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Monday, June 6, 2022 10:00 am - Tuesday, June 7, 2022 5:00 pm EDT (GMT -04:00)

Algebraic Combinatorics Virtual Expedition (AlCoVE)

AlCoVE aims to bring together researchers interested in algebraic combinatorics from around the world. Each talk will be 30 minutes and between talks, there will be casual social activities for spending time with your friends and making new friends. 

To access the Zoom links, you must first register for the conference.

Registration

To register, click here.

Monday, June 6, 2022 11:30 am - 11:30 am EDT (GMT -04:00)

Algebraic Graph Theory Seminar - Alison Marr

Title: Distance magic labeling on directed graphs

Speaker:

Alison Marr

Affiliation:

Southwestern University

Zoom: Contact Sabrina Lato for link

Abstract:

This talk will explore two new types of distance magic labelings on directed graphs. Results on some specific classes of directed graphs will be discussed. We will also look at various properties of these two types of labelings and some construction techniques.

Tuesday, June 7, 2022 2:30 pm - 2:30 pm EDT (GMT -04:00)

Graphs and Matroids Seminar - Ronen Wdowinski

Title: Linear arboricity of sparse multigraphs via orientations

Speaker: Ronen Wdowinski
Affiliation: University of Waterloo
Room: MC 5417

Abstract:

The linear arboricity $la(G)$ of a loopless multigraph $G$ is the minimum number of colors required to edge-color $G$ into linear forests, that is, forests whose components are all paths. The Linear Arboricity Conjecture of Akiyama, Exoo, and Harary asserts that the linear arboricity of a simple graph $G$ is at most $\lceil (\Delta(G)+1)/2 \rceil$.

Thursday, June 9, 2022 11:30 am - 11:30 am EDT (GMT -04:00)

Cryptography Reading Group - Jean Belo Klamti

Title: Generalized Subspace Subcode with Application in Cryptology

Speaker: Jean Belo Klamti
Affiliation: University of Waterloo
Attend: Contact Jesse Elliott

Abstract:

Most codes with an algebraic decoding algorithm are derived from Reed-Solomon codes. They are obtained by taking equivalent codes, for example Generalized Reed-Solomon codes, or by using the so-called subfield subcode method, which leads to Alternant codes over the underlying prime field, or over some intermediate subfield. The main advantage of these constructions is to preserve both the minimum distance and the decoding algorithm of the underlying Reed-Solomon code.

Thursday, June 9, 2022 1:00 pm - 1:00 pm EDT (GMT -04:00)

Seminar - Zachary Hamacker

Title: Virtual characters of permutation statistics

Speaker: Zachary Hamacker
Affiliation: University of Florida
Room: MC 5483

Abstract:

Functions of permutations are studied in a wide variety of fields including probability, statistics and theoretical computer science. I will introduce a method for studying such functions using representation theory and symmetric functions. As a consequence, one can extract detailed information about asymptotic behavior of many permutation statistics with respect to non-uniform measures that are invariant under conjugation. The key new tool is a combinatorial formula called the path Murnaghan-Nakayama rule that gives the Schur expansion of a novel basis of the ring of symmetric functions. This is joint work with Brendon Rhoades.

Thursday, June 9, 2022 2:30 pm - 2:30 pm EDT (GMT -04:00)

Algebraic Graph Theory Seminar - Sabrina Lato

Title: Algebraic Graph Theory

Speaker: Sabrina Lato
Affiliation: University of Waterloo
Location: MC 6029

Abstract:

A graph is distance-regular if we can write the distance adjacency matrices as polynomials in the adjacency matrix. Distance-regular graphs are a class of graphs of significant interest to algebraic graph theorists for their structural and algebraic properties. The notion of distance-regularity can be weakened to a local property on vertices, but when every vertex in the graph is locally distance-regular, the graph will either be distance-regular or in the closely related class of distance-biregular graphs.

Friday, June 10, 2022 3:30 pm - 3:30 pm EDT (GMT -04:00)

Tutte Colloquium - Swee Hong Chan

Title: Combinatorial atlas for log-concave inequalities

Speaker: Swee Hong Can
Affiliation: UCLA
Location: MC 5501 or please contact Melissa Cambridge for Zoom link

Abstract:

The study of log-concave inequalities for combinatorial objects have seen much progress in recent years. One such progress is the solution to the strongest form of Mason’s conjecture (independently by Anari et. al. and Brándën-Huh).

Monday, June 13, 2022 8:00 pm - 8:00 pm EDT (GMT -04:00)

Algebraic Graph Theory Seminar - Gary Greaves

Title: Maximal cliques in strongly regular graphs

Speaker: Gary Greaves
Affiliation: Nanyang Technological University
Zoom: Please contact Sabrina Lato for zoom link

Abstract: In this talk, I will introduce a cubic polynomial that can be associated to a strongly regular graph Γ. The roots of this polynomial give rise to upper and lower bounds for the size of a maximal clique in Γ. I will explain how we can use this cubic polynomial to rule out the existence of strongly regular graphs that correspond to an infinite family of otherwise feasible parameters. This talk is based on joint work with Jack Koolen and Jongyook Park.

Tuesday, June 14, 2022 3:00 pm - 3:00 pm EDT (GMT -04:00)

Graphs and Matroids Seminar - Kathie Cameron

Title: Theorems and Exchange Graph Algorithms concerning Paths, Cycles and Trees

Speaker Kathie Cameron
Affiliation: Wilfred Laurier University
Room: MC 6029

Abstract: Carsten Thomassen and I proved that in any graph G, the number of cycles containing a specified edge as well as all the odd-degree vertices is odd if and only if G is eulerian. Where all vertices have even degree this is a theorem of Sunichi Toida and where all vertices have odd degree it is Andrew Thomason's generalization of Smith's Theorem.

Thursday, June 16, 2022 1:00 pm - 1:00 pm EDT (GMT -04:00)

Algebraic Combinatorics Seminar - Christian Gaetz

Title: 1-skeleton posets of Bruhat interval polytopes

Speaker Christian Gaetz
Affiliation Harvard University
Room: MC 5479 or please contact Olya Mandelshtam for Zoom Link

Abstract:  Bruhat interval polytopes are a well-studied class of generalized permutohedra which arise as moment map images of various toric varieties and totally positive spaces in the flag variety. I will describe work in progress in which I study the 1-skeleta of these polytopes, viewed as posets interpolating between weak order and Bruhat order. In many cases these posets are lattices and the polytopes, despite not being simple, have interesting h-vectors.