These lecture notes for the 2013 CIME/CIRM summer school Combinatorial Algebraic Geometry deal with manifestly infinite-dimensional algebraic varieties with large symmetry groups. So large, in fact, that subvarieties stable under those symmetry groups are defined by finitely many orbits of equations---whence the title Noetherianity up to symmetry. It is not the purpose of these notes to give a systematic, exhaustive treatment of such varieties, but rather to discuss a few personal favourites : exciting examples drawn from applications in algebraic statistics and multilinear algebra. My hope is that these notes will attract other mathematicians to this vibrant area at the crossroads of combinatorics, commutative algebra, algebraic geometry,...
We prove that many families of toric ideals stabilize up to symmetry. Our results imply Hillar-Sulli...
Automorphism groups survey similarities on mathematical systems, which appear nearly in all mathemat...
Many statistical models come in families of algebraic varieties parameterised by combinatorial data,...
These lecture notes for the 2013 CIME/CIRM summer school Combinatorial Algebraic Geometry deal with ...
Combinatorics and Algebraic Geometry have enjoyed a fruitful interplay since the nineteenth century....
This edited volume features a curated selection of research in algebraic combinatorics that explores...
This book consists of a selection of peer-reviewed contributions to the Workshop on Algebraic Graph ...
Abstract. The Noetherian class is a wide class of functions defined in terms of poly-nomial partial ...
Algebraic combinatorics is a broad discipline with substantial connections to many areas of mathemat...
Commutative algebra, combinatorics, and algebraic geometry are thriving areas of mathematical resear...
The main purpose of this book is to show how ideas from combinatorial group theory have spread to tw...
We look at affine spaces of N×NN×N matrices over a field K, and consider varieties that are stable u...
This proceedings volume presents selected, peer-reviewed contributions from the 26th National School...
This is the first of two volumes of a state-of-the-art survey article collection which originates fr...
This is the first of two volumes of a state-of-the-art survey article collection which originates fr...
We prove that many families of toric ideals stabilize up to symmetry. Our results imply Hillar-Sulli...
Automorphism groups survey similarities on mathematical systems, which appear nearly in all mathemat...
Many statistical models come in families of algebraic varieties parameterised by combinatorial data,...
These lecture notes for the 2013 CIME/CIRM summer school Combinatorial Algebraic Geometry deal with ...
Combinatorics and Algebraic Geometry have enjoyed a fruitful interplay since the nineteenth century....
This edited volume features a curated selection of research in algebraic combinatorics that explores...
This book consists of a selection of peer-reviewed contributions to the Workshop on Algebraic Graph ...
Abstract. The Noetherian class is a wide class of functions defined in terms of poly-nomial partial ...
Algebraic combinatorics is a broad discipline with substantial connections to many areas of mathemat...
Commutative algebra, combinatorics, and algebraic geometry are thriving areas of mathematical resear...
The main purpose of this book is to show how ideas from combinatorial group theory have spread to tw...
We look at affine spaces of N×NN×N matrices over a field K, and consider varieties that are stable u...
This proceedings volume presents selected, peer-reviewed contributions from the 26th National School...
This is the first of two volumes of a state-of-the-art survey article collection which originates fr...
This is the first of two volumes of a state-of-the-art survey article collection which originates fr...
We prove that many families of toric ideals stabilize up to symmetry. Our results imply Hillar-Sulli...
Automorphism groups survey similarities on mathematical systems, which appear nearly in all mathemat...
Many statistical models come in families of algebraic varieties parameterised by combinatorial data,...