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Lagrangian, functional integrals, effective action
Lagrangian, functional integrals, effective action

1997/04 - 1998/03
1997/04 - 1998/03

... This large frustration leads to various anomalous properties CuGeO3 possesses. For comparison we refer also to α0 -NaV2 O5 [6]. 4. Statistical physics for one-dimensional models Elementary excitations of the Calogero-Sutherland (CS) model with SU(K) internal symmetry is studied [7]. From the results ...
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From Physics to Information Theory and Back - Philsci
From Physics to Information Theory and Back - Philsci

... about possibilities of information processing and transmission—the results obtained, and the frameworks developed, have interest even for those of us who are not of that conviction. Indeed, much of the recent work echoes, and builds upon, work that predates the inception of quantum information theo ...
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The Spin-Statistics Relation and Noncommutative Quantum

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A Brief Introduction into Quantum Gravity and Quantum Cosmology

... We know today, in fact, that our classical mechanics fails for very small dimensions of the path and for very great curvatures. Perhaps this failure is in strict analogy with the failure of geometrical optics . . . that becomes evident as soon as the obstacles or apertures are no longer great compar ...
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Quantum - Caltech Particle Theory

All is Number
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On Gauge Invariance and Covariant Derivatives in Metric Spaces

... In this article, we will discuss a few aspects of geometry relevant to a quantum theory of gravity. We will also give an alternate proof of the Poisson equation in electrostatics. In Sec.II, we will discuss the issue of construction of a covariant derivative operator in a quantum theory of gravity. ...
Topological Coherence and Decoherence
Topological Coherence and Decoherence

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hosted here - Jeffrey C. Morton
hosted here - Jeffrey C. Morton

... a categorification of a set-based structure is to make one recognizable by the fact that the original structure appears when we “decategorify” it. A special type of categorification is called “groupoidification” [2], since a groupoid is a special type of category. It again amounts to reversing a pro ...
simulate quantum systems
simulate quantum systems

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PHENOMENOLOGICAL QUANTUM GRAVITY

... Most of the tests of hypotheses about quantum gravity in this regime concern the symmetries of spacetime which are assumed in particle physics. Indeed, the most fundamental question one can ask about a physical system is what is the symmetry of its ground state. We know that in classical physics, th ...
Chapter 2 Second Quantisation - Theory of Condensed Matter
Chapter 2 Second Quantisation - Theory of Condensed Matter

Phase Space Geometry in Classical and Quantum Mechanics
Phase Space Geometry in Classical and Quantum Mechanics

... by hφ|ψi taken to be linear in the right hand vector and antilinear in the left hand vector. Linear operators act on vectors and yield new vectors, and in the quantum mechanics of a single canonical system, two basic operators are P and Q, an irreducible pair, which satisfy the Heisenberg commutatio ...
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... such process gives rise, through averaging, to a family of linear operators (Pt , t ≥ 0) on the space of bounded measurable functions on M . To be precise, for each such function f and x ∈ M , (Pt f )(x) = Ex (f (X(t))), where Ex is mathematical expectation (i.e. a Lebesgue integral with respect to ...
2014-15 Archived Abstracts
2014-15 Archived Abstracts

... revolutionary progress with the advent of the density matrix renormalization group. In modern language, this method can be viewed as a variational optimization over the set of matrix product states (MPS). Due to their perimeter law entanglement, 2­D systems such as the fractional quantum Hall effect ...
Werner Heisenberg - Nobel Lecture
Werner Heisenberg - Nobel Lecture

... of parameters corresponding to the Fourier coefficients of classical motion along a path. These, however, are no longer classified by the energy of state and the number of the corresponding harmonic vibration, but are in each case associated with two stationary states of the atom, and are a measure ...
PHYSICS VS. SEMANTICS: A PUZZLING CASE
PHYSICS VS. SEMANTICS: A PUZZLING CASE

... On this criterion, obviously, Newtonian mechanics is different when compared to any version of quantum theory, but Copenhagen, GRW and the rest are still the same theory in (presumably) different interpretations. However, it is almost self-evident that (3) is epistemologically senseless. Understandi ...
Quantum transfer operators and chaotic scattering Stéphane
Quantum transfer operators and chaotic scattering Stéphane

THE WHOLE IS MORE THAN THE SUM OF ITS PARTS
THE WHOLE IS MORE THAN THE SUM OF ITS PARTS

pptx
pptx

... [Brandão-H. 1310.0017] Application: “No low-energy trivial states” conjecture [Freedman-Hastings] states that there exist Hamiltonians where all low-energy states have topological order. ∴ This can only be possible with low coordination number. ...
The Rydberg series for the doubly excited states of the helium atom
The Rydberg series for the doubly excited states of the helium atom

433
433

... this polarization, and most physicists who reflect on their craft would agree with her. She begins her analysis of the relations between quantum and classical physics by a sensitive and detailed exposition of the views of three quantum pioneers. Werner Heisenberg regarded classical and quantum mecha ...
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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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