233 results for complexe (0.057 seconds)

arxiv.org/abs/2311.10435v2

Lattices properties of acyclic alternating pipe dreams

This paper proves some conjectures raised by N. Bergeron, N. Cartier, C. Ceballos, and V. Pilaud about acyclic facets of subword complexes of type A Coxeter groups. We use a representation of subword complex facets extending the pipe dreams defined N...

arxiv.org/abs/cond-mat/0606591v1

Stochastic dynamics of adhesion catch-slip bond cluster

We present a general stochastic dynamic model of a cluster of biological complexes with fluctuating dissociation and association rates. The master equation has analytical solutions in two limiting cases: the vanishing force with reflecting boundary...

arxiv.org/abs/1604.03302v2

Homotopy equivalence between Voronoi medusa and Delaunay medusa

We trace movements of certain points in space-time along their corresponding continuous path. We partition the space at every moment of time using alpha-Complexes, Voronoi medusa is then the collection or union of restricted Voronoi cells at every mo...

arxiv.org/abs/2010.05636v2

k-simplex2vec: a simplicial extension of node2vec

We present a novel method of associating Euclidean features to simplicial complexes, providing a way to use them as input to statistical and machine learning tools. This method extends the node2vec algorithm to simplices of higher dimensions, providi...

arxiv.org/abs/1610.00144v2

The projective Leavitt complex

Let Q be a finite quiver without sources, and A be the corresponding algebra with radical square zero. We construct an explicit compact generator for the homotopy category of acyclic complexes of projective A-modules. We call such a generator the pro...

arxiv.org/abs/math/0601383v2

Orientals

The orientals or oriented simplexes are a family of strict omega-categories constructed by Ross Street. We show that the category of orientals is isomorphic to a subcategory of the category of chain complexes. This leads to a very simple combinator...

arxiv.org/abs/1911.08983v2

The Hodge Laplacian on Axisymmetric Domains and its Discretization

We study the mixed formulation of the abstract Hodge Laplacian on axisymmetric domains with general data through Fourer-finite-element-methods in weighted functions spaces. Closed Hilbert complexes and commuting projectors are used through a family o...

arxiv.org/abs/1410.2074v1

A Preliminary Report on Scarf Complexes of Posets

The Scarf complex for lattices is well understood and utilized. In 2014, the author expanded the use of the term Scarf complex to encompass an infinite set in $\mathbb{Z}^n$ that was generated via an action of a lattice $Λ\in\mathbb{Z}^n$ upon a fin...

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I hate Tik Tok : r/offmychest - Reddit

Jan 3, 2021 · I hate Tik Tok and the God complexes it gave to Gen Z. It is all full of shit. I hate my own generation. It's not some kind of "I wish I was born into another generation" or some shit. I just hate …

en.wikipedia.org/wiki/Operation_Containment

Operation Containment - Wikipedia

following decades and consolidated networks in different Brazilian states. The Complexo do Alemão and Penha complexes became strategic areas for the CV for circulation

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Hely Mobility Solutions | Sustainable Shared Mobility

Hely provides shared transportation options for employers or residents at office buildings or housing complexes. Our offerings include shareable (electric) bicycles and cars located in on-site mobility hubs.

arxiv.org/abs/2111.10851v4

Shedding vertices and Ass-decomposable monomial ideals

The shedding vertices of simplicial complexes are studied from an algebraic point of view. Based on this perspective, we introduce the class of ass-decomposable monomial ideals which is a generalization of the class of Stanley-Reisner ideals of verte...

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Hely Mobility Solutions | Sustainable Shared Mobility

Hely provides shared transportation options for employers or residents at office buildings or housing complexes. Our offerings include shareable (electric) bicycles and cars located in on-site mobility hubs.

arxiv.org/abs/1512.08534v2

Lower bounds on projective levels of complexes

For an associative ring $R$, the projective level of a complex $F$ is the smallest number of mapping cones needed to build $F$ from projective $R$-modules. We establish lower bounds for the projective level of $F$ in terms of the vanishing of homolog...