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Algorithms for Manipulating Algebraic Functions
Algorithms for Manipulating Algebraic Functions

Direct Characterization of Quantum Dynamics: General Theory
Direct Characterization of Quantum Dynamics: General Theory

... and comprehensive comparison of the required physical resources in different QPT schemes see Ref. [3]. ...
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... the basis of symmetry and therefore independent of the model describing the dynamics of the system. Hence, the resulting classification schemes are very general and useful in connection with the so-called symmetric rotor model presented in chapters 3 and 4. The classification follows the ideas prese ...
Quantum Computing - Department of Computing
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... Quantum mechanics is a very accurate description of nature as it predicts quantum effects up to an astonishing precision of 14 decimal places. But we do not know why nature works like that and why quantum mechanics gives such a good description of nature. In other words, quantum mechanics tells us h ...
"Synthesis and Characterization of Dilute Magnetic Semiconductor Nanoparticles"
"Synthesis and Characterization of Dilute Magnetic Semiconductor Nanoparticles"

Quantum Faraday effect in graphene within relativistic Dirac model
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cluster algebras in algebraic lie theory
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How the Laws of Physics Lie
How the Laws of Physics Lie

... finally, ‘a physical explanation in terms of electron theory’ given by Lorentz, which is ‘essentially the theory we accept today’. Everitt distinguishes Airy's phenomenological law from the later theoretical treatment of Lorentz, not because Lorentz employs the unobservable electron, but rather beca ...
Tensor Product Methods and Entanglement
Tensor Product Methods and Entanglement

... (TTNS) approach.[98–100] The QC-TTNS combines a number of favorable features that suggest it might represent a novel, flexible approach in quantum chemistry: the more general concept of data-sparsity inherent in the TNS representation allows for the efficient representation of a much bigger class of ...
Resonant Magnetization Tunneling in Molecular Magnets
Resonant Magnetization Tunneling in Molecular Magnets

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Physical Foundations of Quantum Electronics

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Quantum Computing
Quantum Computing

... Deutsch developed a notion of a quantum mechanical Turing machine. Bernstein, Vazirani, and Yao showed that quantum computers can do anything a classical computer can do with at most a small (logarithmic) slow down. The early 1990s saw the first truly quantum algorithms, algorithms with no classica ...
Quantum dynamics in strong fluctuating fields - Physik Uni
Quantum dynamics in strong fluctuating fields - Physik Uni

The complexity of the Separable Hamiltonian Problem
The complexity of the Separable Hamiltonian Problem

Experimental one-way quantum computing
Experimental one-way quantum computing

... single-particle measurements carried out from the left side of the cluster to the right side, where the final readout takes place. The important feature of the quantum circuits is that the output of one circuit can be fed into the input of a subsequent one if their cluster states are bonded together ...
Consciousness in the universe A review of the ‘Orch OR’ theory ScienceDirect
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Graphene and Relativistic Quantum Physics
Graphene and Relativistic Quantum Physics

... the Berry’s phase induced by the pseudo spin rotation. In particular, for complete backscattering, Eq. (5) yields R(2π) = eiπ , indicating that rotation in κ by 2π leads to a change of the phase of the wave function |κi by π. This non-trivial Berry’s phase may lead to non-trivial quantum corrections ...
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... A Brief Summary of Special Relativity ...
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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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