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PDF of this page - County College of Morris
PDF of this page - County College of Morris

... This is the second course of a three-semester, calculus-based physics sequence. Topics include simple harmonic motion, waves, electromagnetic theory and applications, Maxwell's equations in integral form. Prerequisites: PHY-130 and MAT-132 Corequisites: MAT-230,PHY-134. PHY-134. Laboratory for Engin ...
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... systems, the so-called ‘Schrödinger cat’ states are particularly useful. Cat states are equal superpositions of two maximally different quantum states. They are a fundamental resource in fault-tolerant quantum computing1–3 and quantum communication, where they can enable protocols such as open-dest ...
MODULE MAPS OVER LOCALLY COMPACT QUANTUM GROUPS
MODULE MAPS OVER LOCALLY COMPACT QUANTUM GROUPS

... M (C0 (G)). This is a quite general result, which covers all Kac algebras, though we still do not know whether it holds for all quantum groups. See [56, 58] for some co-amenable cases, where LU C(G) was also shown to be a C ∗ -algebra. Let W AP (G) be the space of weakly almost periodic functionals ...
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... 4. Associating a proposition a ∈  (and hence a ‘subset’ [a ∈ ] of ) to an observable a and an open subset  ⊆ R. 5. Finding a pairing map between pure states and ‘subsets’ of  (and hence between states and propositions of the type a ∈ ). In the last step, a state assigns a particular truth valu ...
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... Abstract: The quantum Otto cycle serves as a bridge between the macroscopic world of heat engines and the quantum regime of thermal devices composed from a single element. We compile recent studies of the quantum Otto cycle with a harmonic oscillator as a working medium. This model has the advantage ...
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... Recently, the field of unconventional computing has witnessed a huge research effort to solve the problem of the assumed power of computers operating purely according to the laws of quantum physics. Quantum computing can be seen as a special intermediate case between digital and real analog computin ...
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... reconstructions. The point of such approaches is that the very idea of quantum states as representatives of information — information that is sufficient for computing probabilities of outcomes following specified preparations — has the power to explain why the theory has the very mathematical struct ...
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... In the “conventional” picture B̃ plays the role of the strength of a (commutative) magnetic field obtained by the Seiberg-Witten map from the non-commutative one [10]. In the “exotic” picture the same role is played by B. Hence, in both pictures we get the standard expression for the strength of the ...
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... You can easily calculate that the energy of the triplet state in this Hamiltonian is J/4, and that of the singlet state −3J/4. So the splitting is indeed J. Note that the sign of J in the H2 case is positive, meaning the S = 0 state is favored; the interaction is then said to be antiferromagnetic, m ...
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... an investigation, all through the Quantum Hall effect [3–6]. This paper is aimed at reviewing the physics of Anyons, particles whose statistics is neither fermionic not bosonic, and the way it is manifested in the quantum Hall effect. We will start with introducing the basic characters of this play—th ...
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... recently, self-cooling involving radiation pressure forces has been observed [15]. In this paper, we provide a self-consistent quantum mechanical approach to the study of the dynamics of a movable mirror in an optical cavity for arbitrary values of the detuning between the optical cavity and an inpu ...
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... Discrete atomic-like systems, or qubits, can be excited by using external field pulses that induce Rabi oscillations, with the final state determined by the intensity and duration of the pulse. However, this method is sensitive to fluctuations in the driving field, transition energy and other source ...
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... In 1975, one of the present authors 1 showed how to obtain the quantized levels of the nonlinear Schrodinger equation using the action-angle variables (canonical coordinates) of the AKNS scattering data. The symplectic form used to effect the reduction to canonical coordinates was based on the stand ...
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Hidden variable theory

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