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This work studies $t$-structures for the derived category of quasi-coherent sheaves on a quasi-compact quasi-separated algebraic stack. Specifically, using Thomason filtrations, we classify those $t$-structures which are generated by…

Algebraic Geometry · Mathematics 2025-07-04 Pat Lank

We introduce a version of skein categories of surfaces which depends on a tensor ideal in a linear ribbon category, thereby extending the existing theory to the setting of non-semisimple TQFTs. We obtain modified notions of skein algebras…

Quantum Algebra · Mathematics 2026-01-29 Jennifer Brown , Benjamin Haïoun

The complete classification of representations of the Trefoil knot group G in S^{3} and SL(2,R), their affine deformations, and some geometric interpretations of the results, are given. Among other results, we also obtain the classification…

Geometric Topology · Mathematics 2010-03-19 Hugh M. Hilden , Maria Teresa Lozano , Jose Maria Montesinos-Amilibia

We consider the motion of an incompressible viscous fluid filling the whole space exterior to a moving with rotation and translation obstacle. We show that the Stokes operator around the steady flow in the exterior of this obstacle…

Analysis of PDEs · Mathematics 2020-03-17 Jingyue Li , Changxing Miao , Xiaoxin Zheng

In this paper we initiate the study of $\aleph_0$-categorical semigroups, where a countable semigroup $S$ is $\aleph_0$-categorical if, for any natural number $n$, the action of its group of automorphisms Aut $S$ on $S^n$ has only finitely…

Logic · Mathematics 2018-02-19 Victoria Gould , Thomas Quinn-Gregson

In a recent paper A. Merkurjev constructed an exact sequence which includes as one of the terms the group of degree 3 normalized cohomological invariants of a semisimple algebraic group G, greatly extending results of M. Rost for simply…

Group Theory · Mathematics 2014-11-26 Hernando Bermudez , Anthony Ruozzi

Based on coupling in two steps and the regularization approximations of the underlying subordinators, we establish log-Harnack inequalities for Markov semigroups generated by a class of non-local Gruschin type operators. Some concrete…

Probability · Mathematics 2017-10-23 Chang-Song Deng , Shao-Qin Zhang

Let $E$ be an elliptic curve over a quartic field $K$. By the Mordell-Weil theorem, $E(K)$ is a finitely generated group. We determine all the possibilities for the torsion group $E(K)_{tor}$ where $K$ ranges over all quartic fields $K$ and…

Number Theory · Mathematics 2025-10-14 Maarten Derickx , Filip Najman

The note contains a few results related to separation axioms and automatic continuity of operations in compact-like semitopological groups. In particular, is presented a semiregular semitopological group $G$ which is not $T_3$. We show that…

General Topology · Mathematics 2019-08-09 Alex Ravsky

We develop a method of driving a Markov processes through a continuous flow. In particular, at the level of the transition functions we investigate an approach of adding a first order operator to the generator of a Markov process, when the…

Probability · Mathematics 2024-11-15 Lucian Beznea , Mounir Bezzarga , Iulian Cimpean

To realize non-Abelian s-wave topological superfluid (TS) of cold Fermi gases, generally a Zeeman magnetic field larger than superfluid pairing gap is necessary. In this paper we find that using an anisotropic and spin-dependent optical…

Quantum Gases · Physics 2015-06-05 Beibing Huang , Xiaosen Yang , Shaolong Wan

Gromov's nonsqueezing theorem, aka the property of the symplectic camel, leads to a very simple semiclassical quantiuzation scheme by imposing that the only "physically admissible" semiclassical phase space states are those whose symplectic…

Symplectic Geometry · Mathematics 2009-11-07 Maurice de Gosson

With every Eo-semigroup (acting on the algebra of of bounded operators on a separable infinite-dimensional Hilbert space) there is an associated Arveson system. One of the most important results about Arveson systems is that every Arveson…

Operator Algebras · Mathematics 2007-05-23 M. Skeide

A smallish monoid M is a monoid that has a unique 0-minimal ideal I(M) that is a 0-simple subsemigroup and such that its regular J -classes are the group of units and the two in I(M). We show constructively how to embed an arbitrary finite…

Group Theory · Mathematics 2026-05-20 Stuart Margolis , John Rhodes

We introduce a new class of semigroups arising from a restricted class of asynchronous automata. We call these semigroups "expanding automaton semigroups." We show that the class of synchronous automaton semigroups is strictly contained in…

Group Theory · Mathematics 2010-11-11 David McCune

The theoretical basis for the Eddy Damped Markovian Anisotropic Closure (EDMAC) is formulated for two-dimensional anisotropic turbulence interacting with Rossby waves in the presence of advection by a large-scale mean flow. The EDMAC is as…

Fluid Dynamics · Physics 2024-07-16 Jorgen S. Frederiksen , Terence J. O'Kane

Using results relating taut foliations and pseudo-Anosov flows, we find cusped hyperbolic 3-manifolds which are not the non-singular part of a pseudo-Anosov flow. In particular, we find the first examples of cusped hyperbolic 3-manifolds…

Geometric Topology · Mathematics 2024-03-27 Misha Schmalian

We prove that many, but not all injective factors arise as crossed products by nonsingular Bernoulli actions of the group $\mathbb{Z}$. We obtain this result by proving a completely general result on the ergodicity, type and Krieger's…

Dynamical Systems · Mathematics 2024-02-06 Tey Berendschot , Stefaan Vaes

Markov matrices of equal-input type constitute a widely used model class. The corresponding equal-input generators span an interesting subalgebra of the real matrices with zero row sums. Here, we summarise some of their amazing properties…

Probability · Mathematics 2025-04-16 Michael Baake , Jeremy Sumner

Various equivalent conditions for a semigroup or a resolvent generated by a Markov process to be of Feller type are given.

Probability · Mathematics 2011-02-22 Vadim Kostrykin , Jürgen Potthoff , Robert Schrader
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