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

So, Is there any solution for such complicated function to be plotted in 3d plot using maple

Thank you for your prompt answer

Aly R. Seadawy

Dear Prof Hala

I can Plot three D by a Mathematica.

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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