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A generalization of Hurwitz stable polynomials to real rational functions is considered. We establishe an analogue of the Hurwitz stability criterion for rational functions and introduce a new type of determinants that can be treated as a…

Classical Analysis and ODEs · Mathematics 2025-07-01 Yury S. Barkovsky , Mikhail Tyaglov

We describe recent advances in the study of random analogues of combinatorial theorems.

Combinatorics · Mathematics 2014-05-23 David Conlon

In this note, we use the method of [3] to give a simple proof of famous Witten conjecture. Combining the coefficients derived in our note and this method, we can derive more recursion formulas of Hodge integrals.

Algebraic Geometry · Mathematics 2007-05-23 Lin Chen , Yi Li , Kefeng Liu

This is the draft of lecture notes for Phd students in Sichuan University. In this notes we expand Li-Ruan's paper with much more detailed explanations and calculations.

Symplectic Geometry · Mathematics 2018-07-24 An-Min Li , Li Sheng

I expound here in a more detailed way a proof of an important Serini's theorem, which I have already sketched in a previous Note. Two related questions are briefly discussed.

General Physics · Physics 2007-05-23 A. Loinger

We give a "soft" proof of Alberti's Luzin-type theorem in [1] (G. Alberti, A Lusintype theorem for gradients, J. Funct. Anal. 100 (1991)), using elementary geometric measure theory and topology. Applications to the $C^2$-rectifiability…

Analysis of PDEs · Mathematics 2026-01-30 Siran Li

We present various constructions of sequences of polynomials satisfying the Binomial Theorem in finite characteristic based on the theory of additive polynomials. Various actions on these constructions are also presented. It is an open…

Number Theory · Mathematics 2014-12-11 David Goss

In this note we give a detailed proof of a theorem of Aubin.

Differential Geometry · Mathematics 2013-03-15 Farid Madani

This note is a brief review note on Blachet-Damour-Iyer approach of post-Newtonian theory. This note keeps being modified.

General Relativity and Quantum Cosmology · Physics 2021-11-09 Gihyuk Cho

In this note we provide a new proof of the Tikhonov theorem for the infinite time interval and discuss some of its applications.

Classical Analysis and ODEs · Mathematics 2019-12-02 Jacek Banasiak

We introduce notions of bi-unitary, bi*-unitary and bi**-unitary harmonic numbers, along with their preliminary study.

Number Theory · Mathematics 2011-05-03 Jozsef Sandor

This expository note outlines why it is sometimes useful to consider the bigraded type A link homology theories as associated with the Lie algebras gl(N) instead of sl(N).

Quantum Algebra · Mathematics 2025-04-30 Paul Wedrich

In this small note we ask several questions which are relevant to the construction of the self-consistent neutrino theory of light. The previous confusions in such attempts are explained in the more detailed publication.

High Energy Physics - Theory · Physics 2007-05-23 Valeri V. Dvoeglazov

Hurwitz numbers enumerate ramified coverings of the Riemann sphere with fixed ramification data. Certain kinds of ramification data are of particular interest, such as double Hurwitz numbers, which count covers with fixed arbitrary…

Combinatorics · Mathematics 2018-10-09 Marvin Anas Hahn

Categories of W*-bimodules are shown in an explicit and algebraic way to constitute an involutive W*-bicategory.

Operator Algebras · Mathematics 2017-06-14 Yusuke Sawada , Shigeru Yamagami

This note revisits some majorization inequalities for eigenvalues, special attention is given to an elegant theorem of Hiroshima. An extension of the special case of Hiroshima's theorem is presented. Some discussion and open problems are…

Functional Analysis · Mathematics 2013-01-03 Minghua Lin

We obtain some results related to Romanoff's theorem.

Number Theory · Mathematics 2023-09-26 Artyom Radomskii

This paper gives a bijective proof of Andrews' refinement of the Alladi-Schur theorem. Moreover, it demonstrates that the bijective framework introduced here can be used to reproduce and provide a bijective account of Andrews' recursive…

Number Theory · Mathematics 2025-12-09 Yazan Alamoudi

These are notes for a very rapid introduction to the basics of exterior differential systems and their connection with what is now known as Lie theory, together with some typical and not-so-typical applications to illustrate their use.

Differential Geometry · Mathematics 2014-05-14 Robert L. Bryant

This work presents a newly renovated approach to the analysis of second-order Riccati equations from the point of view of the theory of Lie systems. We show that these equations can be mapped into Lie systems through certain Legendre…

Mathematical Physics · Physics 2012-04-05 J. F. Cariñena , J. de Lucas , C. Sardón
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