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Handout
Handout

... In both the classical and the quantum settings, we must be able to represent the composite of two systems. Here we show that the two notions of composition correspond to a common notion in the framework of ∗-algebras. System Q Given two state spaces H1 and H2 , we construct the composite system as t ...
Toposes and categories in quantum theory and gravity
Toposes and categories in quantum theory and gravity

Lamb shift
Lamb shift

... A complete set of modes functions satisfying the Klein-Gordon equation: ...
Inclusive DIS in saturation models
Inclusive DIS in saturation models

... Lappi,McLerran,NPA 772 (2006) ...
Talk(3.1)
Talk(3.1)

07_Entanglement_in_nuclear_quadrupole_resonance_
07_Entanglement_in_nuclear_quadrupole_resonance_

Poisson Brackets and Constants of the Motion (Dana Longcope 1/11
Poisson Brackets and Constants of the Motion (Dana Longcope 1/11

5. Particles in a Magnetic Field
5. Particles in a Magnetic Field

Are Quantum States Exponentially Long Vectors?
Are Quantum States Exponentially Long Vectors?

PDF
PDF

Space and spaces - London Mathematical Society
Space and spaces - London Mathematical Society

Are Quantum States Exponentially Long Vectors?
Are Quantum States Exponentially Long Vectors?

... arbitrarily hard to prepare; for example, it might have the form 2−n/2 x |xi |f (x)i for an arbitrarily hard function f . We can imagine that |ψn i is given to us by a benevolent wizard; the only downside is that n the wizard doesn’t know which input x ∈ {0, 1} we’re going to get, and therefore need ...
Chaotic dynamics in billiards using Bohm`s quantum
Chaotic dynamics in billiards using Bohm`s quantum

Demonstration of a Stable Atom-Photon Entanglement Source for
Demonstration of a Stable Atom-Photon Entanglement Source for

Quantum Computing and Hidden Variables
Quantum Computing and Hidden Variables

Energy Conversion of Fully Random Thermal Relaxation Times
Energy Conversion of Fully Random Thermal Relaxation Times

Schrodinger Evolution for the Universe: Reparametrization
Schrodinger Evolution for the Universe: Reparametrization

Limitations on the superposition principle: superselection
Limitations on the superposition principle: superselection

... certain observables like the mass of a particle as parameters rather than as full-fledged operators in non-relativistic quantum mechanics (NRQ). It is somewhat peculiar that despite the additional insight into the subtleties of quantum theory that might be offered by superselection rules and of the ...
A critical analysis of the hydrino model
A critical analysis of the hydrino model

... Hydrinos are alleged lower-energetic electronic states of the hydrogen atom. These states are predicted within a new deterministic theory of quantum mechanics called the “grand unified theory of classical quantum mechanics” (CQM) [23]. In this theory the sheath electrons of an atom are orbiting the ...
Phys. Rev. Lett. 103, 265302
Phys. Rev. Lett. 103, 265302

... in the XY universality class along its continuous segment rather than Ising. Landau theory.—The phase diagram in Fig. 2 displays an elaborate network of quantum critical points and phase transitions. This topology reveals an underlying structure that is succinctly captured by Landau theory. In the a ...
Classical Physics versus Quantum Physics: An Overview
Classical Physics versus Quantum Physics: An Overview

A Suggested Interpretation of the Quantum Theory in Terms of
A Suggested Interpretation of the Quantum Theory in Terms of

by Dr. Matti Pitkänen
by Dr. Matti Pitkänen

... members of same species. Why not all living creatures? There are 2 simple explanations for this. 1. The first explanation is already mentioned and is based on the observation that the delocalization of fermionic and bosonic field modes (having additional N-fold anomalous 'spin') associated with the ...
Against `measurement` Physics World
Against `measurement` Physics World

Einstein-Podolsky-Rosen-Bohm laboratory
Einstein-Podolsky-Rosen-Bohm laboratory

... A key feature of our test is that it does not rely on any particular property of the state |Φ. For instance, if in a laboratory EPRB experiment we find that E1 (a, b) shows a dependence on b that exceeds five times the standard deviation, this dependence cannot be attributed to |Φ deviating from t ...
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Scalar field theory

In theoretical physics, scalar field theory can refer to a classical or quantum theory of scalar fields. A scalar field is invariant under any Lorentz transformation.The only fundamental scalar quantum field that has been observed in nature is the Higgs field. However, scalar quantum fields feature in the effective field theory descriptions of many physical phenomena. An example is the pion, which is actually a pseudoscalar.Since they do not involve polarization complications, scalar fields are often the easiest to appreciate second quantization through. For this reason, scalar field theories are often used for purposes of introduction of novel concepts and techniques.The signature of the metric employed below is (+, −, −, −).
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