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Introduction to Integrable Models
Introduction to Integrable Models

How long does it take until a quantum system
How long does it take until a quantum system

... Hawking’s results on evaporating black holes are only plausible as long as the semiclassical approach is valid. This seems to be not the case near the singularity, where a more fundamental modification of the classical theory due to quantum effects is expected to occur. If the semi-classical approxi ...
Unconditionally Secure Quantum Signatures
Unconditionally Secure Quantum Signatures

... are transferable, except with negligible probability. Recently, Swanson and Stinson [17] produced a formal description of the security requirements of “classical” unconditionally secure signature schemes (described in Section 3). These definitions can be adapted to quantum signature schemes [18] (de ...
Toward an Understanding of Parochial Observables
Toward an Understanding of Parochial Observables

... Quantizing a classical theory involves two steps: first, one isolates from the observables of the ...
Quantum Computation and Quantum Information 10th Anniversary
Quantum Computation and Quantum Information 10th Anniversary

Destructive quantum interference in spin tunneling problems
Destructive quantum interference in spin tunneling problems

... and analytically continuing to imaginary time (t → −iτ ); the leading contribution can be found using the method of steepest descent [2]. The phase of the tunneling amplitude depends on a topological phase [3]. In this Letter we point out that when there are several different symmetry-related tunnel ...
From Quantum Gates to Quantum Learning
From Quantum Gates to Quantum Learning

... – Measurement also makes X the new state and so interferes with computational processes – X is determined with some probability, implying uncertainty in the result ...
A theory of concepts and their combinations I
A theory of concepts and their combinations I

... time. In Aerts and Aerts (1994) the structure of decision processes in an opinion pole was investigated, and it is shown that the presence of contextual influence gives rise to a nonclassical probability model, specifically one that does not satisfy Kolmogorov’s axioms for classical probability theo ...
Interpreting Heisenberg Interpreting Quantum States - Philsci
Interpreting Heisenberg Interpreting Quantum States - Philsci

Aspects of quantum information theory
Aspects of quantum information theory

Quantum Information Meets Quantum Matter
Quantum Information Meets Quantum Matter

... as fractional quantum Hall states and spin liquid states), which include fractional charge, fractional statistics, protected gapless boundary excitations, emergence of gauge theory and Fermi statistics from purely bosonic systems, etc. The connection between quantum information science and condensed ...
The fuzzball paradigm for black holes: FAQ
The fuzzball paradigm for black holes: FAQ

Studies in Quantum Information Theory
Studies in Quantum Information Theory

Solving the quantum many-body problem via
Solving the quantum many-body problem via

... generally require the knowledge of the full quantum manybody wavefunction. This necessitates an exponentially large amount of information to be encoded and simulated using the many-body Schrödinger equation. In an equivalent (second-quantised) quantum field theory formulation, the fundamental under ...
Mathematical Analysis of Evolution, Information, and Complexity
Mathematical Analysis of Evolution, Information, and Complexity

Anatomy of quantum chaotic eigenstates
Anatomy of quantum chaotic eigenstates

... of rigour in the results varies from mathematical proofs to heuristics, generally supported by numerical experiments. The necessary selection of results reflects my personal view or knowledge of the subject, it omits several important developments, and is more “historical” than sharply up-to-date. T ...
Quantum Computation: Theory and Implementation
Quantum Computation: Theory and Implementation

... in Partial Fulfillment of the Requirements for the Degree of Bachelor of Science in Physics and to the Department of Electrical Engineering and Computer Science in Partial Fulfillment of the Requirements for the Degrees of Bachelor of Science in Electrical Engineering and Computer Science and Master ...
Topology and geometry in a quantum condensed matter system
Topology and geometry in a quantum condensed matter system

... many-body states of matter may be used to describe the subclass of states that can be described by the band theory of solids. The shape of the band structure and how the energy bands are knotted defines topological invariants characterizing different equivalence classes of knotted spectra, that can ...
Chapter 6 Quantum Computation
Chapter 6 Quantum Computation

Preparing topologically ordered states by Hamiltonian
Preparing topologically ordered states by Hamiltonian

... To use topologically ordered systems as quantum memories and for fault-tolerant quantum computation, concrete procedures for the preparation of specific ground states are required. Such mechanisms depend on the model Hamiltonian which is being realized as well as on the particular experimental reali ...
The statistical interpretation according to Born and Heisenberg
The statistical interpretation according to Born and Heisenberg

... interpretation we shall find in Born and Heisenberg’s Solvay report. For instance, the requirement that the state of an isolated system be always a stationary state is unfamiliar, to say the least. (As we shall see, it is eventually relaxed in Born and Heisenberg’s report.) For now let us focus on ...
pdf
pdf

... e.g., Tannor [46] and Lubich [29]). A Gaussian wave packet is a particular form of wave function whose motion is governed by a trajectory of a classical “particle”; hence it provides an explicit connection between classical and quantum dynamics by placing “(quantum mechanical) wave flesh on classica ...
Chapter 1 Similarity Judgments: From Classical to Complex Vector
Chapter 1 Similarity Judgments: From Classical to Complex Vector

... structure, thus sometimes making it hard to identify their key distinguishing characteristics. Consideration of these previous theoretical approaches motivates our own proposal for a new approach, based on quantum theory. 1.4.1. Extensions of the geometric model Let us first repeat the point that si ...
Phase transition in gauge theories, monopoles and the Multiple
Phase transition in gauge theories, monopoles and the Multiple

Tensor Product Methods and Entanglement
Tensor Product Methods and Entanglement

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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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