PPT-d=4 N =2 Field Theory and

Physical Mathematics Gregory Moore Johns Hopkins April 11 2016 Phys i cal Mathematics n 1 Physical mathematics is a fusion of mathematical and physical ideas motivated by . Giles Story. Philipp Schwartenbeck. Methods for . dummies 2012/13. With thanks to Guillaume . Flandin. . . Outline. Where are we up to?. Part 1. Hypothesis Testing. Multiple Comparisons . vs. Topological Inference. The interactions of the d orbitals with their surrounding chemical environment (ligands) influences their energy levels, and this coupled with the variable number of electrons (and incomplete filling of the d block) imparts on transition metals a unique, rich, and diverse chemistry. /. gravity. and . condensed. matter. How string theory might say something about strong coupling. Wilke. van der Schee. June. 24, 2011. Outline. Introduction . AdS. /CFT. Gauge/gravity in general. Sang . Pyo. Kim. Kunsan. Nat’l Univ. & IOA, Nat’l Taiwan Univ.. National Tsing Hua University. February 20, 2012. Outline. Historical Background. Extreme Light Infrastructure. Schwinger Pair Production. . in de Sitter Space. Yoshihisa Kitazawa. KEK Theory Center and . Sokendai. H. . Kitamoto. and Y.K. . arXiv:1012:5930. Introduction. Scale invariant infra-red quantum fluctuations of . minimally coupled massless scalar field and gravitons . gravity. and . the . acceleration of the Universe I. . Francisco S. N. Lobo . Centro de . Astronomia. e . Astrofísica. . da . Universidade. de . Lisboa. http. ://cosmo.fis.fc.ul.pt/~flobo/. N. =2, Field Theory. and . Physical Mathematics. Gregory Moore. ICMP, Aalborg, Denmark, August 8, 2012. Rutgers University. This is a review talk. For my recent research results see my talk at . Giles Story. Philipp Schwartenbeck. Methods for . dummies 2012/13. With thanks to Guillaume . Flandin. . . Outline. Where are we up to?. Part 1. Hypothesis Testing. Multiple Comparisons . vs. Topological Inference. Dan Castillo. A Brief . H. istory of Knots. (1860’s). Lord Kelvin: . quantum vortices?. Let’s tabulate them just in case. First . table of knots by Peter . Tait. Aye aye!. Mathematical Study of Knots. The main study of Field Theory. By: Valerie Toothman. What is a Field Extension?. Abstract Algebra. Main object of study in field theory. The General idea is to start with a field and construct a larger field that contains that original field and satisfies additional properties. Ron Horgan. DAMTP, University of Cambridge. Royal Society Meeting. Chicheley. . Outline. Wilson flow and idea of effective field theory.. Lattice action and NRQCD as an effective field theory. Radiative. Gregory Moore, Rutgers University. Strings-Math, Bonn, July, 2012. P. . Aspinwall,W. .-y. . Chuang,E.Diaconescu,J. . . Manschot. , . Y. . . Soibelman. D. . Gaiotto. & A. . Neitzke. D. Van den . and . Physical Mathematics. Gregory Moore. Rutgers, Dec. 17, 2015. This is a revised version of a review talk from August 2012. … but you can never give the same talk twice …. Phys-. i. -. cal. Math-e-ma-tics, n.. of the Simplest . Conceivable Mathematical Ideas”. Einstein and the Canon of Mathematical Simplicity. John D. Norton. 2. Herbert Spencer Lecture. Oxford, June 10, 1933. 3. 4. . If you wish to learn from the theoretical physicist anything about the methods which he uses, I would give you the following piece of advice: Don't listen to his words, examine his achievements..