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Classical Mechanics - UC Riverside (Math)
Classical Mechanics - UC Riverside (Math)

... Classical mechanics is a very peculiar branch of physics. It used to be considered the sum total of our theoretical knowledge of the physical universe (Laplace’s daemon, the Newtonian clockwork), but now it is known as an idealization, a toy model if you will. The astounding thing is that probably a ...
Fractals as macroscopic manifestation of squeezed
Fractals as macroscopic manifestation of squeezed

... Cantor set, etc.) is expressed in analytical form by Eqs. (6) and (7): “cutting a piece of a fractal and magnifying it isotropically to the size of the original, both the original and the magnification look the same” [18]. In this sense fractals are “scale free”, namely viewing a picture of part of ...
Solitons of the resonant nonlinear Schrödinger equation with
Solitons of the resonant nonlinear Schrödinger equation with

... conditions hence vanish for the dissipaton. At the critical value, the solution is a kink steady state in the moving frame e± = ±ke±kξ0 (1 ∓ tanh kξ) with the constant asymptotic behavior e± → ±2ke±kξ0 for x → ∓∞ and e± → ±0 for x → ±∞. In the supercritical case v > vcrit , e± → ±∞ for x → ∓∞ and e± ...
Introduction to Group Field Theory
Introduction to Group Field Theory

Quantum Interaction Approach in Cognition, Artificial Intelligence
Quantum Interaction Approach in Cognition, Artificial Intelligence

presentation pdf - EMERGENT QUANTUM MECHANICS
presentation pdf - EMERGENT QUANTUM MECHANICS

... These are the LOCAL expressions for the energy-momentum of the particle. Conservation of energy is maintained through the quantum Hamilton-Jacobi equation. Similar relations hold for the Pauli and Dirac particles. ...
On Quantum Nonseparability - Philsci
On Quantum Nonseparability - Philsci

... application of the conservation laws to the parts and the whole of a classical system and the requirement of additivity of the conserved mechanical quantities. Furthermore, derived quantities, such as the gravitational potential energy, that are not additive in the same simple way as the aforementio ...
On classification of scientific revolutions
On classification of scientific revolutions

Atomic motion in laser light
Atomic motion in laser light

2.3 Lecture 7: Binary collisions
2.3 Lecture 7: Binary collisions

On the Stability of Classical Orbits of the Hydrogen Ground State in
On the Stability of Classical Orbits of the Hydrogen Ground State in

... The task is then to show that SED explains all quantum behaviour of matter at the statistical level. This has been argued to occur on general grounds [1,2]. SED is not ruled out by Bell’s theorem, since that has an irreparable fatality, the contextually loophole [3]. Testing the working of SED in sp ...
Chapter 09 Center of Mass and Linear Momentum
Chapter 09 Center of Mass and Linear Momentum

Atomic motion in laser light: connection between semiclassical and
Atomic motion in laser light: connection between semiclassical and

Quantum anomalous Hall effect with cold atoms trapped in a square
Quantum anomalous Hall effect with cold atoms trapped in a square

... pseudospin-1/2 subspace. We shall focus on the hybridized bands between ψa and ψb intermediated by the intersite hopping but neglect the hybridization between ψa,b and the lowest s orbital in the B sites since its onsite energy is far separated from those of ψa,b in the case of large trapping freque ...
- Philsci
- Philsci

... principle and even suggest that it serves to show the incompleteness or inadequacy of the quantum formalism (Ford et al. 1990), (Ford and Mantica 1992). To counter such pessimistic conclusions, it is useful to begin with two alleged explanations for the failure. Both seem to indicate that chaotic q ...
Lecture 12
Lecture 12

... Partial trace (I) Two quantum registers (e.g. two qubits) in states  and  (respectively) are independent if then the combined system is in state  =   ...
The Path Integral Approach to Quantum Mechanics
The Path Integral Approach to Quantum Mechanics

Quantum connection and Poincare19 e-
Quantum connection and Poincare19 e-

Quantum Reflection at Strong Magnetic Fields
Quantum Reflection at Strong Magnetic Fields

... plays the role of the attractive potential created by the condensed matter surface. However, probe photons unaffected by the vacuum fluctuations simply pass the entire region of inhomogeneity. This is in contrast to quantum reflection in the atomic case, where the repulsive potential of the condense ...
Edge diffraction in Monte Carlo ray tracing
Edge diffraction in Monte Carlo ray tracing

Perturbations Around Black Holes
Perturbations Around Black Holes

Parity Conservation in the weak (beta decay) interaction
Parity Conservation in the weak (beta decay) interaction

Full Text [Word]
Full Text [Word]

... road to becoming scientific problems. Failing this, we might at least learn how to ignore them. From physics we hope to find analogues to psychological phenomena so the unlawful might be rendered lawful. From mathematics we seek ways to make illposed problems well-posed, to find connections among va ...
QUANTUM COMPUTING WITH SUPERCONDUCTORS I: ARCHITECTURES Michael R. Geller Andrew T. Sornborger
QUANTUM COMPUTING WITH SUPERCONDUCTORS I: ARCHITECTURES Michael R. Geller Andrew T. Sornborger

Computational advantage from quantum
Computational advantage from quantum

... first proposed in [2] that such a constraint can be relaxed: one can consider situations where the wires, and thus the order between gates, can be controlled by some extra variable. This is natural if one thinks of the circuit’s wires as quantum systems that can be in superposition. Such “superposit ...
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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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