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The Gauss-Bonnet Theorem is studied for edge metrics as a renormalized index theorem. These metrics include the Poincar\'e-Einstein metrics of the AdS/CFT correspondence. Renormalization is used to make sense of the curvature integral and…

Differential Geometry · Mathematics 2010-12-30 Pierre Albin

In this paper we introduce the notion of a Weinstein two-wavelet. Then we establish and prove the resolution of the identity formula for the Weinstein continuous wavelet transform. Next, we give results on Calder\'on's type reproducing…

Analysis of PDEs · Mathematics 2022-09-08 Ahmed Saoudi

Up-to techniques' represent enhancements of the coinduction proof method and are widely used on coinductive behavioural relations such as bisimilarity. Abstract formulations of these coinductive techniques exist, using fixed-points or…

Logic in Computer Science · Computer Science 2024-12-11 Davide Sangiorgi

The powers of matrices with Stirling number-coefficients are investigated. It is revealed that the elements of these matrices have a number of properties of the ordinary Stirling numbers. Moreover, "higher order" Bell, Fubini and Eulerian…

Combinatorics · Mathematics 2008-12-23 Istvan Mezo

In this paper we show an index theorem for gerbes

Differential Geometry · Mathematics 2007-05-23 Aristide Tsemo , Isaac Woungang

The notes contain a streamlined account on stability of univariate polynomials and related problems

Classical Analysis and ODEs · Mathematics 2011-04-15 Yury S. Barkovsky

In this paper we are concerned with the finiteness property of Ext-indices of several ring extensions. In this direction, we introduce some conjectures and discuss the relationship of them. Also we give affirmative answers to these…

Commutative Algebra · Mathematics 2007-12-19 Saeed Nasseh , Yuji Yoshino

We discuss an interesting sequence defined recursively; namely, sequence A105774 from the On-Line Encyclopedia of Integer Sequences, and study some of its properties. Our main tools are Fibonacci representation, finite automata, and the…

Combinatorics · Mathematics 2024-01-03 Benoit Cloitre , Jeffrey Shallit

Around 2001 we classified the Leonard systems up to isomorphism. The proof was lengthy and involved considerable computation. In this paper we give a proof that is shorter and involves minimal computation. We also give a comprehensive…

Combinatorics · Mathematics 2020-03-24 Paul Terwilliger

We describe a natural generalization of irreducibility in order lattices with arbitrary metrics. We analyse the special cases of valuation metrics and more general metrics for lattices. This article is mainly based on a part of the author's…

Metric Geometry · Mathematics 2010-05-28 Andreas Lochmann

By extending the notion of grid classes to include infinite grids, we establish a structural characterisation of the simple permutations in Av(4231, 35142, 42513, 351624), a pattern class which has three different connections with algebraic…

Combinatorics · Mathematics 2013-12-13 Michael H. Albert , Robert Brignall

This book is a detailed introduction to the theory of finite type (Vassiliev) knot invariants, with a stress on its combinatorial aspects. It is intended to serve both as a textbook for readers with no or little background in this area, and…

Geometric Topology · Mathematics 2012-06-12 S. Chmutov , S. Duzhin , J. Mostovoy

This is a draft version of an invited article for a forthcoming book `The genesis of Langlands Program', eds. Julia Mueller and Freydoon Shahidi, which will be published by Cambridge University Press. This is a survey of Langlands spectral…

Number Theory · Mathematics 2021-02-09 Jean-Pierre Labesse

Index of notation added. Shortening of some section, simplification of some of the arguments, some small added results and strengthening of thm 3.10. Also a significant re-writing of the last section.

Algebraic Geometry · Mathematics 2015-03-20 Pablo Solis

Lecture notes for an introductory course in elementary particles.

Physics Education · Physics 2015-03-13 Luis Anchordoqui , Francis Halzen

This is a written version of lectures that I would have given myself about aspects of the differential operator that is obtained from the linearized Kapustin-Witten equations on the product of the half-line with a compact, oriented,…

Differential Geometry · Mathematics 2020-08-24 Clifford Henry Taubes

Scientists are embedded in social and information networks that influence and are influenced by the quality of their scientific work, its impact, and the recognition they receive. Here we quantify the systematic relationship between a…

Digital Libraries · Computer Science 2018-07-13 Christian Schulz , Brian Uzzi , Dirk Helbing , Olivia Woolley-Meza

These are expanded notes of a two-semester course on Lie groups and Lie algebras given by the author at MIT.

Representation Theory · Mathematics 2026-05-26 Pavel Etingof

The Lefschetz number and fixed point index can be thought of as two different descriptions of the same invariant. The Lefschetz number is algebraic and defined using homology. The index is defined more directly from the topology and is a…

Algebraic Topology · Mathematics 2015-04-27 Kate Ponto

We give a concise introduction to (discrete) algebras arising from \'etale groupoids, (aka Steinberg algebras) and describe their close relationship with groupoid C*-algebras. Their connection to partial group rings via inverse semigroups…

Rings and Algebras · Mathematics 2019-01-08 Lisa Orloff Clark , Roozbeh Hazrat
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