Is there an equivalent to the Lagrange Multiplier or .....?

Bellman Equation for functions in complex space. I know that the derivative is defined slightly differently, since the complex set is unordered. If the function is analytic, then it would be infinitely differentiable. In that case, is there a way to find an optimum other than limit sup or limit inf? Any help appreciated.

FaRaZ KhUwAjA2008-09-05T18:14:54Z

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The value r that multiplies gradg(x,y) is called a Lagrange multiplier.

So an equivalent system is the system of eqautions (2) and (3), which is three equations in three unknowns: x, y and r. Eliminating r, one arrives at the simpler set of equations (1) and (2) !!

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Anonymous2008-09-05T18:10:55Z

2+2=4

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Anonymous2008-09-05T18:12:40Z

No there is no possible way !i

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turtle11822008-09-05T18:15:20Z

there is no way

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Is there an equivalent to the Lagrange Multiplier or .....?

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