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Quantum Chaos and Quantum Computers
Quantum Chaos and Quantum Computers

Direct and Indirect Couplings in Coherent
Direct and Indirect Couplings in Coherent

AdS/CFT Course Notes - Johns Hopkins University
AdS/CFT Course Notes - Johns Hopkins University

Quantum neural networks
Quantum neural networks

arXiv:1312.4758v2 [quant-ph] 10 Apr 2014
arXiv:1312.4758v2 [quant-ph] 10 Apr 2014

... the state-space of the system. If |ψ(t)i is the state of the system at time t, then we have d|ψ(t)i = H|ψ(t)i. dt In principle, any Hermitian H can be a Hamiltonian of a physical system. On the other hand, Hamiltonians of actual physical systems usually satisfy various locality constraints. For exam ...
Laws or Models? A comparative study of two models
Laws or Models? A comparative study of two models

Measurability of Wilson loop operators
Measurability of Wilson loop operators

Quantum computation and Shor`s factoring algorithm
Quantum computation and Shor`s factoring algorithm

... A computation is said to be reversible if the transition between configurations is reversible, i.e., the (n11)th configuration uniquely determines the nth one. (Note, however, that the time reverse of a Turing machine is not a Turing machine, since, for example, the time reverse of ‘‘head writing an ...
Stable bounce and inflation in non-local higher derivative
Stable bounce and inflation in non-local higher derivative

... that have been studied in [40], and in [41] where cosmological imprints were also discussed. In this paper we aim to focus on the case when Λ > 0. This particular case is very interesting from the point of view of inflation, as it paves the way for a geodesically complete paradigm of inflation in pa ...
Constraint Effective Potential of the Magnetization - Uwe
Constraint Effective Potential of the Magnetization - Uwe

... The quantum XY model consists of spins placed on a lattice. Not all components of a spin are measurable simultaneously. This is in contrast to classical vector models, e.g. so-called N -vector-models or O(N )-models, where the classical XY model is the O(2)-model. In the following when we write XY m ...
D-Wave quantum computer
D-Wave quantum computer

Macroscopic Quantum Effects in Biophysics and
Macroscopic Quantum Effects in Biophysics and

Probability in Everettian quantum mechanics - Philsci
Probability in Everettian quantum mechanics - Philsci

... mind—is attributed a branching trajectory through time rather than the usual linear one. For the purposes of this paper, I will follow Deutsch in regarding Everettian quantum mechanics as a many worlds theory (Deutsch 1996, 223). Solutions to the measurement problem along these lines are popular, an ...
Pure Wave Mechanics and the Very Idea of Empirical Adequacy
Pure Wave Mechanics and the Very Idea of Empirical Adequacy

Types for Quantum Computing
Types for Quantum Computing

... In order to develop a logical characterisation of quantum processes — or, more accurately, a type-theoretic one — we construct formal, syntactic models of the underlying categorical structures found in quantum mechanics. The axioms of these categories are captured in the syntax exactly, so that the ...
Liquid-State NMR Quantum Computing
Liquid-State NMR Quantum Computing

"Liquid-State NMR Quantum Computing" in
"Liquid-State NMR Quantum Computing" in

FROM INFINITESIMAL HARMONIC TRANSFORMATIONS TO RICCI
FROM INFINITESIMAL HARMONIC TRANSFORMATIONS TO RICCI

... that ξ ∈ Ker  for the Yano operator . From the equality h ϕ, ϕ′ i = hϕ,  ϕ′ i we conclude that  is a self-adjoint differential operator (see [18]). In addition, the symbol σ of the Yano operator  satisfies (see [18]) the condition σ()(ϑ, x)ϕx = −g(ϑ, ϑ)ϕx for an arbitrary x ∈ M and ϑ ∈ Tx∗ M ...
Categorical Models for Quantum Computing
Categorical Models for Quantum Computing

Exponential Decay of Matrix $\Phi $
Exponential Decay of Matrix $\Phi $

... between the Φ-Sobolev inequalities and an exponential decrease of the Φ-entropies. In this work, we develop a framework of Markov semigroups on matrix-valued functions and generalize the above equivalence to the exponential decay of matrix Φ-entropies. This result also specializes to spectral gap in ...
computing
computing

Quantum Computer - Physics, Computer Science and Engineering
Quantum Computer - Physics, Computer Science and Engineering

ADIABATIC QUANTUM COMPUTATION
ADIABATIC QUANTUM COMPUTATION

Transport, Noise, and Conservation in the Electron Gas: Frederick Green
Transport, Noise, and Conservation in the Electron Gas: Frederick Green

... The conductivity quantifies the coarse-grained singleparticle current response; σ is accessible through the current-voltage characteristic. The diffusion constant is a fine-grained two-body response, and its structure is intimately tied to current fluctuations; D too is observable, for example via t ...
Unit 2: Lorentz Invariance
Unit 2: Lorentz Invariance

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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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