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QCD meets gravity and inertia
QCD meets gravity and inertia

The Excitement of Scattering Amplitudes
The Excitement of Scattering Amplitudes

Path integrals in quantum mechanics
Path integrals in quantum mechanics

... where PBC stands for “periodic boundary conditions”, indicating the sum over all paths that close on themselves in an euclidean time β. Introduced here for the free theory, the Wick rotation is supposed to be of more general value, relating quantum mechanics to statistical mechanics in the interact ...
Path integrals in quantum mechanics
Path integrals in quantum mechanics

Type-II Symmetry-Protected Topological Dirac Semimetals
Type-II Symmetry-Protected Topological Dirac Semimetals

... The discoveries of Dirac and Weyl semimetal states in spin-orbit compounds led to the realizations of elementary particle analogs in table-top experiments. Recently, a new type of emergent Weyl fermion attracted interest because it strongly violates Lorentz symmetry whose analog does not exist in th ...
Document
Document

Review. Geometry and physics
Review. Geometry and physics

... In fact, this function has a straightforward physical interpretation. It can be seen as a probability amplitude for a string to propagate in the Calabi–Yau space X . In quantum theory one has to operate under the fundamental principle of summing over all possible histories with a weight given by the ...
Schrödinger - UF Physics
Schrödinger - UF Physics

The Graviton Equations
The Graviton Equations

... Is gravity like other forces? Because it does not depend on a particular space time background, general relativity is said to be background independent. In contrast the Standard Model (particle physics) is not background independent. In other words general relativity and the Standard Model are incom ...
Electron Degeneracy Pressure
Electron Degeneracy Pressure

Notes - Personal Homepages
Notes - Personal Homepages

- Philsci
- Philsci

Quantum NP - A Survey Dorit Aharonov and Tomer Naveh
Quantum NP - A Survey Dorit Aharonov and Tomer Naveh

... the quantum analog, we immediately encounter an obstacle. We cannot require the verifier to answer 0 or 1 deterministically, because we will not be able to distinguish between this case and the case in which the verifier outputs these values with extremely high probability. Since the fact that state ...
Physical Laws of Nature vs Fundamental First Principles
Physical Laws of Nature vs Fundamental First Principles

... fundamental principles, and take the simplest and aesthetic forms. • We intend to derive experimentally verifiable laws of Nature based only on a few fundamental first principles, guided by experimental and observation evidences. ...
by Margaret L. Silbar
by Margaret L. Silbar

... No one can yet make detailed predictions with superstring theory. Nor does anyone yet grasp an underlying principle that explains why strings make sense as nature's basic building blocks. For example, superstring theory is not yet based on a geometrical principle. As Green says, 'This is not very sa ...
Quantum Phase Transition and Emergent Symmetry in a Quadruple Quantum... Dong E. Liu, Shailesh Chandrasekharan, and Harold U. Baranger
Quantum Phase Transition and Emergent Symmetry in a Quadruple Quantum... Dong E. Liu, Shailesh Chandrasekharan, and Harold U. Baranger

... conductance is small because the phase shift is nearly zero in the LSS state [10]. For U0 large (U0 > 0:15), the conductance is also small and approaches zero as U0 ! 1, consistent with the argument in Ref. [8]. At intermediate values of U0 , there is a strikingly sharp conductance peak near the val ...
ESSAY 24 : Derivation of the Pauli Exclusion Principle from The
ESSAY 24 : Derivation of the Pauli Exclusion Principle from The

... experimental data from atomic and molecular spectra and is usually regarded as an axiom of quantum mechanics. In its simplest form it states that if there is more than one electron in an atom or molecule, no two electrons can have the same n, l, m, j and s quantum numbers. Another way of stating it ...
Causal Sets: Discrete Gravity (Notes for the Valdivia Summer School)
Causal Sets: Discrete Gravity (Notes for the Valdivia Summer School)

... With the subsequent development of physics, more compelling reasons emerged for questioning the continuum, including the singularities and infinities of General Relativity, of Quantum Field Theory (including the standard model), and of black hole thermodynamics. Einstein, for example, voiced doubts ...
1 - at www.arxiv.org.
1 - at www.arxiv.org.

... To some “loop quantum gravity is an attempt to define a quantization of gravity paying special attention to the conceptual lessons of general relativity” ([22], p. 7), to others it does not have to be about the quantization of gravity but should be “at least conceivable that such a theory marries a ...
Periodic orbit analysis of molecular vibrational spectra: Spectral
Periodic orbit analysis of molecular vibrational spectra: Spectral

... two main results. First of all, at the most qualitative level, the quantum ~E,t! plots immediately enable one to distinguish between the spectra computed using two different Hamiltonians, one ‘‘diagonal’’ and the other ‘‘resonant,’’ which were used to fit a target spectrum, itself obtained using a s ...
Physics and the Integers - damtp
Physics and the Integers - damtp

Introduction to Loop Quantum Gravity and Spin Foams
Introduction to Loop Quantum Gravity and Spin Foams

Transport properties of quantum-classical systems
Transport properties of quantum-classical systems

The Quantum Theory of General Relativity at Low Energies
The Quantum Theory of General Relativity at Low Energies

... still gauge-fixing the quantum fluctuations. The dimensionful nature of the gravitational coupling implies that loop diagrams (both the finite and infinite parts) will generate effects at higher orders in the energy expansion[10]. The one and two loop counterterms for graviton loops are known[5,11] ...
Metric fluctuations and the weak equivalence principle
Metric fluctuations and the weak equivalence principle

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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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