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Do dispositions and propensities have a role in the
Do dispositions and propensities have a role in the

... • [“Therefore, the transition from the ‘possible’ (dispositional) to the ‘actual’ (categorical) takes place during the act of observation (measurement). If we want to describe what happens in an atomic event, we have to realise that the word ‘happens’ can apply only to the observation (measurement) ...
talk by Paul McGuirk
talk by Paul McGuirk

Slides
Slides

The Analytical Study of Electronic and Optical Properties of Pyramid
The Analytical Study of Electronic and Optical Properties of Pyramid

... work one considers the particles with characteristic dimensions about 10 nm. Because of doped semiconductor characterized by electron concentration about 1016 –1018 sm−3 , one can suppose that there is not more than one electron per the particle. This means, that electron–electron interaction can be ...
LAUDISA, Counterfactual reasoning, realism and QM_last version
LAUDISA, Counterfactual reasoning, realism and QM_last version

... in principle support, then – so the argument goes – we can legitimately conclude that the Bell theorem need not imply that any theory preserving the predictions of quantum mechanics must be nonlocal. The idea that the Bell theorem, far from showing the microworld to be nonlocal, would be nothing bu ...
Metaphors for Abstract Concepts: Visual Art and Quantum Mechanics
Metaphors for Abstract Concepts: Visual Art and Quantum Mechanics



... into the theory [14]. We shall show below why this cannot be the only point of entrance of  into the theory. According to the above analysis, it is possible to conclude that (6) is equivalent to a simpler Liouville equation which can be written as p ∂Q(x, p, t) ∂Q(x, p, t) ∂Q(x, p, t) ...
PPT
PPT

chapter-12 quantum entanglement
chapter-12 quantum entanglement

... the physical concepts with which a given theory operates The concepts are intended to correspond with the objective reality, and by means of these concepts we picture this reality to ourselves. ...
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When do particles follow field lines?
When do particles follow field lines?

A classical analogue for adiabatic Stark splitting in non-hydrogenic atoms Robicheaux
A classical analogue for adiabatic Stark splitting in non-hydrogenic atoms Robicheaux

... more attractive than pure Coulomb. However, there are cases where a state from a higher n falls just above the manifold for a lower n state (for example, the Ba+ n f -states) and these cases will behave as if the atomic potential is less attractive than pure Coulomb. For this paper, we investigate h ...
Quantum information theory: Results and open
Quantum information theory: Results and open

powerpoint
powerpoint

... Did you ever wonder how thoughts can affect the physical world? Where is meaning in thoughts? These questions are part of the story how metaphysics and quantum physics are interrelated at a pre-physics or proto-physical level, using primarily information concepts. These complex topics are understand ...
Quantum critical temperature of a modulated oscillator Lingzhen Guo, Vittorio Peano, M. Marthaler,
Quantum critical temperature of a modulated oscillator Lingzhen Guo, Vittorio Peano, M. Marthaler,

Bioplasma Concept of Consciousness
Bioplasma Concept of Consciousness

... quantum generators of phonons, that are the acoustic wave. This occurs because the structures in question are at the same time piezo- and pyroelectric, which means they possess the capacity for thermal and mechanical polarization (Athenstaedt, 1972; ...
Level Repulsion of Localized Excitons in Disordered Quantum Wells
Level Repulsion of Localized Excitons in Disordered Quantum Wells

... much larger than the potential correlation length x ¼ 17 nm, proving that the wave functions are localized over several minima of the disorder potential. In particular, this is inconsistent with an interpretation of level repulsion as being related to a single characteristic exciton size. Second, th ...
Unscrambling the Quantum Omelette of Epistemic and Ontic
Unscrambling the Quantum Omelette of Epistemic and Ontic

Quantum Coins, Dice and Children: Probability and Quantum Statistics
Quantum Coins, Dice and Children: Probability and Quantum Statistics

Quantum Szilard Engine - Physics (APS)
Quantum Szilard Engine - Physics (APS)

... of Wtot ðTÞ depend on the confinement potential, its lowtemperature limits given in Table I are universal and have a deep physical meaning associated with the information content of quantum indistinguishable particles as mentioned above. Finally, we briefly mention possible experimental realizations ...
Particle Creation in Inflationary Spacetime
Particle Creation in Inflationary Spacetime

Enhanced Energy Distribution for Quantum Information Heat
Enhanced Energy Distribution for Quantum Information Heat

... The study of the relation between computational irreversibility and energy can be traced back as far as 1961 when Landauer [1] established that irreversible steps in a computation should dissipate an amount of heat directly related to the loss of information (an experimental demonstration thereof ha ...
Magnetism: Models and Mechanisms - cond
Magnetism: Models and Mechanisms - cond

... m,m0 yield the crystal-field matrix and tm,m0 with i 6= i the hopping integrals. The label m indicates here the orbital quantum number of the Wannier function. In general the Hamiltonian (5) will include states stemming from more than a single atomic shell. For example, in the case of strongly-corre ...
Planetary motion, the hydrogen atom, and superintegrablity
Planetary motion, the hydrogen atom, and superintegrablity

... 1. We know today that Newton’s equation for planetary motion, the 2-body problem, can be solved explicitly, not just numerically, because it is of maximal symmetry. It admits 3 independent symmetries and this is the maximum possible in two dimensions. It is a very important example of a superintegra ...
What Is Quantum Information? - Quantum Theory Group at CMU
What Is Quantum Information? - Quantum Theory Group at CMU

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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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