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We present and explore a general method for deriving a Lie-Markov model from a finite semigroup. If the degree of the semigroup is $k$, the resulting model is a continuous-time Markov chain on $k$ states and, as a consequence of the product…

Group Theory · Mathematics 2017-09-05 Jeremy G. Sumner , Michael D. Woodhams

We summarize the main known results involving subword reversing, a method of semigroup theory for constructing van Kampen diagrams by referring to a preferred direction. In good cases, the method provides a powerful tool for investigating…

Group Theory · Mathematics 2009-12-23 Patrick Dehornoy

This article presents a weak law of large numbers and a central limit theorem for the scaled realised covariation of a bivariate Brownian semistationary process. The novelty of our results lies in the fact that we derive the suitable…

Probability · Mathematics 2017-07-27 Andrea Granelli , Almut E. D. Veraart

A \emph{double extrema form} of the calculus of variations is put forward in which only the smallest one of the finite differences is physically meaningful to represent the variational derivatives defined on the discrete points. The most…

Statistical Mechanics · Physics 2021-04-13 Q. H. Liu

In this letter we generalise Ensemble Kalman inversion techniques to general Bayesian models where previously they were restricted to additive Gaussian likelihoods - all in the difficult setting where the likelihood can be sampled from, but…

Methodology · Statistics 2022-06-08 Samuel Duffield , Sumeetpal S. Singh

We describe genus g>1 potentials of semisimple Frobenius structures. Our formula can be considered as a definition in the axiomatic context of Frobenius manifolds. In Gromov-Witten theory, it becomes a conjecture expressing higher genus…

Algebraic Geometry · Mathematics 2007-05-23 Alexander Givental

A method is presented for Bayesian model selection without explicitly computing evidences, by using a combined likelihood and introducing an integer model selection parameter $n$ so that Bayes factors, or more generally posterior odds…

Cosmology and Nongalactic Astrophysics · Physics 2017-01-26 Sonke Hee , Will Handley , Mike P. Hobson , Anthony N. Lasenby

Cabello proved Bell's theorem without using inequalities. A loophole of Cabello's proof is pointed out in this work.

Quantum Physics · Physics 2007-05-23 W. LiMing , Z. L. Tang , C. Liao

We exhibit a theory where definable types lack the amalgamation property.

Logic · Mathematics 2025-03-14 Martin Hils , Rosario Mennuni

It has been well known since Fermat's Little Theorem was first published that it is possible to determine that a number is composite without determining any of its nontrivial factors. It is natural to ask whether it is also possible to…

General Mathematics · Mathematics 2011-12-16 Craig Alan Feinstein

We propose a determinant-free approach for simulation-based Bayesian inference in high-dimensional Gaussian models. We introduce auxiliary variables with covariance equal to the inverse covariance of the model. The joint probability of the…

Computation · Statistics 2017-09-12 Louis Ellam , Heiko Strathmann , Mark Girolami , Iain Murray

Mermin states that his nontechnical version of Bell's theorem stands and is not invalidated by time and setting dependent instrument parameters as claimed in one of our previous papers. We identify deviations from well-established protocol…

Quantum Physics · Physics 2007-05-23 Karl Hess , Walter Philipp

This is the fifth one in a series of papers classifying the factorizations of almost simple groups with nonsolvable factors. In this paper we deal with orthogonal groups of plus type.

Group Theory · Mathematics 2022-09-12 Cai Heng Li , Lei Wang , Binzhou Xia

The aim of this paper is to propose an extension of the Wilf conjecture to semimodules over a numerical semigroup through a new approach toward the solution of the Wilf conjecture on numerical semigroups. The key point is the introduction…

Combinatorics · Mathematics 2021-06-18 Patricio Almirón , Julio José Moyano-Fernández

The adjoint method introduced in [Eva] and [Tra] is used, to construct analogs to the Aubry-Mather measures for non convex Hamiltonians. More precisely, a general construction of probability measures, that in the convex setting agree with…

Analysis of PDEs · Mathematics 2012-01-04 Filippo Cagnetti , Diogo Gomes , Hung Tran

In recent years, infinite-dimensional methods have been introduced for the Gaussian channels estimation. The aim of this paper is to study the application of similar methods to Poisson channels. In particular we compute the Bayesian…

Information Theory · Computer Science 2009-02-11 Anthony Reveillac

A Galois correspondence theorem is proved for the case of inverse semigroups acting orthogonally on commutative rings as a consequence of the Galois correspondence theorem for groupoid actions. To this end, we use a classic result of…

Rings and Algebras · Mathematics 2021-05-14 Wesley G. Lautenschlaeger , Thaísa Tamusiunas

This paper proposes a way of doing type theory informally, assuming a cubical style of reasoning. It can thus be viewed as a first step toward a cubical alternative to the program of informalization of type theory carried out in the…

Logic in Computer Science · Computer Science 2023-12-29 Bruno Bentzen

This is a study of derivations constructed from conditionally negative type functions on groupoids which illustrates Sauvageot's theory of non-commutative Dirichlet forms.

Operator Algebras · Mathematics 2012-01-24 Jean Renault

For a difference approximations of multidimensional diffusion, the truncated local limit theorem is proved. Under very mild conditions on the distribution of the difference terms, this theorem provides that the transition probabilities of…

Probability · Mathematics 2008-01-16 Alexey M. Kulik