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|John Wiltshire-Gordon ===John Wiltshire-Gordon===

...esult that extends this correspondence to the non-Gaussian `massless' sine-Gordon field on $R^2$ at $\beta=4\pi$ and massive Dirac fermions. This is an instance of Coleman's prediction that the `massless' sine-Gordon model and the massive Thirring model are equivalent.

| bgcolor="#C6D46E"| John Wiltshire-Gordon | bgcolor="#A6B658" align="center" style="font-size:125%" | '''John Wiltshire-Gordon'''

| bgcolor="#e8b2b2" align="center" style="font-size:125%" | '''John Wiltshire-Gordon''' ...e8b2b2" align="center" style="font-size:125%" | '''Speaker: John Wiltshire-Gordon'''

Under the Gordon-Stafford functor, every filtered representation of the type A rational Cher

[https://sites.google.com/wisc.edu/jwg/home John Wiltshire-Gordon:] (Michigan, 2016) Algebra, topology and combinatorics, especially: represe

...form?formkey=dEZUcmcta3NaZlk1eGZhZDRCNXMzVmc6MA#gid=0 Register!] || Alison Gordon Lynch || [[#Guarding an Art Gallery | Guarding an Art Gallery]] ...wform?formkey=dC1KV281aGxnVGViMEVtZ19MaVR6R1E6MA#gid=0 Register] || Alison Gordon || [[#Curious Catalan Numbers| Curious Catalan Numbers]] ||Math Circle [ht

| March 27, 2017 || John Wiltshire-Gordon || [https://www.math.wisc.edu/wiki/index.php/Madison_Math_Circle_Abstracts_

That can be interpreted as a sort of square root of a system of Klein-Gordon equations. ...ied than other dispersive equations such as the Schrodinger, wave or Klein-Gordon equations. We will survey recent work on time-decay estimates for the solu

...these years in understanding these SPDEs, examples including Phi4 and sine-Gordon. Yang-Mills is a type of quantum field theory which has gauge symmetry, and

| bgcolor="#F0A0A0" align="center" style="font-size:125%" | ''Reed Gordon-Sarney''

...tential. For the proof, we linearize an FIO parametrix, which yields Klein-Gordon propagation with variable mass parameter. We obtain decoupling and square f

|[http://www.ma.utexas.edu/text/webpages/gordon.html Cameron Gordon] (UT-Austin) | [[Colloquia#March 13: Cameron Gordon (UT-Austin) | Left-orderability and 3-manifold groups]]

...ew results and new Normal Form techniques to deal with the nonlinear Klein-Gordon equation in one dimension, with quadratic and variable coefficient cubic no

| bgcolor="#e8b2b2" align="center" style="font-size:125%" | '''John Wiltshire-Gordon'''

...these years in understanding these SPDEs, examples including Phi4 and sine-Gordon. Yang-Mills is a type of quantum field theory which has gauge symmetry, and

Bio: Yue M. Lu is a Harvard College Professor and Gordon McKay Professor of Electrical Engineering and Applied Mathematics at Harvar

...oblem related to the Klein–Gordon equation discretized in space. The Klein-Gordon equation is a wave equation with a cubic nonlinearity. This system can be u Title: Dynamics of solutions to Klein-Gordon equations around multi-solitons

...nalaura Stingo | Global existence of small solutions to a model wave-Klein-Gordon system in 2D ]] |[[# Berkeley | Global well-posedness of the energy critical Maxwell-Klein-Gordon equation ]]