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Deformation quantization for fermionic fields
Deformation quantization for fermionic fields

Quantum Superpositions and the Representation of Physical Reality
Quantum Superpositions and the Representation of Physical Reality

Difficulties in the Implementation of Quantum Computers Abhilash
Difficulties in the Implementation of Quantum Computers Abhilash

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THE BARE THEORY AND How TO FIX IT

... can talk about an observer having a belief the same way that we talk about a measuring device having a physical record) that in this state M does not believe x-spin up, does not believe x-spin down, does not believe both, and does not believe neither. Thus, a proponent of the bare theory cannot say ...
Quantum Strategies V 82, N 5
Quantum Strategies V 82, N 5

Literature Review
Literature Review

Relation between the field quadratures and the characteristic
Relation between the field quadratures and the characteristic

... quasiprobability distribution functions such as the Wigner function, that constitutes an alternative representation of a quantum state of the field. Recently, there has been interest in the production of superposition states of macroscopic systems such as a moving mirror [18]. It is therefore of int ...
Quantum strategies
Quantum strategies

... actions on the next move. For our purposes it is more useful to study the quotient of this tree obtained by identifying the vertices at which both the state of the game and the number of preceding moves are the same. Thus we illustrate the extensive form of PQ PENNY FLIP, not with a binary tree of h ...
discovery and study of quantum
discovery and study of quantum

Sombrero Adiabatic Quantum Computation
Sombrero Adiabatic Quantum Computation

strong interactions of hadrons at high energies - Assets
strong interactions of hadrons at high energies - Assets

... Let me mention two problems that emerged when preparing this text: one surmountable, another not. The first derived from the fact that the lectures were delivered twice (in 1972–1973 and then in 1974–1975). The only invariant in these two series was the format of lectures (four hours at the blackboar ...
Physics Today - Departamento de Física
Physics Today - Departamento de Física

... symmetry is referred to as local. Also, one can apply multiple gauge transformations, and the resulting composite transformation will not depend on the order in which they are applied. Transformations with that property are called abelian; rotations in the plane are a familiar example. The gauge tra ...
THE PHILOSOPHY OF PHYSICS
THE PHILOSOPHY OF PHYSICS

hep-th/0302002 PDF - at www.arxiv.org.
hep-th/0302002 PDF - at www.arxiv.org.

... transitions from one picture to other picture of motion is suitable to be called time-dependent because of their explicit time dependence. However, the example with the interaction picture, considered in sections 3 and 4, shows that an explicitly time-dependent picture may turn to be implicitly cova ...
CSE 599d - Quantum Computing Introduction and Basics of
CSE 599d - Quantum Computing Introduction and Basics of

... In the early 80s a few crazy oddballs began to think seriously about what would happen when you decided to build computers out of components which obeyed the laws of quantum physics. These were mostly physicists, among them the famous Nobel prize winning physicist Richard Feynman. What these physici ...
Cosmic quantum measurement - Proceedings of the Royal Society A
Cosmic quantum measurement - Proceedings of the Royal Society A

Asymptotic Safety in Quantum Gravity and Diffeomorphic Non
Asymptotic Safety in Quantum Gravity and Diffeomorphic Non

Landahl.quantum.errorcor
Landahl.quantum.errorcor

... Allows long algorithms requiring many operations to run, as errors can be corrected after they occur. ...
Two types of potential functions and their use in the
Two types of potential functions and their use in the

... infinitesimal differential operator. In the area of finance, the so called Brownian motion is a very common way of describing the random evolution of an asset price over time. Brownian motions are well-known in physics, especially with the formalization Einstein gave of such motions. As we mention i ...
Calculation Algorithm for Finding the Mini
Calculation Algorithm for Finding the Mini

Classical and Quantum Error Correction
Classical and Quantum Error Correction

... Allows long algorithms requiring many operations to run, as errors can be corrected after they occur. ...
here
here

Many-body approaches to studies of electronic systems: Hartree-Fock theory and Density
Many-body approaches to studies of electronic systems: Hartree-Fock theory and Density

Interpretation Neutrality in the Classical Domain of Quantum Theory
Interpretation Neutrality in the Classical Domain of Quantum Theory

Quantum Physics and NLP
Quantum Physics and NLP

... he world that you know and experience with your senses everyday is the natural world. You see it when you see a beautiful sunrise in the early morning. You hear it when you sit on a beach and listen to the waves crashing on the rocks. You feel it when you climb a tree and feel the texture of the bra ...
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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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