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Monoid
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211 $Linear algebra / Semigroup theory / Matrix theory / Rauzy fractal / Monoid / Matrix / Integer matrix / Determinant / Unimodular / Algebra / Mathematics / Matrices$	GEOMETRIC MODELS OF PISOT SUBSTITUTIONS AND NON-COMMUTATIVE ARITHMETIC Pierre Arnoux Unimodular Substitutions on 2 letters. Conjecture: the dynamical system Add to Reading List Source URL: www.math.iupui.edu Language: English - Date: 2002-01-16 20:28:23 Linear algebra Semigroup theory Matrix theory Rauzy fractal Monoid Matrix Integer matrix Determinant Unimodular Algebra Mathematics Matrices
212	Polygraphic resolutions and homology of monoids∗ Yves Lafont† & François Métayer‡ April 9, 2008 Abstract We prove that for any monoid M , the homology defined by the second author by means of polygraphic resoluti Add to Reading List Source URL: iml.univ-mrs.fr Language: English - Date: 2008-07-16 11:29:43 Category theory Monoid Semigroup theory Sheaf Functor Spectral theory Spectral theory of ordinary differential equations Lambda calculus Abstract algebra Algebra Mathematics
213	Network Theory 1. Tuesday 25 February, 3:30 pm: electrical circuits and signal-flow graphs. 2. Tuesday 4 March, 3:30 pm: stochastic Petri nets, chemical reaction networks and Feynman diagrams. Add to Reading List Source URL: math.ucr.edu Language: English - Date: 2014-03-02 08:12:53 Morphism Monoid Rigid category Cartesian closed category Category theory Algebra Monoidal categories
214	Network Theory I: Electrical Circuits and Signal-Flow Graphs John Baez, Jason Erbele, Brendan Fong The category with vector spaces as objects and linear maps as morphisms becomes symmetric monoidal with the usual ⊗. Add to Reading List Source URL: math.ucr.edu Language: English - Date: 2014-03-02 08:12:49 Monoidal categories Monoid Braided monoidal category Vector Tensor product Laplace transform Linear map Tensor Integral transform Algebra Mathematics Category theory
215	CHAPTER II THE GROTHENDIECK GROUP K0 There are several ways to construct the “Grothendieck group” of a mathematical object. We begin with the group completion version, because it has been the most Add to Reading List Source URL: www.math.rutgers.edu Language: English - Date: 2012-09-20 13:51:22 Ring theory Module theory Homological algebra Commutative algebra Grothendieck group Monoid Projective module Module Torsion Abstract algebra Algebra Algebraic structures
216	Revisiting the categorical interpretation of dependent type theory Pierre-Louis Curien πr2 team, PPS Laboratory, CNRS, Universit´ e Paris Diderot, and INRIA, France Add to Reading List Source URL: ncatlab.org Language: English Metalogic Category theory Deduction Structure Universal algebra Model theory Symbol Entailment Monoid Abstract algebra Mathematics Logic
217	ORDER_TRIGFIELD CLASSIFIED INT_LITERALS Add to Reading List Source URL: cstein.kings.cam.ac.uk Language: English - Date: 2006-04-09 12:12:07 Semiring Semigroup Monoid Module Group action Ring Quaternion Outline of algebraic structures Abstract algebra Algebra Algebraic structures
218	Contemporary Mathematics THIN GROUPS OF FRACTIONS Patrick DEHORNOY Abstract. A number of properties of spherical Artin–Tits groups extend to Garside groups, defined as the groups of fractions of monoids where least co Add to Reading List Source URL: www.math.unicaen.fr Language: English - Date: 2002-01-29 15:00:19 Semigroup theory Algebraic structures Category theory Monoid Inverse element Semigroup Garside element Cancellation property Syntactic monoid Abstract algebra Algebra Mathematics
219	ON COMPLETENESS OF WORD REVERSING PATRICK DEHORNOY Abstract. Word reversing is a combinatorial operation on words that detects pairs of equivalent words in monoids that admit a presentation of a certain form. Here we giv Add to Reading List Source URL: www.math.unicaen.fr Language: English - Date: 2000-05-10 06:52:32 Algebraic topology Sheaf Monoid Rewriting Function Mathematics Abstract algebra Mathematical logic
220	98.03 GAUSSIAN GROUPS ARE TORSION FREE Patrick DEHORNOY Abstract. Assume that G is a group of fractions of a cancellative monoid where lower common multiples exist and divisibility has no inﬁnite descending Add to Reading List Source URL: www.math.unicaen.fr Language: English - Date: 2003-11-04 14:02:51 Semigroup theory Algebraic structures Formal languages Monoid Rewriting Semigroup Cancellation property Free monoid Garside element Abstract algebra Mathematics Algebra

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