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Lagrange method - non-linear system of equations
I have to compute optimal parametres of truncated cone so that its Volume is fixed (lets say it is 1) and its surface is minimal using Lagrange method
These are equations desribing my object:
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Jacobian of Bilinear Cost Function
Could anyone help me with the Jacobian of:
Given the following Matrices: ${E}^{1}, {A}^{21}, {A}^{22}, {C}^{1}, {A}^{12}$
$ F \left( {C}^{2}, {E}^{2} \right) = {\left \| {C}^{2}{E}^{1} - {A}^{21} ...
