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In mathematics, Varadhan's lemma is a result from the large deviations theory named after S. R. Srinivasa Varadhan. The result gives information on the
Varadhan's_lemma
Indian American mathematician (born 1940)
Varadhan's lemma Ramachandran, R. (7–20 April 2007). "Science of chance". Frontline. India. Archived from the original on 11 December 2007. Varadhan,
S._R._Srinivasa_Varadhan
Surname list
(born 1940), Indian American mathematician Varadhan's lemma This page lists people with the surname Varadhan. If an internal link intending to refer to
Varadhan
Theorem in probability theory
The Borel–Cantelli lemma is a result in measure theory. It is often stated in the context of probability theory, where it is used to study whether, in
Borel–Cantelli_lemma
Theorem in mathematics
is a basic theorem in large deviations theory which is similar to Varadhan's lemma. It gives an asymptotic expression for the Lebesgue integral of exp(−θφ(x))
Laplace principle (large deviations theory)
Laplace_principle_(large_deviations_theory)
Mathematical formula
exponential functional. It can be seen as an alternative formulation of Varadhan's lemma. Let X be a Polish space (i.e., a separable, completely metrizable
Tilted large deviation principle
Tilted_large_deviation_principle
deviations theory Contraction principle (large deviations theory) Varadhan's lemma Tilted large deviation principle Rate function Laplace principle (large
List_of_probability_topics
Branch of probability theory
principle for Brownian motion Varadhan's lemma Extreme value theory Large deviations of Gaussian random functions S.R.S. Varadhan, Asymptotic probability and
Large_deviations_theory
der Waerden test Van Houtum distribution Vapnik–Chervonenkis theory Varadhan's lemma Variable Variable kernel density estimation Variable-order Bayesian
List_of_statistics_articles
function Schilder's theorem / Gau Tilted large deviation principle Varadhan's lemma Random graph BA model Barabási–Albert model Erdős–Rényi model Percolation
Catalog of articles in probability theory
Catalog_of_articles_in_probability_theory
Mathematics award
the original on 15 September 2013. Retrieved 18 August 2014. S. R. S. Varadhan. The work of Pierre-Louis Lions. Proceedings of the International Congress
Fields_Medal
Japanese mathematician (1915–2008)
the most important results is a change of variable formula known as Itô's lemma (also known as the Itô formula). Itô also made contributions to the study
Kiyosi_Itô
Mathematical statistics distance measure
097455{\text{.}}\end{aligned}}} In the field of statistics, the Neyman–Pearson lemma states that the most powerful way to distinguish between the two distributions
Kullback–Leibler_divergence
Indian mathematician and astronomer (1114–1185)
Bhāskarācārya Occupations Astronomer, mathematician Known for Bhaskara's lemma, Chakravala method Academic work Era Shaka era Discipline Mathematician
Bhāskara_II
American mathematical physicist
as rearrangement inequalities or the Brezis-Lieb lemma which provides the missing term in Fatou's lemma for sequences of functions converging almost everywhere
Elliott_H._Lieb
Straight path on a curved surface or a Riemannian manifold
particularly well with isometric group actions (Švarc-Milnor lemma, Hopf-Rinow theorem, Morse lemma...). They are often an adequate framework for generalizing
Geodesic
Theorem in linear algebra
case of primitive matrices; we just need to mention the following simple lemma, which clarifies the properties of primitive matrices. Given a non-negative
Perron–Frobenius_theorem
progressed significantly, and there have been proofs of the fundamental lemma (2008), as well as a proposed proof of the geometric Langlands correspondence
History_of_mathematics
Canadian-American mathematician (1925–2020)
equations.[GNN79] In a later work, they developed a version of the Hopf lemma applicable on unbounded domains, thereby improving their work in the case
Louis_Nirenberg
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