variational's Usage Examples:

solutions of the variational problem.

This is the essential content of the Hamilton–Jacobi theory, which applies to more general variational problems.

the min-max theorem, or variational theorem, or Courant–Fischer–Weyl min-max principle, is a result that gives a variational characterization of eigenvalues.

In fluid dynamics, Luke's variational principle is a Lagrangian variational description of the motion of surface waves on a fluid with a free surface.

In science and especially in mathematical studies, a variational principle is one that enables a problem to be solved using calculus of variations, which.

action principle – also known as the principle of least action – is a variational principle that, when applied to the action of a mechanical system, yields.

Dover, 2007CS1 maint: postscript (link) Global variational analysis:.

in deep learning and computer vision, specifically in the context of variational autoencoders, for modeling the pixel intensities of natural images.

variations, a field of mathematical analysis, the functional derivative (or variational derivative) relates a change in a Functional (a functional in this sense.

By invoking the variational method, one can derive a set of N-coupled equations for the N spin orbitals.

The main flavours of stochastic calculus are the Itô calculus and its variational relative the Malliavin calculus.

Several measures of central tendency can be characterized as solving a variational problem, in the sense of the calculus of variations, namely minimizing.

CASINO can be used to perform variational quantum Monte Carlo and diffusion quantum Monte Carlo simulations to.

In quantum mechanics, the variational method is one way of finding approximations to the lowest energy eigenstate or ground state, and some excited states.

In mathematics, a variational inequality is an inequality involving a functional, which has to be solved for all possible values of a given variable,.