PPT-Quantum Field Theory and the Jones Polynomial

Dan Castillo A Brief H istory of Knots 1860s Lord Kelvin quantum vortices Lets tabulate them just in case First table of knots by Peter Tait Aye aye Mathematical Study of Knots. Does Bell’s theorem prevent the use of causal explanations in quantum mechanics?. Part I:. Locality, Bell’s version of locality, and its discontents. The greatest mystery in science?. Locality. = “things do not go faster than . science and society. Bradley J Nordell. Special Topics Seminar Series . 1/13/2012. University of Missouri- Kansas City. Department of Physics and Astronomy. 1. Table of Contents. Introduction. Philosophical schools of quantum theory. I. ntroduction to Knot Theory. Ana . Nora. Evans. University of Virginia Mathematics. 12 February 2010. Why study knots?. Used in. Biology. Chemistry. Physics. Graph Theory. ….. . 2. Rule Asia. Gordian Knot. Associate Professor, EECS. MIT. Quantum Mechanics: What’s It Good For?. Some “Obvious” Things QM Is Good For. Allowing transistors and lasers to work. Helping to sell New Age books. Keeping atoms from disintegrating. Weisong. . Tu. Department of Physics and Astronomy. University of Tennessee. Instructor: Dr. . George . Siopsis. Introduction. Quantum Hall Effect. The quantum Hall effect is a quantum-mechanical version of the Hall effect, observed in two-dimensional electron systems subjected to low temperatures and strong magnetic fields. In the quantum hall effect, and the conductivity can be represented as. I. ntroduction to Knot Theory. Ana . Nora. Evans. University of Virginia Mathematics. 12 February 2010. Why study knots?. Used in. Biology. Chemistry. Physics. Graph Theory. ….. . 2. Rule Asia. Gordian Knot. Dung Nguyen. Chicago 19. th. January. Content. Motivation . Quantum bit (qubit) vs Classical bit (bit). Quantum Computation . Quantum Communication. Conclusion. Motivation. The end of Moore’s law scaling in silicon (because of quantum effects of particle at scale smaller than 7nm).. Maksims Dimitrijevs. ,. Abuzer Yakaryılmaz. University of Latvia. Faculty of computing. PhD program student. Introduction. 2DFAs, 2NFAs and even 2AFAs can recognize only regular languages. . Rūsiņš . Classify polynomials and write polynomials in standard form. . Evaluate . polynomial expressions. .. Add and subtract polynomials. . Objectives. monomial. degree of a monomial. polynomial. degree of a polynomial. Quadratic Function. A . quadratic function . is defined by a quadratic or second-degree polynomial.. Standard Form. , . where . a. . ≠ 0. .. Vertex Form. , where a. . ≠ 0..  . Vertex and Axis of Symmetry. Alper Sarikaya. Advised by Prof. Dave Bacon. Computer Science & Engineering. Chemistry. University of Washington. Undergraduate Research Symposium. May 15, . 2009. Quantum Computing Theory Group: . . A Reminiscence 1980-1988. Alexander Morgan. Part of the Prehistory of Applied Algebraic Geometry. A Series of (Fortunate) Unlikely Events. Intellectual epidemiology: . Idea originates with “case zero”. Standard 15. Graph and analyze polynomial and radical functions to determine:. Domain and range. X and y intercepts. Maximum and minimum values. Intervals of increasing and decreasing. End behavior. With the function: f(x) = . Ana . Nora. Evans. University of Virginia Mathematics. 12 February 2010. Why study knots?. Used in. Biology. Chemistry. Physics. Graph Theory. ….. . 2. Rule Asia. Gordian Knot. “… Seeing . Gordius.