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TALK SCHEDULE

• June 22: 9:30-noon, Jim; 1:30-3:00, Jim
• June 23: 9:30-noon, Jim; 1:30 - 4:00 Jim
• June 24: 9:30, Jim; 10:30, David; 1:30, Courtney; 3:00, David
• June 25: 9:30, Jim, David, and Matt
• June 26: 9:30, Jim; 10:30, Jair Taylor; 2:00, Matt, 3:00, Jim
  
• June 29: 9:30, Jim; 10:30, David Ingerman; 1:30-?, Jim
• June 30: 9:30, Jim; 10:30, Jacob Richey; 1:30, Jim
• July 1: 9:30, Jim; 10:30, Annie Raymond; 1:30, Brainstorm problems; 3:30, Kyle Curlett
• July 2: 9:30, ...
• July 3: Holiday
  Problems

  Students

  Nikki Carter
  University of Portland
  cartern16@up.edu
  FROG MODEL WAKEUP TIME ON THE COMPLETE GRAPH
  Eigenvalues and Eigenvectors of Electrical Networks

  Evan Castle
  University of Kentucky
  evanscastle@gmail.com

  Carlos Coronado
  UT Pan American
  chcoronado@broncs.utpa.edu
  A SPIN ON STOCHASTIC MUSIC (WIP)

  Will Dana
  University of Washington
  danaw6@uw.edu
  The Discrete Harmonic Cohomology Module on Networks

  Brittany Dygert
  Seattle Pacific University
  bddygert@gmail.com
  FROG MODEL WAKEUP TIME ON THE COMPLETE GRAPH

  Natalie Frank
  University of Washington
  natalief@uw.edu
  Number of Pieces in Percolated Hexagonal Grids

  Stephen Lacina
  University of Oklahoma
  stephen.d.lacina-1@ou.edu
  FROG MODEL WAKEUP TIME ON THE COMPLETE GRAPH

  Collin Litterell
  University of Washington
  collin.litterell@gmail.com
  FROG MODEL WAKEUP TIME ON THE COMPLETE GRAPH
  The Discrete Harmonic Cohomology Module on Networks

  Meredith Shea
  Case Western Reserve University
  mas389@case.edu

  Austin Stromme
  University of Washington
  austinjstromme@gmail.com
  FROG MODEL WAKEUP TIME ON THE COMPLETE GRAPH
  The Discrete Harmonic Cohomology Module on Networks

  Andrew You
  Duke University
  andrew.kh.you@gmail.com
  FROG MODEL WAKEUP TIME ON THE COMPLETE GRAPH

  TAs (some informal)

  Kyle Curlett
  Uniersity of Washington
  kyle.curlett@gmail.com

  Reid Dale
  University of California, Berkeley
  reidrgdale@gmail.com
  o-minimality and n-1 graphs
  Model Theoretic Methods in Discrete Inverse Problems: o-minimality and n-to-1 Graphs in the Study of Electrical Networks

  David Jekel
  University of Washington
  davidjekel@gmail.com
  Annular Networks Preliminaries
  Removal of Type 1 Geodesics
  Radial Networks, Mixed Problems, and Connections
  The N-gon in N-gon Network Revisited
  A Recoverable Annular Network with Unrecoverable Dual
  Nonlinear Discrete Laplace and Heat Equations for Electrical Networks
  Network Drawings
  Topics in Signed and Nonlinear Electrical Networks
  Layering Graphs with Boundary and Networks

  Matt Junge
  University of Washington
  jungem@u.washington.edu
  website
  Recurrence and transience for the frog model on trees

  Courtney Kempton
  University of Washington
  cykempton@gmail.com
  n-1 graphs
  Courtney's thesis
  Courtney on n-to-1 graphs

  Avi Levy
  University of Washington
  avius@uw.edu
  REU Notes (also on my website)
  Results on permutation arrays:
  Semilinear PAs
  Contraction of PAs, I
  Contraction of PAs, II
  Degeneracy in the Discrete Inverse Problem

  Nikolay Malkin
  University of Washington
  kolya_malkin@hotmail.com
  The Geodesic Integral on Medial Graphs

  Jacob Richey
  University of Washington
  jfrichey@math.washington.edu

  Jair Taylor
  University of Washington
  jptaylor@math.washington.edu
  Chromatic Symmetric Functions of Hypertrees

  Will Johnson

  
  University of California
  willij6@math.berkeley.edu
  Non-linear Electric Networks
  The Jacobian Determinant of the Conductivities-to-Response-Matrix Map for Well-Connected Critical Circular Planar Graphs
  Convexity and Dirchlet Problem for Directed Graphs -- the Dual Case
  Pseudoline Arrangements
  Circular Planar Networks with Nonlinear and Signed Conductors ArXiv paper.
  A Framework for the Addition of Knot-Type Combinatorial Games
  Recovery of Non-Linear Conductivities for Circular Planar Graphs
  Who Wins in "To Knot or Not to Knot" Played on Sums of Rational Shadows

  Faculty

  Sara Billey
  University of Washington
  billey@math.washington.edu
  Billey, Burdzy, and Sagan.
  Kasraoui.

  Jim Morrow
  University of Washington
  morrow@math.washington.edu
  Medial graph stuff
  Derivative of Lambda
  fortran computation of lambda
  fortran solution of inverse problem

  Annie Raymond
  University of Washington
  annieraymond@gmail.com

  William Stein
  University of Washington
  wstein@gmail.com
  cloud.sagemath
  William Stein
  sage reu2013