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Time, Quantum Mechanics, and Probability Simon - Philsci
Time, Quantum Mechanics, and Probability Simon - Philsci

The roads not taken: empty waves, wavefunction collapse and
The roads not taken: empty waves, wavefunction collapse and

... An example of such a device arises in the spin 12 version of the EPR experiment. Referring to Fig. 2, a source S generates a pair of oppositely moving particles (with magnetic moments) in a singlet state. The particle with spatial coordinate y (the detector) passes through a Stern-Gerlach magnet on ...
Inconsistency in Classical Electrodynamics
Inconsistency in Classical Electrodynamics

Introduction to Quantum Information - cond
Introduction to Quantum Information - cond

... Here |ψi is any state of a single qubit, |ψ ⊥ i is orthogonal to |ψi, and φ is a |ψi-dependent but irrelevant phase (which can also be absorbed into the definition of |ψ ⊥ i). This amounts to the interesting spin-physics statement that in the two-particle spin singlet, the two spins are opposite in ...
Variational approach to the Davydov soliton
Variational approach to the Davydov soliton

... theory of soliton transport in one-dimensional coupled exciton phonon systems. The first is the form of the wave function (either ~Di & or ~Dz &); the second is the set of equations describing the time evolution of these wave functions. In the present paper, we have examined both of these components ...
Elementary Introduction to Quantum Field Theory in Curved Spacetime
Elementary Introduction to Quantum Field Theory in Curved Spacetime

... All the quantum operators pertaining to the oscillator act in a certain vector space of quantum states or wavefunctions. (This space must be a Hilbert space; see Appendix A for details.) Vectors from this space are usually denoted using Dirac’s “bra-ket” symbols: vectors are denoted by |ai, |bi, and ...
(Total Four Semesters, 100 marks in each Paper followed by
(Total Four Semesters, 100 marks in each Paper followed by

... Hermitian ,Unitary and Projection operators, commuting operators, BRA and KET Notations, Postulates of Quantum Mechanics, co-ordinate Momentum and Energy representations, dynamical behavior, Heisenberg, Schrödinger and interaction Pictures. Unit III: Theory of Angular momentum Orbital Angular moment ...
Slides - cchem.berkeley.edu
Slides - cchem.berkeley.edu

... wave-like nature behavior and interactions of matter and energy. In principle quantum mechanics applies to any object of any size. However the quantum effects (wave-particle behavior) is most noticeable for very small objects. ...
Classical limit for quantum mechanical energy eigenfunctions
Classical limit for quantum mechanical energy eigenfunctions

... distributions for a classical ensemble with those obtained from QM in the limiting situation. The phase-space formulation of QM offers a framework in which quantum phenomena can be described using as much classical language as allowed. The main tool of the phase-space formulation is the phase-space ...
Structure, Individuality and Quantum Gravity
Structure, Individuality and Quantum Gravity

... other physical events in a general-relativistic theory of matter and/or nongravitational fields. This is the purport of the “hole argument” (see [54] and earlier references therein). The points of space-time have quiddity as such, but only gain haecceity (to the extent that they do) from the propert ...
Many-body theory
Many-body theory

EQUILIBRIUM STATE OF A SELF
EQUILIBRIUM STATE OF A SELF

... De Sitter space-time is one of the most fundamental and symmetric space-times. It is a constant-curvature space-time completely characterized by only one constant H , and its group of symmetries is as large as the Poincare group of symmetries of the Minkowski spacetime (10 generators). That is why i ...
Waves and Particles: Basic Concepts of Quantum
Waves and Particles: Basic Concepts of Quantum

... (In fact, as we will shortly see, in quantum mechanics there is no motion at all!). The gradual build up of interference pattern by individual, distinctive photons leads to a very surprising, yet an inevitable conclusion from this experiment: Each individual photon passes through both slits. Namely, ...
Detailing Coherent, Minimum Uncertainty States of Gravitons, as
Detailing Coherent, Minimum Uncertainty States of Gravitons, as

On the role of the electron-electron interaction in two-dimensional
On the role of the electron-electron interaction in two-dimensional

... The experimental breakthroughs by Tarucha, Kouwenhoven et al., see for example Refs. [6–8], resulted in an explosion of theoretical interest in few electron quantum dots, see Reimann and Manninen [9] for a review until 2002. Most theoretical studies have chosen a two dimensional harmonic oscillator ...
Macroscopic Effects of the Quantum Trace Anomaly
Macroscopic Effects of the Quantum Trace Anomaly

- Philsci
- Philsci

... in the whole of physics when one takes into account the range, immense diversity, and accuracy of its predictions. But not only does it fail to solve the great quantum mystery of what sort of entities electrons and atoms can be in view of their apparently contradictory particle and wave properties. ...
Fill in the blank in each sentence with the vocabulary term that best
Fill in the blank in each sentence with the vocabulary term that best

Exploring the quantum speed limit with computer games arXiv
Exploring the quantum speed limit with computer games arXiv

... local optimization fails [16, 8]. We demonstrate that this assumption is not necessarily true. High-dimensional optimization problems are often solved by humans using simple heuristic strategies. Common examples are visual pattern recognition [17] and catching a flying ball subject to wind and air r ...
Chapter 4: Crystal Lattice Dynamics
Chapter 4: Crystal Lattice Dynamics

... over k may then be confined to this region. This region is defined as the smallest polyhedron centered at the origin of the reciprocal lattice and enclosed by perpendicular bisectors of the G’s is called the Brillouin zone (cf. Fig. 9). Typically, we choose to include only half of the bounding surfa ...
Nobel Prize in Physics 2016 Flatland and Topology
Nobel Prize in Physics 2016 Flatland and Topology

... The BKT transition occurs in any two-dimensional system where the order parameter is two-dimensional Examples: superfluids (where the order parameter is the wave function of the atoms forming the Bose-Einstein condensate) and superconductors (where the order parameter is the wave function of the Coo ...
Quantum discreteness is an illusion
Quantum discreteness is an illusion

the quantum vacuum
the quantum vacuum

... To make the abstract quantum mechanical notion of the vacuum concrete, we give a historical overview of the conceptual development which has taken place in physics starting from the physical vacuum as empty space and ending with the omnipresent vacuum of the unified field of all the laws of nature. ...
Pauli Exclusion Principle, the Dirac Void and the Preponderance of
Pauli Exclusion Principle, the Dirac Void and the Preponderance of

... theory. For example – from Albert Einstein [5]’s celebrated mass-energy equivalence (E = mc2 ), negative energy implies negative mass (m = E/c2 ). According to our mundane understanding of Newton’s Second Law of Motion, a negative mass particle would be accelerated in the opposite direction of an ex ...
Interpretation of quantum mechanics by the double solution theory
Interpretation of quantum mechanics by the double solution theory

... latter is normed and has a statistical significance in the usual quantum mechanical formalism. Let v denote this physical wave, which will be connected with the statistical ψ wave by the relation ψ = Cv, where C is a normalizing factor. The ψ wave has the nature of a subjective probability represent ...
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Instanton

An instanton (or pseudoparticle) is a notion appearing in theoretical and mathematical physics. An instanton is a classical solution to equations of motion with a finite, non-zero action, either in quantum mechanics or in quantum field theory. More precisely, it is a solution to the equations of motion of the classical field theory on a Euclidean spacetime.
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