Curriculum Vitae
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Andrew Neitzke
Address: Department of Mathematics Andrew Neitzke University of Texas at Austin 1 University Station, C1200 Curriculum Vitae Austin, TX 78712, USA Email: [email protected] January 2019 WWW: www.ma.utexas.edu/users/neitzke PGP key at: www.ma.utexas.edu/users/neitzke/pubkey.asc Education 2005 Harvard University: Ph.D. in Physics. Advisor: Cumrun Vafa. 1999 Cambridge University: Certificate of Advanced Study in Mathematics. 1998 Princeton University: AB Degree in Mathematics. Employment 2015{present University of Texas at Austin, Department of Mathematics: Associate professor. 2009{2015 University of Texas at Austin, Department of Mathematics: Assistant professor. 2008{2009 Harvard University, Department of Physics: Postdoctoral researcher. 2005{2008 Institute for Advanced Study, Princeton, School of Natural Sciences: Member. Awards and grants 2018 Fellow of the American Mathematical Society (2019 class). 2017 National Science Foundation grant 1711692 (DMS). 2016 Simons Fellowship in Mathematics. 2012 National Science Foundation CAREER grant 1151693 (DMS). 2012 Co-PI on National Science Foundation FRG grant 1160461 (DMS). 2012 John R. Durbin Teaching Excellence Award in Mathematics, UT Austin. 2010 National Science Foundation grant 1006046 (DMS). 2000 NDSEG Graduate Fellowship. 1998 British Marshall Scholarship. 1998 Valedictorian, Princeton University, Class of 1998. Invited talks since 2011 Multi-lecture series are listed in bold. 2018 Perimeter (Higher Algebra in Mathematical Physics). 2018 Sendai (String-Math 2018). 2018 CIRM, Marseilles (Vector Bundles over Algebraic Curves). 2018 Michigan State University (Cluster Algebras and Mathematical Physics). 2018 G¨ottingen(Gauge theory and Geometry): Four lectures. 2018 University of Maryland (math seminar). 2017 Yale (math department colloquium). 2017 Rice (math department colloquium). -
BIRS 2010 Scientific Report
Banff International Research Station for Mathematical Innovation and Discovery 2010 Scientific Report 5-Day Workshops 2010 Jan 10 Jan 15 Mathematics and Physics of Polymer Entanglement Jan 17 Jan 22 Multi-Scale Stochastic Modeling of Cell Dynamics Jan 24 Jan 29 Sparse Random Structures: Analysis and Computation Jan 31 Feb 5 Theory and Applications of Matrices Described by Patterns Jan 31 Feb 5 Branching Random Walks and Searching in Trees Feb 7 Feb 12 Small-scale Hydrodynamics: Microfluidics and Thin Films Feb 14 Feb 19 Convex Algebraic Geometry Feb 21 Feb 26 Some Mathematical Problems of Material Science Feb 28 Mar 5 Randomization, Relaxation and Complexity Mar 7 Mar 12 Quasi-Isometric Rigidity in Low-Dimensional Topology Mar 7 Mar 12 (0,2) Mirror Symmetry and Heterotic Gromov-Witten Invariants Mar 14 Mar 19 Geometric Scattering Theory and Applications Mar 21 Mar 26 Deterministic and Stochastic Front Propagation Mar 28 Apr 2 Volume Inequalities Apr 4 Apr 9 Coordinated Mathematical Modeling of Internal Waves Apr 11 Apr 16 Generalized Complex and Holomorphic Poisson Geometry Apr 18 Apr 23 Optimal Transportation and Applications Apr 25 Apr 30 Character Varieties in the Geometry and Topology of Low-Dimensional Manifolds May 2 May 7 Functional Data Analysis: Future Directions May 2 May 7 Creative Writing in Mathematics and Science May 9 May 14 Nonlinear Diffusions and Entropy Dissipation: From Geometry to Biology May 16 May 21 Inverse Transport Theory and Tomography May 23 May 28 Self-assembly of Block Copolymers: Theoretical Models and Mathematical -
The Shape of Inner Space Provides a Vibrant Tour Through the Strange and Wondrous Possibility SPACE INNER
SCIENCE/MATHEMATICS SHING-TUNG $30.00 US / $36.00 CAN Praise for YAU & and the STEVE NADIS STRING THEORY THE SHAPE OF tring theory—meant to reconcile the INNER SPACE incompatibility of our two most successful GEOMETRY of the UNIVERSE’S theories of physics, general relativity and “The Shape of Inner Space provides a vibrant tour through the strange and wondrous possibility INNER SPACE THE quantum mechanics—holds that the particles that the three spatial dimensions we see may not be the only ones that exist. Told by one of the Sand forces of nature are the result of the vibrations of tiny masters of the subject, the book gives an in-depth account of one of the most exciting HIDDEN DIMENSIONS “strings,” and that we live in a universe of ten dimensions, and controversial developments in modern theoretical physics.” —BRIAN GREENE, Professor of © Susan Towne Gilbert © Susan Towne four of which we can experience, and six that are curled up Mathematics & Physics, Columbia University, SHAPE in elaborate, twisted shapes called Calabi-Yau manifolds. Shing-Tung Yau author of The Fabric of the Cosmos and The Elegant Universe has been a professor of mathematics at Harvard since These spaces are so minuscule we’ll probably never see 1987 and is the current department chair. Yau is the winner “Einstein’s vision of physical laws emerging from the shape of space has been expanded by the higher them directly; nevertheless, the geometry of this secret dimensions of string theory. This vision has transformed not only modern physics, but also modern of the Fields Medal, the National Medal of Science, the realm may hold the key to the most important physical mathematics. -
