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TIME-REVERSAL INVARIANT TOPOLOGICAL INSULATORS A
TIME-REVERSAL INVARIANT TOPOLOGICAL INSULATORS A

http://math.ucsd.edu/~nwallach/venice.pdf
http://math.ucsd.edu/~nwallach/venice.pdf

Quantum mechanics near closed timelike lines
Quantum mechanics near closed timelike lines

... but chronology-violating spacetimes (i.e. , spacetimes containing closed timelike lines) tend also to have other unfamiliar features such as "wormholes" and singularities. These may or may not persist when quantum gravity is taken into account. And they introduce technical and conceptual problems of ...
CALCULUS OF FUNCTIONALS
CALCULUS OF FUNCTIONALS

Quantum Information Science
Quantum Information Science

... the prime factors of very large numbers in an amount of time not much more than what is needed to do multiplications and other basic arithmetic with these large numbers. If our theory is right, it should be possible to mimick such a device using a classical theory. This gives us a falsifiable predic ...
Ontology in Quantum Darwinism
Ontology in Quantum Darwinism

... determined by the structure of the system-environment interaction Pointer states of the system are the least interaction. entangled with the environment”. ...
if on the Internet, Press  on your browser to
if on the Internet, Press on your browser to

The Hierarchy Problem in the Standard Model and
The Hierarchy Problem in the Standard Model and

PPT - Fernando Brandao
PPT - Fernando Brandao

... of commuting models at high temperature. Caveat: At high temperature cluster expansion works well for computing local expectation values. (Open: How the two threshold T’s compare?) Q advantage: we get the full Gibbs state (e.g. could perform swap test of purifications of two Gibbs states. Good for a ...
PDF (Author Accepted Manuscript) - CLoK
PDF (Author Accepted Manuscript) - CLoK

The Hadronic Spectrum of a Holographic Dual of QCD Abstract
The Hadronic Spectrum of a Holographic Dual of QCD Abstract

Postprint
Postprint

... where u is a formal variable of degree 2. In other words S is a Maurer-Cartan element in the differential graded (dg) Lie algebra (OM [[u]][1], u∆, { , }). The Grothendieck-Teichmüller group GRT1 is a pro-unipotent group introduced by Drinfeld in [Dr]; we denote its Lie algebra by grt1 . In this pa ...
From Classical to Discrete Gravity through Exponential Non
From Classical to Discrete Gravity through Exponential Non

Photon localizability - Current research interest: photon position
Photon localizability - Current research interest: photon position

... The literature starts before 1930 and is sometimes confusing, in part because there are really 3 problems: 1) For any quantum particle ψ~e-iwt with +ve w= c k  k and localizability is limited by FT theorems. 2) If all k's are equally weighted to localize the number probability density, then energy ...
Topological Photonics Lu, John D. Joannopoulos, and Marin Soljaˇci´c
Topological Photonics Lu, John D. Joannopoulos, and Marin Soljaˇci´c

... metamaterials [11] and in quasicrystals [14]. We then extend our discussions to three dimensions, wherein we describe the stability of line nodes and Weyl points and their associated surface states [12]. We conclude by considering the outlook for further theoretical and technological advances. ...
Mathematisches Forschungsinstitut Oberwolfach Subfactors and
Mathematisches Forschungsinstitut Oberwolfach Subfactors and

Conductance-peak height correlations for a Coulomb
Conductance-peak height correlations for a Coulomb

Critical Study of The Structure and Interpretation of
Critical Study of The Structure and Interpretation of

... are consistent with some account of the correlations they predict.2 I think there is an interesting the point issue here, but let us waive a amounts to for now. Van Fraassen's in C&M concession appendix that not all accounts of correlations need be causal. He lists five ways than common cause in whi ...
Recenti sviluppi della Meccanica Quantistica: dalla
Recenti sviluppi della Meccanica Quantistica: dalla

... Pre-history: “measuring” the state Bernard d’Espagnat [1976]: The question of determining which operators correspond to observables and which do not is a very difficult one. At the present time, no satisfactory answer appears to be known. Neverthless, it is interesting to investigate the relationsh ...
Quantum Theory of Radiation
Quantum Theory of Radiation

... other in any way; that is, no radiation energy could be either emitted or absorbed by the atom. A very simple example will explain these relations. Let us consider a pendulum which corresponds to the atom, and an oscillating string in the neighborhood of the pendulum which represents the radiation f ...
URL - StealthSkater
URL - StealthSkater

Local Quantum Measurement and No
Local Quantum Measurement and No

... Consider two experimenters, Alice and Bob, at two distant locations. They share a preparation of a bipartite physical system, on which they locally perform one of several measurements. This shared preparation may thereby cause the distribution over the possible two outcomes to be correlated. In natu ...
Majorana Fermions - Physics | Oregon State University
Majorana Fermions - Physics | Oregon State University

6.453 Quantum Optical Communication
6.453 Quantum Optical Communication

Creation of multiple electron-positron pairs in arbitrary fields
Creation of multiple electron-positron pairs in arbitrary fields

... simulations of the strong-field process, which we refer to as computational quantum field theory. An initial analysis of this approach has already provided some insights into various conceptual problems such as the Klein paradox 关26–29兴, the Zitterbewegung 关30–32兴, the electron localization, and the ...
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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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