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Cognitive Issues in Learning Advanced Physics: An Example from
Cognitive Issues in Learning Advanced Physics: An Example from

Contradiction of Quantum Mechanics with Local Hidden Variables
Contradiction of Quantum Mechanics with Local Hidden Variables

... result support quantum mechanics, indicating the failure of local hidden variable theories. One feature appears characteristic of all the contradictions of quantum mechanics with local hidden variables studied to date. The measurements considered have discrete outcomes, for example, being measuremen ...
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A blueprint for building a quantum computer

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Topos logic in measurement-based quantum computation

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Cryptographic distinguishability measures for quantum

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Quantum Relaxation after a Quench in Systems with Boundaries Ferenc Iglo´i *

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slides - Mathematics Department

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Introduction - the Max Planck Institute for the Physics of Complex

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Quantum spin systems from the perspective of quantum

... • RG approximates ground state and lowest excited states by a family of PEPS – Ai are chosen s.t. |i form orthonormal set, which forces N=identity – Remark that sweeping would give better precision – Excited states are forced to have the same Aik
Realization of a Cascaded Quantum System
Realization of a Cascaded Quantum System

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Quantum group

In mathematics and theoretical physics, the term quantum group denotes various kinds of noncommutative algebra with additional structure. In general, a quantum group is some kind of Hopf algebra. There is no single, all-encompassing definition, but instead a family of broadly similar objects.The term ""quantum group"" first appeared in the theory of quantum integrable systems, which was then formalized by Vladimir Drinfeld and Michio Jimbo as a particular class of Hopf algebra. The same term is also used for other Hopf algebras that deform or are close to classical Lie groups or Lie algebras, such as a `bicrossproduct' class of quantum groups introduced by Shahn Majid a little after the work of Drinfeld and Jimbo.In Drinfeld's approach, quantum groups arise as Hopf algebras depending on an auxiliary parameter q or h, which become universal enveloping algebras of a certain Lie algebra, frequently semisimple or affine, when q = 1 or h = 0. Closely related are certain dual objects, also Hopf algebras and also called quantum groups, deforming the algebra of functions on the corresponding semisimple algebraic group or a compact Lie group.Just as groups often appear as symmetries, quantum groups act on many other mathematical objects and it has become fashionable to introduce the adjective quantum in such cases; for example there are quantum planes and quantum Grassmannians.
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