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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 ...
A violation of the uncertainty principle implies a violation of the
A violation of the uncertainty principle implies a violation of the

... relations as given in equation 1 as imposing a limit on how well one of the several bits of information can be extracted from a qubit using the given measurements12. As explained in ref. 12, these uncertainty relation do have an immediate operational interpretation as the average success probability ...
Three Interpretations for a Single Physical Reality
Three Interpretations for a Single Physical Reality

... a system S (an electron being in position 1 or position 2) will be described by a Hilbert space within the Hilbert space of the system. 2 Separable denotes that it can be divided into countable subsets, like the set of natural numbers N, which is infinite but countable. ...
ppt
ppt

...  Quantum Automatic Repeat Request (ARQ) Protocol  Fidelity of Quantum ARQ Protocol • Quantum Codes of Finite Lengths • The asymptotical Case (the code length ...
Lectures on effective field theory - Research Group in Theoretical
Lectures on effective field theory - Research Group in Theoretical

... The uncertainty principle tells us that to probe the physics of short distances we need high momentum. On the one hand this is annoying, since creating high relative momentum in a lab costs a lot of money! On the other hand, it means that we can have predictive theories of particle physics at low en ...
Topological Casimir effect in nanotubes and nanoloops
Topological Casimir effect in nanotubes and nanoloops

Axioms of Quantum Mechanics
Axioms of Quantum Mechanics

Earth-Moon Lagrangian points as a testbed for general relativity and
Earth-Moon Lagrangian points as a testbed for general relativity and

... points. In particular, in the classical case the vehicle moves on a trajectory about the libration points for at least 700 days before escaping away. We show that this is true also if the modified long-distance Newtonian potential of effective gravity is employed. We also evaluate the impulse requir ...
Symplectic Topology
Symplectic Topology

... (i) the group acts locally transitively (or we could just reduce dimension to an orbit) (ii) the group has no invariant “foliation”: it’s not of the form (x, y) 7→ φ(x, y) = (f (x), g(x, y)) for R k = R l × R k−l (or simplify by φ 7→ f ). Theorem (Lie): If such a symmetry group is finite-dimensional ...
Quantum Rabi Oscillation A Direct Test of Field Quantization in a
Quantum Rabi Oscillation A Direct Test of Field Quantization in a

... The Rabi nutation is thus a quantum beat signal, resulting from the coherent excitation and detection of linear superpositions of all these levels. The spectral component at frequency n, the only one to be excited if the field is in the vacuum state, reveals the splitting of the first manifold, alre ...
Quantum Software Engineering - University of York Computer Science
Quantum Software Engineering - University of York Computer Science

... We need theories and models of that weirdest quantum process of all: that of quantum entanglement. Two qubit entanglement is relatively well understood – but multi qubit entanglement, and qudit entanglement, are barely understood. Languages and Compilers We need to determine the fundamental building ...
Unbounded operators and the incompleteness of quantum mechanics
Unbounded operators and the incompleteness of quantum mechanics

... informal idea suggests—that (4) is an “eigenvector” of the momentum operator. So (4) not being in the domain of the position operator is not a consequence of the Commutation Relations—it is quite independent. At this point it may seem to the reader that there is a rather simple solution to the probl ...
Information Processing with Quantum Gravity
Information Processing with Quantum Gravity

... space-time geometry has a deterministic causality structure [1-4]. The meaning of time evolution is also nonvanishing and has an interpretable notion in the microscopic world of quantum mechanics. It is precisely the reason why classical and quantum computations are evolved by a sequence of time ste ...
What is and to which end does one study Bohmian Mechanics?
What is and to which end does one study Bohmian Mechanics?

... reconstruct trajectories over that range. In this sense, weak measurement finally allows us to speak about what happens to an ensemble of particles inside an interferometer. Our quantum particles are single photons emitted by a liquid helium-cooled InGaAs quantum dot (23, 24) embedded in a GaAs/AlAs ...
Michelson-Morley Experiments Revisited and the Cosmic
Michelson-Morley Experiments Revisited and the Cosmic

... In deriving (1) in the new physics it is essential to note that space is a quantum-foam system [4,5] which exhibits various subtle features. In particular it exhibits real dynamical effects on clocks and rods. In this physics the speed of light is only c relative to the quantum-foam, but to observer ...
Part I Linear Spaces
Part I Linear Spaces

The renormalization of the energy-momentum tensor for an effective initial... Hael Collins R. Holman *
The renormalization of the energy-momentum tensor for an effective initial... Hael Collins R. Holman *

Adiabatic Geometric Phases and Response Functions
Adiabatic Geometric Phases and Response Functions

... spectrum are met with. The finite size of the system explicitly manifests itself in terms of the sum over periodic orbits. Thus, yet another way to look at our relations (9) and (20) is that these relations are offsprings of finite-size and spectral continuity— a stylized version of thermodynamic li ...
1 Introduction 2 Some Preliminaries
1 Introduction 2 Some Preliminaries

... Definition: A separable Hilbert space is one which contains a denumerable dense set. This gives us a structure such that we may consider sets of basis vectors which are countable. That is, arbitrary quantum mechanical states can be constructed from a linear combination of basis states in a sum with ...
Some remarks on the Quantum Hall Effect - IPhT
Some remarks on the Quantum Hall Effect - IPhT

Finite temperature correlations of the Ising chain in transverse field
Finite temperature correlations of the Ising chain in transverse field

Fermions coupled to gauge fields .1in with cond
Fermions coupled to gauge fields .1in with cond

... mass ! scaling dimension boundary conditions on bulk fields ! couplings in field theory e.g.: boundary value of bulk metric limr →∞ gµν = source for stress-energy tensor T µν ...
Wave Operators for Classical Particle Scattering
Wave Operators for Classical Particle Scattering

... (see also [10]) we will be able to prove (in § 5) that RanΏ + =Ran Ω~ up to sets of measure 0. The S-matrix (Ω~)~ίΩ+ will then be defined as a bijection on R6 (up to sets of measure zero). Let us consider how this picture differs from the more usual picture of classical central two-body scattering [ ...
Quantum Fourier Transform for Shor algorithm. PPT format.
Quantum Fourier Transform for Shor algorithm. PPT format.

... which takes O(n2n) gates (where n is the number of bits), which is exponentially more than O(n2). ...
Representation of Quantum Field Theory by Elementary Quantum
Representation of Quantum Field Theory by Elementary Quantum

... real vector space as it is realized in nature. The group of general linear transformations in two complex dimensions, the SL(2, C), is isomorphic to the Lorentz group, which means that the structure of Minkowski space-time is also implicitly contained in a two dimensional complex vector space [9],[1 ...
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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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