THE LARGE-SCALE GEOMETRY OF LOCALLY COMPACT SOLVABLE GROUPS ROMAIN TESSERA Abstract. This short survey deals with the large-scale geometry of solvable groups. Instead of giving a global overview of this wide subject, we

Source URL: www.normalesup.org

• Geometry
• Mathematics
• Group theory
• Geometric group theory
• Dehn function
• Amenable group
• Nilpotent group
• Lattice
• Solvable group
• Quasi-isometry
• Kazhdan's property
• Distribution

CC(X): Efficiently Combining Equalities and Solvable Theories without Canonizers Sylvain Conchon, Evelyne Contejean and Johannes Kanig ProVal Project Universit´e Paris Sud / CNRS / INRIA

Source URL: www.lsi.upc.edu

• Differentiation rules
• Number theory
• Polynomials
• Lie algebras
• Smooth functions

On the space of left-orderings of virtually solvable groups Cristobal Rivas & Romain Tessera∗ Abstract We show that the space of left-orderings of a countable virtually solvable group is either finite or homeomorphic t

Source URL: www.normalesup.org

• Group theory
• Geometry
• Algebra
• Geometric group theory
• Topological groups
• Amenable group
• Kazhdan's property
• Index of a subgroup
• Commutator subgroup
• Solvable group
• Coset
• Virtually

QUASI-ISOMETRICALLY EMBEDDED FREE SUB-SEMIGROUPS YVES DE CORNULIER, ROMAIN TESSERA Abstract. If G is either a connected Lie group, or a finitely generated solvable group with exponential growth, we show that G contains a

Source URL: www.normalesup.org

• Algebra
• Abstract algebra
• Mathematics
• Metric geometry
• Semigroup theory
• Algebraic structures
• Equivalence
• Geometric group theory
• Semigroup
• Nilpotent group
• Valuation ring
• Isometry

ISOPERIMETRIC PROFILE AND RANDOM WALKS ON LOCALLY COMPACT SOLVABLE GROUPS ROMAIN TESSERA Abstract. We study the large-scale geometry of a large class of amenable locally compact groups comprising all solvable algebraic g

Source URL: www.normalesup.org

• Geometry
• Mathematics
• Group theory
• Geometric group theory
• Amenable group
• Isoperimetric inequality
• Quasi-isometry
• Solvable group
• Kazhdan's property
• Lattice
• Sobolev inequality
• Dehn function

SUBGROUP SERIES II KEITH CONRAD 1. Introduction In part I, we met nilpotent and solvable groups, defined in terms of normal series. Recalling the definitions, a group G is called nilpotent if it admits a normal series (1

Source URL: www.math.uconn.edu

DMTCS proc. AG, 2006, 59–118 Fourth Colloquium on Mathematics and Computer Science Some exactly solvable models of urn process theory

Source URL: algo.inria.fr

Sudoku All Sudokus are competely random generated, unique and solvable by logic only (with the exception of level "evil"). 15 8

Source URL: cdquizzes.homestead.com

No solvable lambda-value term left behind Alvaro Garc´ıa P´ erez and Pablo Nogueira Reykjavik University

Source URL: babel.ls.fi.upm.es

HomeworkFind a normal subgroup of S4 of orderShow that a group of order 385 is solvable. 3. Write (x2 + y 2 )(x2 + z 2 )(y 2 + z 2 )

Source URL: www.math.nyu.edu