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Effect of Aluminum mole fraction and well width on the - OAM-RC
Effect of Aluminum mole fraction and well width on the - OAM-RC

... effective mass of the carriers of Gallium Nitride and Aluminum Gallium Nitride. The variation in the spreading of electron in the quantum well structure is observed due to the band offset of quantum well and the barrier region. We present here a model to express probability density spreading in term ...
Universal quantum interfaces
Universal quantum interfaces

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Foundations for proper-time relativistic quantum theory Tepper L. Gill , Trey Morris

Accelerators - UC Davis Physics
Accelerators - UC Davis Physics

High Level Quantum Structures in Linguistics and
High Level Quantum Structures in Linguistics and

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... systems from the laws which govern the behaviour of the constituent elements at the microscopic level. In the formalism of statistical mechanics, a macroscopic property of a system is obtained by taking a “statistical average” (or “ensemble average”) of the property over all possible “microstates” o ...
Physics 321 Theoretical Mechanics I
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14-06-16_PLCQC - Columbia University
14-06-16_PLCQC - Columbia University

... – Time complexity: O(n3) – Time for 512-bit number: 3.5 hours – Time for 1024-bit number: 31 hours (assuming a 1 GHz quantum device) M. Oskin, F. Chong, I. Chuang A Practical Architecture for Reliable Quantum Computers ...
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Where is Fundamental Physics Heading?

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... probability 41 , for each row of the table. Denote by hABiobs the mean of the observed products of A and B (“undefined” if the sample size is zero). Define hAB 0 iobs , hA0 Biobs and hA0 B 0 iobs similarly. When N is large one would expect hABiobs to be not much different from hABi, and the same for ...
Quantum Spin Hall Effect and their Topological Design of Devices
Quantum Spin Hall Effect and their Topological Design of Devices

Over 99% of the known mass of the universe is composed of two
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... and the neutron. Collectively known as the nucleon, they are the basic building blocks of all atomic nuclei. However, these ‘basic’ particles themselves possess a complex substructure. Our understanding of this structure has benefited greatly from a program of electron-nucleon scattering spanning ma ...
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Coupled quantum dots as quantum gates
Coupled quantum dots as quantum gates

... is only for simplicity that we choose the two dots to be exactly identical, and no qualitative changes will occur in the following analysis if the dots are only approximately equal and approximately of parabolic shape. The ~bare! Coulomb interaction between the two electrons is described by C. The s ...
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Enhanced Energy Distribution for Quantum Information Heat

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Introduction to Nuclear and Particle Physics

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... Xj = k gk eik·rj (ak + a−k be generalized to include all the projections of the spin [21], and we give some illustrative numbers for such a calculation below. Our emphasis here is on comparing the relative importance of the coherent vs. noise effects of a given bosonic bath in the two-qubit dynamics ...
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... Evidence, page 2: • Any theory of quantum gravity in AdS spacetime defines a CFT via the Gubser-Klebanov-PolyakovWitten dictionary. N = 4 gauge theory is the only renormalizable theory with the same symmetries as string theory on AdS5 x S5. • Even the most severe critics acknowledge that the gauge ...
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Irreversibility and the Arrow of Time in a Quenched

... argument put forward by Loschmidt in the classical context, its time evolution should in principle be fully reversible [1]. How then can a unitary equation, like the Schrödinger equation, lead to Eq. (1) that contains a strictly non-negative relative entropy? The answer to this puzzling question lie ...
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On Gravity`s role in Quantum State Reduction

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Optical Pumping of Rubidium - University of San Diego Home Pages
Optical Pumping of Rubidium - University of San Diego Home Pages

... 1.58 ± 0.09 and 2.58 ± 0.09. Quantum theory demands the nuclear spin be quantized in 1/2 integer values. The closest value for 87 Rb is 3/2 and for 85 Rb is 5/2. These compare well to theoretical values of 3/2 and 5/2 for ...
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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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