Defining and detecting quantum speedup
... In the absence of a consensus about what is the best classical algorithm, we define potential (quantum) speedup as a speedup compared to a specific classical algorithm or a set of classical algorithms. An example is the simulation of the time evolution of a quantum system, where the propagation of t ...
... In the absence of a consensus about what is the best classical algorithm, we define potential (quantum) speedup as a speedup compared to a specific classical algorithm or a set of classical algorithms. An example is the simulation of the time evolution of a quantum system, where the propagation of t ...
Quantum Computation: Theory and Implementation
... Software design (1)............................................................................................................................................181 ...
... Software design (1)............................................................................................................................................181 ...
Slater decomposition of fractional quantum Hall states
... the problem was made by Bernevig and Haldane [BH08], who recognised Laughlin’s wavefunctions to be Jack polynomials. Jack polynomials are a set of symmetric functions already well known for their relevance in integrable systems theory (they are excitations of the Sutherland model, i.e. eigenvalues o ...
... the problem was made by Bernevig and Haldane [BH08], who recognised Laughlin’s wavefunctions to be Jack polynomials. Jack polynomials are a set of symmetric functions already well known for their relevance in integrable systems theory (they are excitations of the Sutherland model, i.e. eigenvalues o ...
Geometries, Band Gaps, Dipole Moments, Ionization Energies and
... Quantum dot (QD) is a common term to designate a semiconductor nanostructure that confines motion of its conduction band electrons and/or valence band holes in all directions. QDs are so small particles that their electronic and optical properties differ drastically from the bulk volume of the corre ...
... Quantum dot (QD) is a common term to designate a semiconductor nanostructure that confines motion of its conduction band electrons and/or valence band holes in all directions. QDs are so small particles that their electronic and optical properties differ drastically from the bulk volume of the corre ...
A generalized entropy measuring quantum localization
... the time scale (the so-called break-time or Heisenberg time) on which quantum time evolution saturates due to the discreteness of the spectrum (see, e.g., [10]). (ii) Barrier action of tori and cantori: Localization on quantized invariant tori is well described within the semiclassical ebktheory. T ...
... the time scale (the so-called break-time or Heisenberg time) on which quantum time evolution saturates due to the discreteness of the spectrum (see, e.g., [10]). (ii) Barrier action of tori and cantori: Localization on quantized invariant tori is well described within the semiclassical ebktheory. T ...
5.3 Atomic Emission Spectra and the Quantum Mechanical Model
... Quantum Mechanics How does quantum mechanics differ from classical mechanics? ...
... Quantum Mechanics How does quantum mechanics differ from classical mechanics? ...
International Journal of Mathematics, Game Theory and Algebra
... set of functions of the form (1) ( r is not fixed! ) over any compact subset of Rn . In other words, the set M (σ) = span {σ(w · x − θ) : θ ∈ R, w ∈Rn} is dense in the space C(Rn ) in the topology of uniform convergence on all compacta (see, e.g., [2,3,4,7,10]). More general result of this type belo ...
... set of functions of the form (1) ( r is not fixed! ) over any compact subset of Rn . In other words, the set M (σ) = span {σ(w · x − θ) : θ ∈ R, w ∈Rn} is dense in the space C(Rn ) in the topology of uniform convergence on all compacta (see, e.g., [2,3,4,7,10]). More general result of this type belo ...
Document
... on all values in a certain range, we may integrate it with respect to x, to get another ket vector | x dx | X say. A ket vector which is expressible linearly in terms of certain others is said dependent on them. A set of ket vectors are called independent if no one of them is expressible line ...
... on all values in a certain range, we may integrate it with respect to x, to get another ket vector | x dx | X say. A ket vector which is expressible linearly in terms of certain others is said dependent on them. A set of ket vectors are called independent if no one of them is expressible line ...
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