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A Quantum Explanation of Sheldrake`s Morphic
A Quantum Explanation of Sheldrake`s Morphic

A Quantum Explanation of Sheldrake`s Morphic Resonance
A Quantum Explanation of Sheldrake`s Morphic Resonance

... In materialist theories (apart from the concept of particles), there is also the concept of "force fields". The difference between the 2 concepts is interesting. Whereas particles are discrete, fields form a continuum. They have a wholeness. For example, if we cut a magnet that generates a magnetic ...
What is Quantum Computation? - IC
What is Quantum Computation? - IC

QUANTUM HETERODOXY: REALISM AT THE PLANK LENGTH Q
QUANTUM HETERODOXY: REALISM AT THE PLANK LENGTH Q

... We have already noted that the momentum wave function is the Fourier transform of the position wave function. We now point out an important fact about the supports of the two functions. The Paley-Weiner Theorem states that if the support of ψ(x) is compact then the support of its Fourier transform i ...
Asymptotic Equivalence of KMS States in Rindler spacetime
Asymptotic Equivalence of KMS States in Rindler spacetime

... Let ω1 and ω2 be two quasi-free Hadamard states on the Weyl algebra A of the Klein-Gordon field in some globally hyperbolic spacetime (M, g), and let π1 and π2 be their associated GNS representations. Then π1 |A(O) and π2 |A(O) are quasi-equivalent for every open subset O ⊂ M with compact ...
The Higgs Boson and Electroweak Symmetry Breaking
The Higgs Boson and Electroweak Symmetry Breaking

The Learnability of Quantum States
The Learnability of Quantum States

... Ever since there’s been money, there’ve been people trying to counterfeit it One of the oldest “security problems” facing human civilization; has to be solved reasonably well before a market economy ...
Introduction to Quantum Computation
Introduction to Quantum Computation

... On the other hand, a quantum computer obeys the laws of quantum physics. ...
Quantum Control in the Classical Limit: Can the
Quantum Control in the Classical Limit: Can the

Bird`s Eye View - Student Friendly Quantum Field Theory
Bird`s Eye View - Student Friendly Quantum Field Theory

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First Principle Calculations of Positron

HOW TO DEAL WITH THE ARROW OF TIME GIUSEPPE VITIELLO
HOW TO DEAL WITH THE ARROW OF TIME GIUSEPPE VITIELLO

... and are of course a major topic in non-equilibrium statistical mechanics and non-equilibrium Quantum Field Theory (QFT) at finite temperature [8]-[11]. In this paper I report on the results [12]-[16] on dissipative systems in quantum theory which show that QFT does allow a correct treatment of the a ...
Exotic path integrals and dualities
Exotic path integrals and dualities

Quantum state majorization at the output of bosonic Gaussian
Quantum state majorization at the output of bosonic Gaussian

... [7, 8], which obviously does not change the entropy. Since coherent states are equivalent up to displacement operations it means that K coincides with the whole set of coherent states. Majorization at the output of the channel. We can finally state our main result which proves the validity of the ma ...
Schrödinger Theory of Electrons in Electromagnetic Fields: New
Schrödinger Theory of Electrons in Electromagnetic Fields: New

... “classical” fields whose sources are quantal in that they are expectations of Hermitian operators taken with respect to the wave function (For the origin of these ideas see [11–13]). This manner of depiction makes the description of Schrödinger theory tangible in the classical sense. The new underst ...
Doppler effect and frequency
Doppler effect and frequency

... the frequency of the light wave. Relativistic world view merely asserts that space and time are not absolute and the phase invariance from one frame to another changes the space-time coordinates and correspondingly changes in frequency and wave vector. Alternative to wave theory, particle picture of ...
PPT - Fernando Brandao
PPT - Fernando Brandao

Quantum Information and Quantum Computation
Quantum Information and Quantum Computation

... Chapter 52. Quantum Information and Quantum Computation Quantum computers store and process information at the level of individual quanta--atoms, photons, and electrons. Even if Moore's law persists, commercial quantum computers are not yet due on the shelves for another few decades; nonetheless, p ...
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ppt - damtp

... The new DSB mechanisms offer new perspectives on these issues and provide new avenues for ...
1 Uncertainty principle and position operator in standard theory
1 Uncertainty principle and position operator in standard theory

... having the size of the order of the Bohr radius cannot emit a wave with λ = 21cm (this observation has been pointed out to me by Volodya Netchitailo). In quantum theory particles are characterized by their energies, momenta and other quantities for which there exist well defined operators while the ...
Finite Quantum Measure Spaces
Finite Quantum Measure Spaces

... quantum systems and defining a q-measure. Example Suppose ν is a complex-valued grade-1 measure on P(X) (often interpreted as a quantum amplitude). Then we can define a decoherence function as follows (verification that this is a decoherence function is left to the reader): D(A, B) = ν(A)ν(B). The c ...
Chp9PertubationTimeDep
Chp9PertubationTimeDep

... Extended Battle Plan: The Zeeman components in the 546 nm transitions of mercury. Mercury has two valence electrons in the spin symmetric S =1 configuration for this line. Match this with an anti-symmetric two particle spatial functions. The dipole operator must include both electrons, p  er1  er ...
Sourcing semiclassical gravity from spontaneously localized
Sourcing semiclassical gravity from spontaneously localized

PPTX
PPTX

... Let h(x) be computed by a program with number p. Then p  TOT, which means that p = g(i) for some i. Then h(i) = (i, g(i)) + 1 by definition of h ...
The Superposition Principle in Quantum Mechanics
The Superposition Principle in Quantum Mechanics

... The next revolutionary development was Heisenberg’s Matrix Mechanics. While this retained Bohr’s staionary states, it completely did away with the classical trajectories. Instead, it associated the classical observables like position and momentum with matrices whose rows and columns were labelled by ...
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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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