Emergence, Reduction, and Theoretical Principles
... localization. My claim is that these principles are fundamental because they are responsible for predicting and explaining the behavior of large numbers of phenomena both in condensed matter physics and in the high energy domain. But they speak against traditional forms of reductionism because the s ...
... localization. My claim is that these principles are fundamental because they are responsible for predicting and explaining the behavior of large numbers of phenomena both in condensed matter physics and in the high energy domain. But they speak against traditional forms of reductionism because the s ...
Introduction to the general boundary formulation of quantum theory
... In a fundamental quantum theory a state is a priori a state of the universe. But, we cannot hope to be able to describe the universe in all its details. We need to be able to describe physics locally. In quantum field theory this is achieved dynamically, using the background metric. Causality and cl ...
... In a fundamental quantum theory a state is a priori a state of the universe. But, we cannot hope to be able to describe the universe in all its details. We need to be able to describe physics locally. In quantum field theory this is achieved dynamically, using the background metric. Causality and cl ...
neeman.pdf
... by that of the (homogeneous) Lorentz group, inverting the semi-direct product of the supergroup’s construction sP 3,1 = SL(2, C) × [R(1, 3)(+)S(1, 3)]. The rules of the game were clarified by L. Corwin, Y. Ne’eman and S. Sternberg [6], who also explored the field and collected examples – and by P.G.O. ...
... by that of the (homogeneous) Lorentz group, inverting the semi-direct product of the supergroup’s construction sP 3,1 = SL(2, C) × [R(1, 3)(+)S(1, 3)]. The rules of the game were clarified by L. Corwin, Y. Ne’eman and S. Sternberg [6], who also explored the field and collected examples – and by P.G.O. ...
Here - Blogs at UMass Amherst
... Model really developed hand in hand with Quantum Field Theory (QFT). Quantum Electrodynamics (QED) required the development of renormalization theory. Yang–Mills (YM) theory required the understanding of gauge invariance, path integrals and Faddeev–Popov ghosts. To be useful, Quantum Chromodynamics ...
... Model really developed hand in hand with Quantum Field Theory (QFT). Quantum Electrodynamics (QED) required the development of renormalization theory. Yang–Mills (YM) theory required the understanding of gauge invariance, path integrals and Faddeev–Popov ghosts. To be useful, Quantum Chromodynamics ...
