PPT-Electroweak symmetry breaking Jan 2014

1 Spontaneous symmetry breaking in gauge theories Tom Kibble 20 Jan 2014 Electroweak symmetry breaking Jan 2014 2 Symmetry This talk is the story of how this idea of spontaneous symmetry breaking . 2 04 06 Nm Time UTC 123 4 m 123 4 Figure 2 Breaking scale 05 01 02 brk c 1 05 01 02 03 brk c 2 05 01 02 03 brk c 3 05 01 02 03 brk c 4 Figure 3 brPage 6br EZ EZ v 05 10 87226 10 87225 10 87224 10 87223 cc c m 87222 s Figure 4 Total breaking rate ZZ b Ideas for Exercises . for the . K-12 Classroom. Part I: Rotation . and Reflection Symmetries . in the Alphabet . C. Y. Jones, Columbia University, January 2014, . www.solidstatechemistry.org. Symmetry. 2013 2013 2013 2013 2014 2014 2014 2014 2014 2014 2014 2014 Sept Oct Nov Dec Jan Feb Mar April May June July August Bulls Slaughtered 395,3 389,8 404,1 383,1 374,0 339,9 365,2 378,6 412,5 390,4 361,2 5. th. Grade. What are Invertebrates? . Animals without backbones . What percent of animals are Invertebrates? . 97 percent of all animals are invertebrates!. Invertebrates are the only animals that can have no symmetry. to Solve . Difficult Logic Puzzles. Igor Markov. University of Michigan, EECS. Outline. A brief introduction to the field of . Electronic Design Automation. Integrated circuits, design tools, research challenges. By:Elliot. Mee. What is a knot?. A knot in mathematics is a closed non-self-intersecting curve in three dimensions. Examples of knots:. Circle (unknot). Trefoil. What is symmetry?. Imprecise . sense of harmonious or aesthetically pleasing proportionality and . of . the Standard . Model after . the discovery of an SM-like scalar boson. Andreas Hoecker (CERN). Solvay . workshop . “. Facing . the Scalar . Sector. ”, . May . 29. -. 31, . 2013 . Introduction. in . Platonic. . Solids. Polyhedra. A polyhedron is a solid figure bounded by flat faces and straight edges, i.e., by polygons.. Face. . A face of a polyhedron is any of the plane surfaces forming a polyhedron. The faces of a polyhedron are polygons.. Appendix A of: Symmetry and Lattice Conditional Independence in a Multivariate Normal Distribution. . by . Andersson. & Madsen.. Presented by Shaun Deaton. Let a random vector in ℝ. 6 . Colva. M. . Roney-Dougal. , Ian P. Gent, Tom Kelsey, Steve Linton. Presented by: . Shant. . Karakashian. Symmetries in CP, Sprint 2010. Outline. Symmetry breaking approaches. Group equivalence tree (GE-tree). breaking ,R-symmetry breaking ,and . metastable. . vacua. in . supergravity. Yuji . Omura. (Kyoto Univ.). Hiroyuki Abe (. YITP,Kyoto. Univ.). Tatsuo Kobayashi(Kyoto Univ.). Introduction. . Supersymmetry. 10.7 – 10.10. Presented by: Shant Karakashian. Symmetries in CP, Sprint 2010. 1. Outline. Successful Applications. Need . for Symmetry Expressions. Manually Providing Symmetries. Easier Symmetry Presentation. 27-. 750. Texture, Microstructure & . Anisotropy. A.D. . Rollett. Last revised:. . 7. th. Feb. . ‘. 17. 2. Objectives. How to convert Euler angles to an orientation matrix, and back.. How to convert . Pb+Pb. and . p. +Pb. collision from the ATLAS Detector at the LHC.. Alexander Milov. For the ATLAS Collaboration. Sasha Milov Electroweak probes with ATLAS IS2014 Napa, CA Dec. 5, 2014.