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The Complex Geometry of the Natural World
The Complex Geometry of the Natural World

... viewpoint concerning the role of geometry in basic physics. Broadly speaking, "geometry", after all, means any branch of mathematics in which pictorial representations provide powerful aids to one's mathematical intuition. It is by no means necessary that these "pictures" should refer just to a spat ...
AOW- Time Travel
AOW- Time Travel

... past is impossible. But Hawking may be wrong. Recent experiments offer some support for time travel's possibility — at least in the world of math. The new study cuts to the core of our understanding of the universe. Proving that time travel is possible would have change classical physics as well as ...
Are Complex Numbers Essential to Quantum Mechanics
Are Complex Numbers Essential to Quantum Mechanics

Simulating Physics with Computers Richard P. Feynman
Simulating Physics with Computers Richard P. Feynman

The Fibonacci code behind super strings and P
The Fibonacci code behind super strings and P

Topological Insulators and Topological Semi-metals
Topological Insulators and Topological Semi-metals

... 5. QAHE in Bi2Se3 and Bi2Te3 doped with Cr or Fe. 6. HgCr2Se4 is a topological Chern semi-metal with a single pair of magnetic monopoles in the bulk, and Fermi arcs on the surface. 7. Possible QAHE in HgCr2Se4 quantum well structure. ...
Titles and Abstracts
Titles and Abstracts

... state as well as the measurement. In this talk, we describe this problem using the term of Fourier transform in group representation. As an example, we treat the case of SU(2) and Weyl-Heisenberg representation. Iman Marvian (Perimeter Institute for Theoretical Physics, Canada) Title: A generalizati ...
Black-body Radiation & the Quantum Hypothesis
Black-body Radiation & the Quantum Hypothesis

... in any arbitrary amounts, but only in discrete “quantum” amounts. The energy of a “quantum” depends on frequency as ...
A. What Is an Atom?
A. What Is an Atom?

Topological Quantum Computation from non-abelian anyons
Topological Quantum Computation from non-abelian anyons

... This is non-trivial even for abelian anyons. Say we have two identical particles which pick up a phase eiα when exchanged, or equivalently, e2iα under a 2π rotation of one around the other. Then a pair of these picks a phase e8iα when exchanged with different pair. ...
Partition Functions in Classical and Quantum Mechanics
Partition Functions in Classical and Quantum Mechanics

... where Γ(E) is a thin shell of thickness ∆ around a surface of constant energy E and d is the dimension of space and N is the total number of particles. We wish to generalize the above correspondence to quantum systems. To do this we have to realize that in quantum systems, the energy level are discr ...
The Future of Computer Science
The Future of Computer Science

Quantum structures in general relativistic theories
Quantum structures in general relativistic theories

... As for the existence and the classification of quantum structures, we can state results analogous to the Galilei case. We note that, in the Einstein case, the cohomology class of Ω depends only on the cohomology class of F . Theorem. There exists a quantum structure (Q, Q) if and only if F determine ...
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20040712173018001

Superselection Rules - Philsci
Superselection Rules - Philsci

... in 1952 by Wick (1909-1992), Wightman, and Wigner (1902-1995) [13] in connection with the problem of consistently assigning intrinsic parity to elementary particles. They understood an SSR as generally expressing “restrictions on the nature and scope of possible measurements”. The concept of SSR sho ...
Strategic Analysis AGRE PPT - FREE GRE GMAT Online Class
Strategic Analysis AGRE PPT - FREE GRE GMAT Online Class

fundamental_reality\holographic principle
fundamental_reality\holographic principle

ПУБЛИКАЦИИ ЛАБОРАТОРИИ ФИЗИКИ ФУНДАМЕНТАЛЬНЫХ
ПУБЛИКАЦИИ ЛАБОРАТОРИИ ФИЗИКИ ФУНДАМЕНТАЛЬНЫХ

... We construct interactions of nucleons N with higher-spin resonances R invariant under point and gauge transformations of the Rarita-Schwinger field. It is found for arbitrarily high spin of a resonance that the requirement of point- and gauge-invariance uniquely determines a Lagrangian of NR interac ...
McTaggart distinguished two conceptions of time - Philsci
McTaggart distinguished two conceptions of time - Philsci

Goldstone Bosons and Chiral Symmetry Breaking in QCD
Goldstone Bosons and Chiral Symmetry Breaking in QCD

... uniquely fixed by the symmetry: L = fπ2 Tr(∂µ Σ† ∂ µ Σ). Expanding to second order in the pion fields gives ordinary kinetic terms; at higher orders we obtain derivative interactions. ...
241 Quantum Field Theory in terms of Euclidean Parameters
241 Quantum Field Theory in terms of Euclidean Parameters

... Bose-Einstein statistics and half odd integral spin fields should be quantized accordmg to Fermi-Dirac statistics as they are in the ordinary Minkowski variable theory. The charge conjugate field of q(x) is given by ...
The Quantum Century
The Quantum Century

... measurement only appears to be determined by the laws of probability because of the presence of hidden variables that influence the measurement, variables that we may one day be able to detect. In the Many Worlds Interpretation, it is assumed that every time a measurement is made on a quantum system ...
What do we know about the world – what is the physics for
What do we know about the world – what is the physics for

... the man has already the abstracting organ, ready for the cognition of the world, ready to support its master in the world, in the “cognitive niche”. It may be of course discussed, in which measure the science is determined by this organ. Based on Piaget, I think that much more than we could believe ...
Satval-Monte-Carlo computer code for windows
Satval-Monte-Carlo computer code for windows

Does Time Exist in Quantum Gravity?
Does Time Exist in Quantum Gravity?

... The modes for the inflaton field and the gravitons evolve into a ‘squeezed quantum state’ during inflation (r > 100) They decohere through coupling to other fields (pointer basis = field basis) Decoherence time is given by td ∼ HI−1 ∼ 10−34 s (C.K., Lohmar, Polarski, Starobinsky 1998, 2007) ...
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Topological quantum field theory

A topological quantum field theory (or topological field theory or TQFT) is a quantum field theory which computes topological invariants.Although TQFTs were invented by physicists, they are also of mathematical interest, being related to, among other things, knot theory and the theory of four-manifolds in algebraic topology, and to the theory of moduli spaces in algebraic geometry. Donaldson, Jones, Witten, and Kontsevich have all won Fields Medals for work related to topological field theory.In condensed matter physics, topological quantum field theories are the low energy effective theories of topologically ordered states, such as fractional quantum Hall states, string-net condensed states, and other strongly correlated quantum liquid states.
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