Noun:

વિવિધતા કેલ્ક્યુલસ,

calculus of variations's Usage Examples:

mathematical techniques and ideas that extend the mathematical field of calculus of variations from deterministic functions to stochastic processes.

variational principle is one that enables a problem to be solved using calculus of variations, which concerns finding such functions which optimize the values.

Stationary here is used in the sense in which that term is used in the calculus of variations, namely, that the interval along the curve varies minimally among curves that are nearby to the geodesic.

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

earth, precession and nutation, the calculus of variations, and the undulatory theory of optics (third edititon, 1842) 200.

Derivation from calculus of variations Using this technique, we approximate the variational problem and end up with a finite dimensional problem.

The FEM then uses variational methods from the calculus of variations to approximate a solution by minimizing.

The Willmore energy can be considered a functional on the space of embeddings of a given surface, in the sense of the calculus of variations, and one can vary the embedding of a surface, while leaving it topologically unaltered.

His statement of the problem is a summary of the state-of-the-art (in 1900) of the theory of calculus of variations, with.

second concept, which arose in the early 18th century as part of the calculus of variations.

the calculus of variations.

1977) was an American mathematician best known for his work on the calculus of variations in the large, a subject where he introduced the technique of differential.

made significant contributions to real and complex analysis, the calculus of variations, and measure theory.

Synonyms:

infinitesimal calculus, calculus,

Antonyms:

right, center, right-handed, ambidextrous,