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A REPORT ON QUANTUM COMPUTING
A REPORT ON QUANTUM COMPUTING

... referred to as a 'qubit', exist in the classical 0 and 1 states, it can also be in a coherent superposition of both. When a qubit is in this state it can be thought of as existing in two universes, as a 0 in one universe and as a 1 in the other. An operation on such a qubit effectively acts on both ...
The Free Particle (PowerPoint)
The Free Particle (PowerPoint)

... The dual nature of matter (Quick Time movie 9 MB from Wilson group, *** ) Linear polarized light ( a wave function in 1-D would propagate in a similar way) (1 MB Quick time movie from the Wilson Group, *****) Circular polarized light ( ( a wave function could propagate in a similar way) (6 MB Quick ...
Is Classical Electrodynamics an Inconsistent Theory? - Philsci
Is Classical Electrodynamics an Inconsistent Theory? - Philsci

PHILOSOPHY OF QUANTUM INFORMATION
PHILOSOPHY OF QUANTUM INFORMATION

The Mystery of the Cosmological Constant
The Mystery of the Cosmological Constant

Nuclear Physics - University of Houston
Nuclear Physics - University of Houston

... •The nuclear force is understood as an exchange of field quanta called gluons •The nucleus is a VERY complicated interaction of many hadrons whose interaction is described by a theory called Quantum Chromodynamics ...
1 An Engineer`s Guide to Quantized Angular Momentum The
1 An Engineer`s Guide to Quantized Angular Momentum The

16-6 Electric Field: Special Cases
16-6 Electric Field: Special Cases

... Key idea: The acceleration of a charged particle in a uniform electric field is constant, so the constant-acceleration equations from Chapters 2 and 4 apply. The scale of the accelerations and times are different but the physics is the same. Related End-of-Chapter Exercises: 27 and 28. EXAMPLE 16.6A ...
Naturalness, Hierarchy and Physics Beyond the Standard Model
Naturalness, Hierarchy and Physics Beyond the Standard Model

Signed quantum weight enumerators
Signed quantum weight enumerators

... ρ are projected onto the code space of a stabilizer code, and an output state ρ0 is decoded. Codes vary in terms of the rate at which they improve the fidelity of resource states, and often several iterations are necessary to obtain a high-fidelity magic state. Codes can also worsen the fidelity of ...
General Mathematical Description of a Quantum System
General Mathematical Description of a Quantum System

... is represented by a vector belonging to a complex vector space known as the state space of the system. Here we will give a list of the defining conditions of a state space, though we will not be concerning ourselves too much with the formalities. The following definitions and concepts set up the sta ...
PDF only - at www.arxiv.org.
PDF only - at www.arxiv.org.

Quantum State Control via Trap-induced Shape Resonance in
Quantum State Control via Trap-induced Shape Resonance in

... 3 + z02 /a2 . The location and gap of the avoided crossing depends strongly on the molecular binding energy. For a deeply bound state, but still positive scattering length, corresponding to 0 < a ≪ z0 , the resonance occurs at much larger separations and with an exponentially small energy gap. This ...
Memory-built-in quantum teleportation with photonic and atomic qubits
Memory-built-in quantum teleportation with photonic and atomic qubits

THE DEFECT EFFECT ON THE ELECTRONIC CONDUCTANCE IN H. S. Ashour
THE DEFECT EFFECT ON THE ELECTRONIC CONDUCTANCE IN H. S. Ashour

... the central element of the binomial tailored quantum wire, and keeping the other elements and the spacing between the Dirac delta function potentials constant, on the electronic conductance through the BTQW. First, we consider the strength defect does not exceed ±5% of the Dirac delta function poten ...
CHEMICAL BONDING
CHEMICAL BONDING

... juice give off light characteristic of that element. ...
Berry phases near degeneracies: Beyond the simplest
Berry phases near degeneracies: Beyond the simplest

... It was this motivation that led me to the example presented here. In this example the degeneracy is twofold, but the Chern number is ⫾2. In discussing it, I found myself invoking basic Berry phase concepts repeatedly, and so I have included a review of these concepts. One could equally well read the ...
@let@token Polarized Ensembles of Random Quantum States
@let@token Polarized Ensembles of Random Quantum States

A quantum random walk model for the (1 + 2) dimensional Dirac
A quantum random walk model for the (1 + 2) dimensional Dirac

Two constructions of quantum graphs and two types of
Two constructions of quantum graphs and two types of

Cosmological constant and vacuum energy
Cosmological constant and vacuum energy

Quantum neural networks
Quantum neural networks

... The field of neural networks contains several important basic ideas, which include the concept of a processing element (neuron), the transformation performed by this element (in general, input summation and nonlinear mapping of the result into an output value), the interconnection structure between ...
The Uncertainty Principle and Covalent Bonding
The Uncertainty Principle and Covalent Bonding

Glassy Chimeras Could Be Blind to Quantum Speedup:
Glassy Chimeras Could Be Blind to Quantum Speedup:

... exploit quantum effects. However experiments on a class of random-bond instances have not yet demonstrated an advantage over classical optimization algorithms on traditional computer hardware. Here we present evidence as to why this might be the case. These engineered quantum annealing machines effe ...
Formulation of Liouville`s Theorem for Grand Ensemble Molecular
Formulation of Liouville`s Theorem for Grand Ensemble Molecular

... stationary solution for ρ(t), in case of a thermal bath (heat reservoir), is the density matrix of a canonical ensemble. The mathematical analysis of such concepts has been extensively done in Ref.[1] but, for our current focus, there is one important concept that we can transfer into the treatment ...
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Canonical quantization

In physics, canonical quantization is a procedure for quantizing a classical theory, while attempting to preserve the formal structure, such as symmetries, of the classical theory, to the greatest extent possible.Historically, this was not quite Werner Heisenberg's route to obtaining quantum mechanics, but Paul Dirac introduced it in his 1926 doctoral thesis, the ""method of classical analogy"" for quantization, and detailed it in his classic text. The word canonical arises from the Hamiltonian approach to classical mechanics, in which a system's dynamics is generated via canonical Poisson brackets, a structure which is only partially preserved in canonical quantization.This method was further used in the context of quantum field theory by Paul Dirac, in his construction of quantum electrodynamics. In the field theory context, it is also called second quantization, in contrast to the semi-classical first quantization for single particles.
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