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The Hadronic Spectrum of a Holographic Dual of QCD Abstract
The Hadronic Spectrum of a Holographic Dual of QCD Abstract

PPT - Institute of Physics, Bhubaneswar
PPT - Institute of Physics, Bhubaneswar

... • If two parties don’t share a reference frame, rotationally invariant states are required to communicate. Bartlett et al., Rev. Mod. Phys. 79, 555 (2007) • If we encode in a DFS, universal quantum computing can be performed on a subspace even though it is not possible on the whole Hilbert space. Ke ...
Logic of Quantum Mechanics
Logic of Quantum Mechanics

coherent states of a charged particle in a magnetic field 1`2
coherent states of a charged particle in a magnetic field 1`2

... known l 11 J that the problem of a charged particle in a uniform magnetic field or in crossed uniform electrical and magnetic fields (EH = 0, E 2 - H2 < 0) reduces to solving an equation for the wave function of the oscillator type (Landau was the first to obtain this result when evaluating the spec ...
Chaotic Scattering of Microwaves in Billiards: Induced Time
Chaotic Scattering of Microwaves in Billiards: Induced Time

... • Numerous tests of various spectral properties (NNSD, Σ2, Δ3,...) and wave functions in closed systems exist • Our aim: to test this conjecture in scattering systems, i.e. in open chaotic microwave billiards in the regime of weakly overlapping resonances ...
Free-Space distribution of entanglement and single photons over
Free-Space distribution of entanglement and single photons over

... Quantum Entanglement is the essence of quantum physics [1] and inspires fundamental questions about the principles of nature. Moreover it is also the basis for emerging technologies of quantum information processing such as quantum cryptography [2, 3], quantum teleportation [4, 5, 6, 7, 8] and quant ...
Axioms of Quantum Mechanics
Axioms of Quantum Mechanics

Magnetic fields of the optical matching devices used in the
Magnetic fields of the optical matching devices used in the

... These formulae are implemented in the python program. The parameter for p(i) = 0 has been excluded from the fit because it does not contribute to the magnetic flux density and therefore causes an error in the minuit2 algorithm. If the position of the offset o is also set as an optimizable parameter, ...
Simultaneous Measurement
Simultaneous Measurement

... See my Advanced Quantum Topics(2000), Chapter 2, pages 51–60. ...
On the Linkage between Planck`s Quantum and
On the Linkage between Planck`s Quantum and

... where the quantity h0 /λ has the dimension of mass [kg]. The quantity mλ(0) = h0 /λ, defined by equation (4), describes the mass equivalence of a cycle of radiation with wavelength λ, produced by a single oscillation of an electron in the emitting dipole. The energy of a cycle of radiation in equati ...
Easy understanding on Hanle effect No.1 atomic polarization and
Easy understanding on Hanle effect No.1 atomic polarization and

... • Hanle effect or atomic polarization should be understood with quantum mechanics. I do not find any merit to rely on the classical picture. • It is a beautiful application of very fundamental concept of quantum mechanics such as quantum state and angular momentum, scattering, and conceptually shoul ...
2016/07/16 - Foundations2016 - From Physical Assumptions To
2016/07/16 - Foundations2016 - From Physical Assumptions To

What is Probability? - General Guide To Personal and Societies
What is Probability? - General Guide To Personal and Societies

... two sides of a coin - dynamics comes into it. Throw the die or the coin just so, and the statistics, the evidence for the chances, can be anything you like. The dynamics, it seems, can override chance. This worry would seem to arise in any deterministic theory. It is made marginally more palatable b ...
Quantum electrodynamic Aharonov
Quantum electrodynamic Aharonov

... in our understanding of the electromagnetic interaction. The essence of the AB effect is that an observable quantum interference occurs even when a charged particle moves in a electromagnetic-field-free region and does not undergo a local interaction with a localized field. The AB effect appears as ...
Probing the Primordial Universe using Massive Fields
Probing the Primordial Universe using Massive Fields

Chapter_9 - Experimental Elementary Particle Physics Group
Chapter_9 - Experimental Elementary Particle Physics Group

IN MEMORIAM Lester Eli Dubins
IN MEMORIAM Lester Eli Dubins

... worked in a finitely additive framework in order to bypass the measurability difficulties inherent in maximizing groups constituted of so many functions that they could not be counted. ...
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class notes

... chosen special examples from classical mechanics where he knows the conjugate momentums from his freshman physics work. I believe that his presentation fails to convey the real power of Hamilton's work. The Hamiltonian and the generalization of the conjugate momentum play an essential role for handl ...
L scher.pdf
L scher.pdf

... connection between (say) the pion mass and the Z–boson decay rate. However, since all strong interaction physics is described by the same underlying field theory, there have to be at least some such relations. To make this a bit more explicit, first note that in QCD any physical quantity is a function ...
Effect of Generalized Uncertainty Principle on Main
Effect of Generalized Uncertainty Principle on Main

Time, Quantum Mechanics, and Probability
Time, Quantum Mechanics, and Probability

Coherent-state analysis of the quantum bouncing ball
Coherent-state analysis of the quantum bouncing ball

... Fox rectified this problem through the construction of Gaussian-Klauder states 关10兴, based on the principle of energy localization in long-lived packet coherence 共similar observations in a different context have been made elsewhere in the study of revivals 关11,12兴兲. In short, the driving connection ...
Introduction to loop quantum gravity
Introduction to loop quantum gravity

Fixed points of quantum operations
Fixed points of quantum operations

Functional analysis and quantum mechanics: an introduction for
Functional analysis and quantum mechanics: an introduction for

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Scalar field theory

In theoretical physics, scalar field theory can refer to a classical or quantum theory of scalar fields. A scalar field is invariant under any Lorentz transformation.The only fundamental scalar quantum field that has been observed in nature is the Higgs field. However, scalar quantum fields feature in the effective field theory descriptions of many physical phenomena. An example is the pion, which is actually a pseudoscalar.Since they do not involve polarization complications, scalar fields are often the easiest to appreciate second quantization through. For this reason, scalar field theories are often used for purposes of introduction of novel concepts and techniques.The signature of the metric employed below is (+, −, −, −).
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