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variational method

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variational method [‚ver·ē′ā·shən·əl ‚meth·əd]
(quantum mechanics)
A method of calculating an upper bound on the lowest energy level of a quantum-mechanical system and an approximation for the corresponding wave function; in the integral representing the expectation value of the Hamiltonian operator, one substitutes a trial function for the true wave function, and varies parameters in the trial function to minimize the integral.


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of Akron) explains such mathematical and engineering concepts as linear algebra, ordinary differential equations, variational methods, eigenvalue problems and partial differential equations.
Bifurcated Equilibria in Tokamaks The variational method employs a representation B = [[[nabla]s] x [[nabla][theta]]] = [[nabla][empty set]] + [zeta][nabla]s of the magnetic field in terms of the toroidal flux s, another flux function [theta], and two Clebsch potentials [empty set] and [zeta].
 
 
 
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