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From Markovian semigroup to non
From Markovian semigroup to non

Quantum Mechanics in Three Dimensions 21.1 Three Copies
Quantum Mechanics in Three Dimensions 21.1 Three Copies

... potential. That we should be interested in such a restrictive form for the potential is dictated by the ultimate problem we wish to solve over the next few days: the Hydrogen atom, with its Coulombic potential. Note that the above use of pr , pθ and pφ induces the question: What are the quantum mech ...
CHAPTER 11: Through the Looking Glass
CHAPTER 11: Through the Looking Glass

... A troubling inconsistency had escaped the attention of most classical physicists: physics described Nature as “schizophrenic.” Newtonian mechanics dealt with particles. Maxwellian electromagnetics dealt with waves. But particles and waves are mutually exclusive. Whereas particles are localized in s ...
Tomasz Bigaj - Spacetime Society
Tomasz Bigaj - Spacetime Society

Goldstone Bosons and Chiral Symmetry Breaking in QCD
Goldstone Bosons and Chiral Symmetry Breaking in QCD

PPT - The Center for High Energy Physics
PPT - The Center for High Energy Physics

... •The non-gauge interaction seems to be simple and elegant, but it is not stable and self-consistent when we consider a quantum theory, i.e. loop effects  hierarchy problem ...
Quantum Hilbert Hotel - APS Journals
Quantum Hilbert Hotel - APS Journals

universality
universality

Canonical Transformations in Quantum Mechanics
Canonical Transformations in Quantum Mechanics

ADVENTURES IN PHYSICS AND MATH Edward Witten From a
ADVENTURES IN PHYSICS AND MATH Edward Witten From a

... developed here in Japan, by the way – to cosmology. Important new particles have been discovered, most recently the Higgs particle. But rather than perpetual revolution, the surprise coming from particle accelerators during these decades has been the fantastic success of the Standard Model. It works ...
Grand unification and enhanced quantum gravitational effects
Grand unification and enhanced quantum gravitational effects

Response to (Metascience) critics
Response to (Metascience) critics

... ontological savings that EOSR yields – we can dispense with objects and the mysteries of property instantiation too. As Wilson put it, these determinates act as ‘existential witnesses’ to the determinables and hence, in my terms, to the structure of the world. Psillos sees this as introducing a non ...
An Introduction to Quantum Cosmology
An Introduction to Quantum Cosmology

Isotropic restriction in Group Field Theory condensates
Isotropic restriction in Group Field Theory condensates

NonequilibriumDynamicsofQuarkGluonPlasma
NonequilibriumDynamicsofQuarkGluonPlasma

... Phenomenological Langevin Approach. Basically stipulating that equation of motion is incomplete. To include the effect of the environment need to include the noise term. Fluctuation-Dissipation Theorem for classical linear dissipative systems (Landau&Lifshitz). Assume: Dissipative process is known: ...
Higher-derivative Lagrangians, nonlocality, problems, and solutions
Higher-derivative Lagrangians, nonlocality, problems, and solutions

arXiv:gr-qc/9901024 v1 8 Jan 1999 - Philsci
arXiv:gr-qc/9901024 v1 8 Jan 1999 - Philsci

... 2.2.1 Introducing Definitional Extension The intuitive idea of one theory T1 being reduced to another T2 is the idea of T1 being shown to be a part of T2 . The notion of definitional extension makes this idea precise in two main ways. First, it focusses on the syntactic conception of theories. This ...
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M13/04

Syllabus of math and physics doc
Syllabus of math and physics doc

... Naber is part of the reason I overdid mathematics, but Naber put the goal, the mature grammar in easy to understand words. “…These Lie algebra-valued 1-forms…are called connections on the bundle (or, in the physics literature, guage potentials).” The guage fields in QFTs are connections over princip ...
On the Study of Quantum Properties of Space-Time with
On the Study of Quantum Properties of Space-Time with

- Sussex Research Online
- Sussex Research Online

A short history of fractal-Cantorian space-time
A short history of fractal-Cantorian space-time

... If we project the space-time of vacuum fluctuation on a Poincaré circle we will see a hyperbolic tessellation of this circle with predominantly Klein-curve-like geometry. This is an important  part of El Naschie’s thesis that actual quantum spacetime strongly resembles the hyperbolic geometry of th ...
Is the second law of thermodynamics always applicable
Is the second law of thermodynamics always applicable

... We first imagine a hollow ball filled with some diamagnetic liquid into which colloidal particles are kept in suspension. The colloidal particles are supposed to be paramagnetic, each particle possessing a single axis of highest paramagnetic susceptibility. We assume that when submitted to a magnet ...
Asymptotic Freedom and Quantum
Asymptotic Freedom and Quantum

... faded away. The Yang-Mills theory was criticized, especially by Wolfgang Pauli (Nobel Prize, 1945), since the theory contained a massless vector particle mediating the force. No such particle was known and, as noted above, such a particle would mediate a force with a long range instead of the short- ...
N = 8 Supergravity, and beyond - Higgs Centre for Theoretical Physics
N = 8 Supergravity, and beyond - Higgs Centre for Theoretical Physics

... Supersymmetric (Quantum) Field Theory For (semi-)realistic field theories need to ‘marry’ supersymmetry with other symmetries (Poincaré and internal symmetries): Pµ, Mµν , . . . . Supercharges Qiα and Q̄α̇j are now space-time spinors. The key relation of the relativistic superalgebra is {Qiα , Q̄β ...
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Canonical quantum gravity

In physics, canonical quantum gravity is an attempt to quantize the canonical formulation of general relativity (or canonical gravity). It is a Hamiltonian formulation of Einstein's general theory of relativity. The basic theory was outlined by Bryce DeWitt in a seminal 1967 paper, and based on earlier work by Peter G. Bergmann using the so-called canonical quantization techniques for constrained Hamiltonian systems invented by Paul Dirac. Dirac's approach allows the quantization of systems that include gauge symmetries using Hamiltonian techniques in a fixed gauge choice. Newer approaches based in part on the work of DeWitt and Dirac include the Hartle–Hawking state, Regge calculus, the Wheeler–DeWitt equation and loop quantum gravity.
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