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general-relativity as an effective-field theory
general-relativity as an effective-field theory

... in more extremes situations. There are many examples of theories which have been superseded by new theories at higher energies, and we expect this process to continue. It is interesting to look at the incompatibility of general relativity and quantum mechanics in this light. It would not be surprisi ...
2006-11-14-RAL-Wang - Indico
2006-11-14-RAL-Wang - Indico

... The basic scenario is that gravitons constantly modulate the conformal factor of spacetime, a bit like the way in which pollen grains have a random Brownian motion as they are buffeted by much smaller molecules. By observing these tiny distortions in an atom interferometer, it is possible to extract ...
Geometry of the Magnetic Monopole M. K. Fung The seminal paper
Geometry of the Magnetic Monopole M. K. Fung The seminal paper

QUANTUM OR NON-QUANTUM, CLASSICAL OR NON
QUANTUM OR NON-QUANTUM, CLASSICAL OR NON

On the wave function of relativistic electron moving in a uniform
On the wave function of relativistic electron moving in a uniform

... (55) or (64). In turn, function S± (z, x0 ) very formally could be called an action. 5. Quasi-classical interpretation of the non-stationary solution of the Dirac equation Take a look at the resulting formulas (53,55) and (63,64) for energy and momentum. Variables of position and of time do not depe ...
Effective Field Theories for Topological states of Matter
Effective Field Theories for Topological states of Matter

... theories for quantum Hall liquids[13, 14] and the BF-theories for superconductors and topological insulators[15, 16]. The third type, the effective actions for external fields, or effective response actions, are in a strict sense not effective theories, since they does not have any dynamical content ...
4 Canonical Quantization
4 Canonical Quantization

arXiv:1008.1839v2 [hep-th] 12 Aug 2010
arXiv:1008.1839v2 [hep-th] 12 Aug 2010

Non-Euclidean geometry and consistency
Non-Euclidean geometry and consistency

... Remember we said that a mathematical system depends on its basic assumptions – its axioms. These should be self-evident. ...
Abstracts 报 告 摘 要 Ermakov–Ray–Reid Systems in (2+1
Abstracts 报 告 摘 要 Ermakov–Ray–Reid Systems in (2+1

String and the Strong Force Summary/Review
String and the Strong Force Summary/Review

Potential Difference
Potential Difference

... Apply Potential Difference to Moving Charges An object in a gravitational field has potential energy if it is above the ground. The ball at point A has more potential energy than the ball at point B. ...
Lecture 9 - Scattering and tunneling for a delta
Lecture 9 - Scattering and tunneling for a delta

Anharmonic Oscillator Potentials: Exact and Perturbation Results
Anharmonic Oscillator Potentials: Exact and Perturbation Results

Wormholes in Spacetime and the Constants of Nature
Wormholes in Spacetime and the Constants of Nature

... field theory at the wormhole scale are functions of a; this is the origin of the quantum indeterminacy of the fundamental constants. The derivation presented here of this a-dependence of the effective theory emphasizes the generality of the result. In particular, the argument does not rely at all on ...
The strange equation of quantum gravity
The strange equation of quantum gravity

Physical Review E 86, 026111 - APS Link Manager
Physical Review E 86, 026111 - APS Link Manager

Topological Field Theories in 2 dimensions
Topological Field Theories in 2 dimensions

Gravitational Field of Massive Point Particle in General Relativity
Gravitational Field of Massive Point Particle in General Relativity

... change of the frames on the fibre of frames. Singular coordinate transformations may produce a change of the gauge sector of the solution, because they may change the topology of the frame bundle, adding new singular points and(or) singular sub-manifolds, or removing some of the existing ones. For e ...
Quantum structures in general relativistic theories
Quantum structures in general relativistic theories

... velocity and ~ to be the Planck’s constant. Finally, we assume a particle mass m and charge q For a rigorous mathematical treatment of units of measurement, see Jadczyk and Modugno5 . ...
Semiclassical Green`s functions and an instanton formulation of
Semiclassical Green`s functions and an instanton formulation of

... approaches to that outlined in this paper. Some generalization is however required as results in the literature considered only pathways which pass through the forbidden region but with end points outside,51,52 or treated only certain one-dimensional systems.53,54 We also introduce a transition-stat ...
Observation of the Higgs Boson - Purdue Physics
Observation of the Higgs Boson - Purdue Physics

... Purdue QuarkNet Summer Workshop ...
Wave Operators for Classical Particle Scattering
Wave Operators for Classical Particle Scattering

... equation asymptotic to α + bt there is a natural map Ω+ : R6^R6 given by Ω+(a,b) = (r(Q), r(0)). Similarly, a map Ω~ is defined for solutions asymptotic to a given free solution at t= + 00. Ω+ is analogous to the wave operator of quantum scattering [13,1]. In both cases Ω+p is that ί = 0 interacting ...
Probability distributions in classical and quantum
Probability distributions in classical and quantum

Dirac Equation
Dirac Equation

... quantum commutator, only works for linear equations. (b) Born’s interpretation of the square of the modulus of  as a probability, only works for linear equations. (c) The Klein-Gordon equation has negative energy solutions for which it gives no explanation. This would not have mattered in the norma ...
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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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