9)*sqrt(N^2*w^2-1.*w^2))^2*sqrt(-1.*N^2*w^2+3.*w^2)*sqrt(N^2*w^2-1.*w^2))+(-3.333333333*10^(-9)*sqrt(-1.*N^2*w^2+3.*w^2)/((6.089000000*10^(-7)*I)*w-3.333333333*10^(-9)*sqrt(N^2*w^2-1.*w^2))-3.333333333*10^(-9)*sqrt(-1.*N^2*w^2+3.*w^2)/(sqrt(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2)*sqrt(1.-1.111111111*10^(-18)*w^2/(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2))))*(3.333333333*10^(-9)*N*w^2/(sqrt(-1.*N^2*w^2+3.*w^2)*sqrt(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2)*sqrt(1.-1.111111111*10^(-18)*w^2/(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2)))+3.703703704*10^(-26)*sqrt(-1.*N^2*w^2+3.*w^2)*w^2*N/((1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2)^(3/2)*sqrt(1.-1.111111111*10^(-18)*w^2/(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2)))+4.115226337*10^(-44)*sqrt(-1.*N^2*w^2+3.*w^2)*N*w^4/((1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2)^(5/2)*(1.-1.111111111*10^(-18)*w^2/(1.111111111*10^(-17)*N^2*w^2-2.500000000*10^(-17)*w^2))^(3/2))))

this a S that is function of N and W.

N goes from 1.577756890 to1.578523347,

W goes from 1.723*10^15 to 1.7309*10^15

As I said it is a complicated function.

Prof. Kussay,Thank you very much. However, what I have is a complex function of two variables. I have the real value of the function at certain values of the two variables. Now how can I plot these quantities in 3d

Saeid Nourian

I used "Graphing Calculator 3D" to plot it for you. I assumed I=1 but the program lets you easily change parameters. Here is the screenshot of the result.

http://www.runiter.com/graphing-calculator/

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