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Chris Rogers in nLab
<!DOCTYPE html PUBLIC "-//W3C//DTD XHTML 1.1 plus MathML 2.0 plus SVG 1.1//EN" "http://www.w3.org/2002/04/xhtml-math-svg/xhtml-math-svg-flat.dtd" > <html xmlns="http://www.w3.org/1999/xhtml"> <head> <title> Chris Rogers in nLab </title> <meta http-equiv="Content-Type" content="text/html; charset=UTF-8" /> <meta name="robots" content="noindex,nofollow" /> <style type="text/css"> h1#pageName, div.info, .newWikiWord a, a.existingWikiWord, .newWikiWord a:hover, [actiontype="toggle"]:hover, #TextileHelp h3 { color: #226622; } </style> <link href="/stylesheets/instiki.css?1676280126" media="all" rel="stylesheet" type="text/css" /> <style type="text/css"><!--/*--><![CDATA[/*><!--*/ .toc ul {margin: 0; padding: 0;} .toc ul ul {margin: 0; padding: 0 0 0 10px;} .toc li > p {margin: 0} .toc ul li {list-style-type: none; position: relative;} .toc div {border-top:1px dotted #ccc;} .rightHandSide h2 {font-size: 1.5em;color:#008B26} table.plaintable { border-collapse:collapse; margin-left:30px; border:0; 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var parentwidth = $('Container').getWidth(); elt.writeAttribute({'cols': Math.floor(parentwidth/w) - 1, 'rows': Math.floor(parentheight/h) - 2 }); elt.setStyle({Width: parentwidth, Height: parentheight}); } function resizeableTextarea() { //make the textarea resize to fit available space $$('textarea#content').each( function(textarea) { var w = textarea.getWidth()/textarea.getAttribute('cols'); var h = textarea.getStyle('lineHeight').replace(/(\d*)px/, "$1"); Event.observe(window, 'resize', function(){ updateSize(textarea, w, h) }); updateSize(textarea, w, h); Form.Element.focus(textarea); }); } window.onload = function (){ resizeableTextarea(); } //--><!]]> </script> </head> <body> <div id="Container"> <textarea id='content' readonly=' readonly' rows='24' cols='60' >I'm an assistant professor of mathematics at the [University of Nevada, Reno](http://www.unr.edu/math/). My research lies on the interface between algebraic topology, geometry, and mathematical physics. I am particularly interested in the role that homotopy theoretic and higher categorical structures play in quantization. My Ph.D thesis was on [[higher symplectic geometry]], and was supervised by [[John Baez]]. More information (current research projects, publications, etc.) can be found [here](https://sites.google.com/site/chrisrogersmath/home). ## Selected writings On [[higher geometric quantization]]: * {#RogersPhD} [[Chris Rogers]], _Higher symplectic geometry_ PhD thesis (2011) ([arXiv:1106.4068](http://arxiv.org/abs/1106.4068)) * {#Rogers} [[Chris Rogers]], _Higher geometric quantization_, at _Higher Structures 2011_ &lbrack;[[RogersGottingen11.pdf:file]]&rbrack; On [[graph complexes]] and the [[Lie algebra]] of the [[Grothendieck-Teichm眉ller group]]: * {#DolgushevRogers12} [[Vasily Dolgushev]], [[Christopher Rogers]], _Notes on Algebraic Operads, Graph Complexes, and Willwacher's Construction_, In: Mathematical aspects of quantization 583 (2012): 25-145. ([arXiv:1202.2937](https://arxiv.org/abs/1202.2937)) On a [[category of fibrant objects]]-structure [[model structure for L-infinity algebras|for L-infinity algebras]]: * [[Christopher L. Rogers]], _An explicit model for the homotopy theory of finite type Lie $n$-algebras_, Algebr. Geom. Topol. 20 (2020) 1371-1429 ([arXiv:1809.05999](https://arxiv.org/abs/1809.05999), [doi:10.2140/agt.2020.20.1371](https://doi.org/10.2140/agt.2020.20.1371)) On [[Lie integration]] of [[L-infinity algebras]] to [[smooth infinity-groups]] ([[Lie's third theorem]] in [[higher Lie theory]]): * [[Christopher L. Rogers]], [[Jesse Wolfson]]: *Lie's Third Theorem for Lie $\infty$-Algebras* &lbrack;[arXiv:2409.08957](https://arxiv.org/abs/2409.08957)&rbrack; category: people [[!redirects Chris L. Rogers]] [[!redirects Christopher Rogers]] [[!redirects Christopher L. Rogers]] </textarea> </div> <!-- Container --> </body> </html>