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QUANTUM SPIN LIQUIDS: QUEST FOR THE ODD PARTICLE
QUANTUM SPIN LIQUIDS: QUEST FOR THE ODD PARTICLE

Conference booklet - XXXV Workshop on Geometric Methods in
Conference booklet - XXXV Workshop on Geometric Methods in

... In fact, an AKSZ model with finite number of fields and space-time dimension higher than 1 is necessarily topological. These models are quite distinguished in the sense that the geometry of the target space manifold encodes not only its Lagrangian/equations of motion but also the complete BV-BRST diffe ...
TRUTH DEFINITIONS AND CONSISTENCY PROOFS
TRUTH DEFINITIONS AND CONSISTENCY PROOFS

... criterion of soundness (or validity) for 5 according to which all the theorems of 5 are sound. In this way we obtain in S' a consistency proof for 5. The consistency proof so obtained, which in no case with fairly strong systems could by any stretch of imagination be called constructive, is not of m ...
Physics through Extra Dimensions: On Dualities, Unification, and Pair Production
Physics through Extra Dimensions: On Dualities, Unification, and Pair Production

... A major step towards unifying these three forces was achieved in the 1970’s [30, 31]. In what is known as four dimensional grand unified theories, or GUT’s, the three gauge interactions are included in a simple gauge group at a high energy scale. This scale is called the gauge coupling unification ...
Phys. Rev. Lett. 103, 265302
Phys. Rev. Lett. 103, 265302

... (c) h-dependence of c ¼ 2gc at fixed J, for the 1D bosonic (squares) and quantum Ising models (solid line). Here m ¼ 2 þ h and all other parameters as in Fig. 3. ...
Chapter 2. Mind and the Quantum
Chapter 2. Mind and the Quantum

... states. The proton is not definitely in one state or the other, and quantum theory can only yield the probability that it will be found to be spinning upward on B rather than being able to predict in advance which way the proton will be found to be spinning when measured along axis B. At the point o ...
Fig. - UCSD Physics
Fig. - UCSD Physics

... For 1D systems, topological invariants of Bloch bands have been discussed theoretically6,8,10–12 ; however, they have never been measured in any experiment. Here we present direct measurements of Berry’s phase and topological invariants of 1D periodic potentials using systems of ultracold atoms in o ...
Quantum steam tables. Free energy calculations for H2O, D2O, H2S
Quantum steam tables. Free energy calculations for H2O, D2O, H2S

... parameter with the units of time) that begin and end at points x in the N-dimensional molecular configuration space (Le., all closed paths), and H[x(s),p(s)] is the Hamiltonian for the system. The Hamiltonian is also a function of the associated path momenta given by pes). There is a formal correspo ...
Action_Resonance_Theory__ART_
Action_Resonance_Theory__ART_

... Temperature, unlike the extensive energy content expressed as Joules or ergs, is an intensive quantity. It is considered in ART as having the dimensions of energy intensity or torque. If the entropy were zero, as is theoretically true at zero degrees Kelvin, the ...
Quantum NP - A Survey Dorit Aharonov and Tomer Naveh
Quantum NP - A Survey Dorit Aharonov and Tomer Naveh

A Landau-Ginzburg model, flat coordinates and a mirror theorem for
A Landau-Ginzburg model, flat coordinates and a mirror theorem for

... on (C∗ )2 × C2 (q1 and q2 are the quantum parameters, see definition 2.0.1) produces (using the general construction explained in [4], [5], [6], [7], [8]) a quantum differential system QB which is isomorphic to QA : the fonction F (the Landau-Ginzburg model) yields a mirror partner of the small quan ...
In order to integrate general relativity with quantum
In order to integrate general relativity with quantum

QUANTUM INFORMATION, COMPUTATION AND FUNDAMENTAL
QUANTUM INFORMATION, COMPUTATION AND FUNDAMENTAL

... computer [D. Deutsch and R. Jozsa, Proc. R. Society (London), Ser. A 439 (1992) 553]. The second is the Shor algorithm where one aims to factorise a composite (a non-prime) number x. In general it is an intractable problem. In a classical computer the best known algorithm takes an exponentially larg ...
How physics could explain the mind
How physics could explain the mind

... dreams. According to Freud,10 dreams are connected to the psychological residues and express themselves through a mythical language. A separate part of the mind seems to be associated with this obscure emotional room. It has a kind of magico-metaphysical frame of understanding that differs from the ...
Transport Theory
Transport Theory

Multiphoton antiresonance M. I. Dykman and M. V. Fistul
Multiphoton antiresonance M. I. Dykman and M. V. Fistul

... junctions2,3 and nanomechanical resonators.4 The generality of the oscillator as a model system and the current interest in quantum computing and coherent phenomena lead to a question: Does a resonantly driven nonlinear oscillator display coherent quantum effects that would qualitatively differ from ...
A Note on the Switching Adiabatic Theorem
A Note on the Switching Adiabatic Theorem

... 2002, Hagedorn and Joye [10] proved exponential error estimates for a special case using only elementary techniques. In 2004, Nakamura and Sordoni [18] combined these tunneling estimates in energy space with the stationary theory of time–dependent scattering to simplify the method of Martinez. Both ...
AN INDEX THEORY FOR QUANTUM DYNAMICAL SEMIGROUPS 1
AN INDEX THEORY FOR QUANTUM DYNAMICAL SEMIGROUPS 1

... B(H0 ) is an endomorphism for some positive time point then it is a semigroup of endomorphisms. In Section 5 we begin with explaining the notion of path-continuity which guarantees the separability of the dilation space. This point onwards, path-continuity is an added assumption on the semigroup. Af ...
Reduced fidelity in topological quantum phase transitions
Reduced fidelity in topological quantum phase transitions

Geometry and ergodicity of Hamiltonian Monte Carlo
Geometry and ergodicity of Hamiltonian Monte Carlo

... So why does it fail? ...
Semiclassical theory of helium atom
Semiclassical theory of helium atom

... (see Figure 4) converging to the first ionization threshold at an energy of −Z /2 (in atomic units). In energy region (ii) the doubly excited states have a finite lifetime; they can decay, owing to the mutual repulsive interaction between the electrons, by autoionization where one electron leaves th ...
Theory of Nothing
Theory of Nothing

... can do, for example David Deutsch mounts a persuasive argument in favour of the Many Worlds Interpretation in the first chapter of Fabric of Reality[43]. I have long been a convert to the many worlds point of view, for as long as I have realised that an interpretation is necessary. Competing interpr ...
Quantum Field Theory I
Quantum Field Theory I

... Every line is labelled by a momentum (and maybe also by some other numbers). The arrows discussed above and their orientation have nothing to do with the momentum associated with the line! The Feynman rules associate a specific factor with every internal line (propagator), line junction (vertex) and ...
Maximizing the Hilbert Space for a Finite Number of Distinguishable
Maximizing the Hilbert Space for a Finite Number of Distinguishable

...  2004 The American Physical Society ...
“Formal” vs. “Empirical” Approaches to Quantum
“Formal” vs. “Empirical” Approaches to Quantum

... into Schrodinger’s equation, one arrives at the result that the phase S(x, t) satisfies the classical Hamilton-Jacobi equation in the limit ~ → 0, and concludes that “not surprisingly, in the ~ → 0 limit, classical mechanics is contained in Schrodinger’s wave mechanics” [16]. It is not clear whether ...
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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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