영어에서 Variational 을 사용하는 예와 한국어로 번역
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Variational inequality.
Almost every physical law can be restated as a variational principle.
Variational quantum eigensolver.
There are also more specific meanings of this term:In music: Variational….
Variational Hamilton 's.
The casual reader will obtain a broad view of important aspects of variational theory.
Variational principle for free particle motion.
Tutorial- What is a variational autoencoder?[local copy].
He later dealt with the problem of stability of fluid ellipsoids basing his investigations on the Thomson- Tait variational principle.
M Mathisson, The variational equation of relativistic dynamics, Proc. Cambridge Philos.
During his two years at Cornell he taught courses on variational techniques and on quantum mechanics.
He developed variational techniques that produced major advances in several fields of mathematical physics.
That day when Gary first explainedFermat's principle to me, he had mentioned that almost every physical law could be stated as a variational principle.
Morse developed variational theory in the large with applications to equilibrium problems in mathematical physics.
He outlined his"δ-algorithm", leading to the Euler-Lagrange equations of variational calculus and considerably simplifying Euler's earlier analysis.
Variational Bayesian method, including Variational Autoencoders, use KL divergence to generate optimal approximating distributions.
I and On the upper andlower bounds of eigenvalues appeared in 1949, Variational methods in collision problems and On the convergence of the perturbation method.
The most common approximate inference algorithms are importance sampling, stochastic MCMC simulation, mini-bucket elimination, loopy belief propagation,generalized belief propagation and variational methods.
In this last paper Mathisson applied his general variational method to the case of a particle for which second moments are important but third and higher moments are negligible.
Lions was one of several students who Schwartz directed to take this new approach and his doctoral thesis developed what has become the standard variational theory of linear elliptic and evolution equations.
In proving some of the results in his thesis Riemann used a variational principle which he was later to call the Dirichlet Principle since he had learnt it from Dirichlet 's lectures in Berlin.
Schoenberg is noted worldwide for his realisation of the importance of spline functions for general mathematical analysis and in approximation theory, their key relevance in numerical procedures for solving differential equations withinitial and/or boundary conditions, and their role in the solution of a whole host of variational problems.
This enlargement of the concept of a curve enables him and others to establish existence theorems for variational and optimal control problems which heretofore have been unattainable by any other method.
II in 1950, andNote on Schwinger 's variational method, On the existence of solutions of the helium wave equation, Upper and lower bounds of scattering phases and Fundamental properties of Hamiltonian operators of Schrödinger type in 1951.
His work on the integration of partial differential equations and a search to determine maxima and minima using variational methods brought him close to the investigations which Lie was carrying out around the same time.
The first Problem mit gemischten Bedingungen und variablen Endpunkten formulated a new type of variational problem now called'the problem of Bolza' and the second studied variations for an integral problem involving inequalities.
None of his writings, at any time in his life, consisted of the kind of prose, ororderly presentation of ideas, which give pleasure for their own sake, and in this particular work he actually writes down variational integrals, which must have put it beyond the understanding of most of those who were interested in ethical problems at that time.