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Two-State Vector Formalism
Two-State Vector Formalism

1210.0414v1
1210.0414v1

PDF Version - Physics (APS)
PDF Version - Physics (APS)

COVARIANT HAMILTONIAN GENERAL RELATIVITY
COVARIANT HAMILTONIAN GENERAL RELATIVITY

... variations in the 1930’s. In section 2, I briefly illustrate the main lines of this formulation using the example of a scalar field, and I discuss its relation with the relativistic notions of state and observable considered in Ref. 1 I then apply these ideas to general relativity (GR) in Section 3. ...
Effective action in quantum generalization of statistical
Effective action in quantum generalization of statistical

... and its frequency. We are of opinion that this fact can serve as a good argument in support of our effective action definition . So, the concept of effective action is universal one. We emphasis it is not connected with any concrete object. By the example of QO we have got confirmations that the giv ...
The Paradoxes of Quantum Mechanics
The Paradoxes of Quantum Mechanics

QUANTUM COMPUTING
QUANTUM COMPUTING

Visualizing the Difference Between a Superposition and a Mixture
Visualizing the Difference Between a Superposition and a Mixture

... state; it is an example of classical ignorance. An equivalent way to describe the difference between a superposition and a mixture, is to say that to calculate the probability of measurement outcomes for a superpostion you add the probability amplitudes and square the sum. For a mixture you square th ...
For printing - Mathematical Sciences Publishers
For printing - Mathematical Sciences Publishers

ASYMPTOTIC FREEDOM: FROM PARADOX TO PARADIGM
ASYMPTOTIC FREEDOM: FROM PARADOX TO PARADIGM

PHYSICS OF THE ZERO-POINT FIELD: IMPLICATIONS FOR
PHYSICS OF THE ZERO-POINT FIELD: IMPLICATIONS FOR

Persistent currents controlled by non-classical electromagnetic fields J. D
Persistent currents controlled by non-classical electromagnetic fields J. D

Peter Heuer - Quantum Cryptography Using Single and Entangled
Peter Heuer - Quantum Cryptography Using Single and Entangled

Program: DYNQUA - Toulon University - February
Program: DYNQUA - Toulon University - February

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AH Physics QuantumTheoryTeachersNotes Mary
AH Physics QuantumTheoryTeachersNotes Mary

... a simple formula for a group of lines in the hydrogen spectra in 1885 . ...
Two attempts to understand Psychokinesis(PK)
Two attempts to understand Psychokinesis(PK)

URL - StealthSkater
URL - StealthSkater

... and duration of perturbation determines how large the probability of bit reversal is. ...
Progress In N=2 Field Theory - Rutgers Physics
Progress In N=2 Field Theory - Rutgers Physics

Physical Composition
Physical Composition

INTRODUCTION TO QUANTUM FIELD THEORY OF POLARIZED
INTRODUCTION TO QUANTUM FIELD THEORY OF POLARIZED

... is normally made in terms of time-independent eigenfunctions |ni, which are the solutions of the time-independent Schrödinger equation. In the general case when the Hamiltonian is time dependent (which happens when the atomic system interacts with an electromagnetic field), expansion (7.6) implies ...
4.3 Ferromagnetism The Mean Field Approach 4.3.1 Mean Field Theory of Ferromagnetism
4.3 Ferromagnetism The Mean Field Approach 4.3.1 Mean Field Theory of Ferromagnetism

... With J = magnetic polarization and w = Weiss´s factor; a constant that now contains the physics of the problem. This is the decisive step. We now identify the Weiss field with the magnetic polarization that is caused by it. And, yes, as stated above, we now do mix up cause and effect to some degree: ...
Deconfined Quantum Criticality
Deconfined Quantum Criticality

... which implicitly assumes the VBS state should be developed as the control parameter g = J/Q gets larger. So the emergent U (1) symmetry may not be able to identify the VBS state. In addition, they demonstrated a weak first order transition. In addition to the numerical studies, Nogueira et al. [9] p ...
4.3 Ferromagnetism The Mean Field Approach 4.3.1 Mean Field Theory of Ferromagnetism
4.3 Ferromagnetism The Mean Field Approach 4.3.1 Mean Field Theory of Ferromagnetism

Quantum Numbers, Spectra Calculations
Quantum Numbers, Spectra Calculations

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Quantum field theory

In theoretical physics, quantum field theory (QFT) is a theoretical framework for constructing quantum mechanical models of subatomic particles in particle physics and quasiparticles in condensed matter physics. A QFT treats particles as excited states of an underlying physical field, so these are called field quanta.In quantum field theory, quantum mechanical interactions between particles are described by interaction terms between the corresponding underlying fields.
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