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In order to be able to use methods of Universal Algebra for investigating posets, we assign to every pseudocomplemented poset, to every relatively pseudocomplemented poset and to every sectionally pseudocomplemented poset a certain algebra…

Rings and Algebras · Mathematics 2021-03-24 Ivan Chajda , Helmut Länger

We propose an Ensemble of Robust Constrained Local Models for alignment of faces in the presence of significant occlusions and of any unknown pose and expression. To account for partial occlusions we introduce, Robust Constrained Local…

Computer Vision and Pattern Recognition · Computer Science 2017-07-20 Vishnu Naresh Boddeti , Myung-Cheol Roh , Jongju Shin , Takaharu Oguri , Takeo Kanade

The goal of this paper is to advance the state-of-the-art of articulated pose estimation in scenes with multiple people. To that end we contribute on three fronts. We propose (1) improved body part detectors that generate effective…

Computer Vision and Pattern Recognition · Computer Science 2016-12-01 Eldar Insafutdinov , Leonid Pishchulin , Bjoern Andres , Mykhaylo Andriluka , Bernt Schiele

We provide a Minkowski sum decomposition of marked chain-order polytopes into building blocks associated to elementary markings and thus give an explicit minimal set of generators of an associated semi-group algebra. We proceed by…

Combinatorics · Mathematics 2020-01-28 Xin Fang , Ghislain Fourier , Christoph Pegel

We define a property sub-representability and we give a complete characterisation of sub-representability of posets.

General Topology · Mathematics 2007-05-23 M. K. Gormley , T. B. M. McMaster

In this article, we introduce the notion of a double Fock space of type B. We will show that this new construction is compatible with combinatorics of counting positive and negative inversions on a hyperoctahedral group.

Functional Analysis · Mathematics 2023-06-13 Marek Bożejko , Wiktor Ejsmont

We introduced positive cones in an earlier paper as a notion of ordering on central simple algebras with involution that corresponds to signatures of hermitian forms. In the current paper we describe signatures of hermitian forms directly…

Rings and Algebras · Mathematics 2025-05-29 Vincent Astier , Thomas Unger

A new notion of face relative interior for convex sets in topological real vector spaces is introduced in this work. Face relative interior is grounded in the facial structure, and may capture the geometry of convex sets in topological…

Optimization and Control · Mathematics 2024-07-02 Reinier Díaz Mill án , Vera Roshchina

In this expository note, we explain facial structures for the convex cones consisting of positive linear maps, completely positive linear maps, decomposable positive linear maps between matrix algebras, respectively. These will be applied…

Quantum Physics · Physics 2015-06-04 Seung-Hyeok Kye

Estimating pose of the head is an important preprocessing step in many pattern recognition and computer vision systems such as face recognition. Since the performance of the face recognition systems is greatly affected by the poses of the…

Computer Vision and Pattern Recognition · Computer Science 2012-05-15 Mohammad Tofighi , Hashem Kalbkhani , Mahrokh G. Shayesteh , Mehdi Ghasemzadeh

A new characterization of conformal transformations is given. By use of this, the general form of conformal transformation on two-dimensional Minkowski space is given and its conformal structure is analyzed.

Differential Geometry · Mathematics 2013-11-07 Do-Hyung Kim

A monoid $M$ generated by a set $S$ of symbols can be described as the set of equivalence classes of finite words in $S$ under some relations that specify when some contiguous sequence of symbols can be replaced by another. If $a,b\in S$, a…

Combinatorics · Mathematics 2011-01-26 Matthew J. Samuel

We prove that $\Theta$-positive representations of fundamental groups of surfaces (possibly cusped or of infinite type) satisfy a collar lemma, and their associated cross-ratios are positive. As a consequence we deduce that…

Differential Geometry · Mathematics 2024-09-11 Jonas Beyrer , Olivier Guichard , François Labourie , Beatrice Pozzetti , Anna Wienhard

Paraorthomodular posets are bounded partially ordered set with an antitone involution induced by quantum structures arising from the logico-algebraic approach to quantum mechanics. The aim of the present work is starting a systematic…

Logic · Mathematics 2020-11-26 Ivan Chajda , Davide Fazio , Helmut Länger , Antonio Ledda , Jan Paseka

We answer a question of Alex Koldobsky on isometric embeddings of finite dimensional normed spaces.

Functional Analysis · Mathematics 2010-01-12 Nigel J. Kalton , Marisa Zymonopoulou

We study nested complexes of building sets on the Las Vergnas face lattices of oriented matroids. Such a nested complex is the face lattice of an oriented matroid, obtained by iterated stellar subdivisions of the positive tope. If the…

Combinatorics · Mathematics 2025-09-22 Chiara Mantovani , Arnau Padrol , Vincent Pilaud

Distinction among nearby poses and among symmetries of an object is challenging. In this paper, we propose a unified, group-theoretic approach to tackle both. Different from existing works which directly predict absolute pose, our method…

Computer Vision and Pattern Recognition · Computer Science 2018-09-05 Berkay Kicanaoglu , Ran Tao , Arnold W. M. Smeulders

In this paper we describe a novel a procedure to build a linear order from an arbitrary poset which (i) preserves the original ordering and (ii) allows to extend monotonic and antitonic mappings defined over the original poset to monotonic…

Discrete Mathematics · Computer Science 2010-06-15 Nicolas Madrid Labrador , Umberto Straccia

We define some pointwise properties of topological dynamical systems and give pointwise conditions for such a system possesses positive topological entropy. We give sufficient conditions to obtain positive topological entropy for maps which…

Dynamical Systems · Mathematics 2022-07-05 A. Arbieto , E. Rego

For any positive integer $k>1$, we classify the antipodal point arrangements on the sphere $S^k$ up to an isomorphism, by associating a finite complete set of cycle invariants.

Combinatorics · Mathematics 2020-11-25 C. P. Anil Kumar
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