NOT EVEN WRONG Tells a Fascinating and Complex Story About Human
NOT EVEN WRONG tells a fascinating and complex story about human beings and their attempts to come to grips with perhaps the most intellectually demanding puzzle of all: how does the universe work at its most fundamental level? The story begins with an historical survey of the experimental and theoretical developments that led to the creation of the phenomenally successful 'Standard Model' of particle physics around 1975. But, despite its successes, the Standard Model left a number of key questions unanswered and physicists therefore continued in their attempt to find a powerful, all-encompassing theory. Now, more than twenty years after coming onto the scene, and despite a total lack of any success in going beyond the Standard Model, it is superstring theory that dominates particle physics. How this extraordinary situation has come about is a central concern of this book. As Peter Woit explains, the term 'superstring theory' really refers not to a well-defined theory, but to unrealised hopes that one might exist. As a result, this is a 'theory' that makes no predictions, not even wrong ones, and this very lack of falsifiability has allowed it not only to survive but to flourish. The absence of experimental evidence is at the core of this controversial situation in physics - a situation made worse by a refusal to challenge conventional thinking and an unwillingness to evaluate honestly the arguments both for and against string theory. To date, only the arguments of the theory's advocates have received much publicity. NOT EVEN WRONG will provide readers with another side of this story, allowing them to decide for themselves where the truths of the matter may lie and to follow an important and compelling story as it continues to unfold. -
String Theory and Integrable Systems Théorie Des Cordes Et Syst`Emes
String Theory and Integrable Systems Th´eorie des cordes et syst`emes int´egrables (Org: Lisa Jeffrey (Toronto), Boris Khesin (Toronto) and/et Rob Myers (Perimeter Inst.)) YULY BILLIG, Carleton University Representations of extended affine algebras and hierarchies of non-linear PDEs Extended affine Lie algebras are higher rank generalizations of affine Kac–Moody algebras. In this talk I will discuss recent developments in the representation theory of these algebras, and their connections with hierarchies of soliton PDEs. FREDDY CACHAZO, Institute for Advanced Study One-Loop Amplitudes of Gluons in N = 4 super Yang–Mills Very recently several new techniques in perturbative gauge theory have been introduced. At one-loop, any amplitude of gluons in N = 4 super Yang–Mills can be written as a linear combination of known scalar box integrals with coefficients that are rational functions. Using a generalization of unitarity cuts, in particular quadruple cuts, any coefficient can be easily written as the product of four tree-level amplitudes. Therefore, this new technique solves the problem of computing one-loop amplitudes in N = 4 super-Yang–Mills. EMANUEL DIACONESCU, Rutgers University A Vertex Formalism for Local Ruled Surfaces [no abstract] JACQUES DISTLER, Physics Department, University of Texas at Austin, Austin, TX 78712 Chiral Rings for (0, 2) Models The Topological A-Model is a “twisted” version of the N = (2, 2) supersymmetric σ-model, with target space, X. The ring of observables of the A-Model is isomorphic to a certain deformation of the cohomology ring of X. I would like to present a generalization of this structure to the case of N = (0, 2) supersymmetry. -
Andrew Neitzke
Andrew Neitzke Address: Department of Mathematics Yale University Curriculum Vitae 10 Hillhouse Avenue New Haven, CT 06511, USA December 2020 Email: [email protected] Education 2005 Harvard University: Ph.D. in Physics. Advisor: Cumrun Vafa. 1999 Cambridge University: Certificate of Advanced Study in Mathematics. 1998 Princeton University: AB Degree in Mathematics. Employment Fall 2020{present Yale University, Department of Mathematics: Professor. Spring 2020 Yale University, Department of Mathematics: Associate professor. Fall 2019 Yale University, Department of Mathematics: Visiting professor. Fall 2019 University of Texas at Austin, Department of Mathematics: Professor. 2015{2019 University of Texas at Austin, Department of Mathematics: Associate professor. 2009{2015 University of Texas at Austin, Department of Mathematics: Assistant professor. 2008{2009 Harvard University, Department of Physics: Postdoctoral researcher. 2005{2008 Institute for Advanced Study, Princeton, School of Natural Sciences: Member. Awards and grants 2020 National Science Foundation grant 2005312 (DMS). $412,010 intended. 2020-07-01 to 2023-06-30. 2018 Fellow of the American Mathematical Society (2019 class). 2017 National Science Foundation grant 1711692 (DMS). $334,171. 2017-07-01 to 2020-06-30. 2016 Simons Fellowship in Mathematics. $112,051.20. 2016-09-01 to 2017-05-31. 2012 Co-PI on National Science Foundation FRG grant 1160461 (DMS). My share $155,620. 2012-06-01 to 2015-05-31. 2012 National Science Foundation CAREER grant 1151693 (DMS) $417,498. 2012-07-01 to 2017-06-30. 2012 John R. Durbin Teaching Excellence Award in Mathematics, UT Austin. 2010 National Science Foundation grant 1006046 (DMS). $152,192. 2010-06-01 to 2014-05-31.