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Quantum Computation with Molecular Nanomagnets
Quantum Computation with Molecular Nanomagnets

... Equivalent universality can be proved with other sets of elementary operations of one- and two-qubit gates [1]. This is an important result that suggests to focus effort in proving the feasibility of elementary quantum gates with new qubit candidates like molecular nanomagnets. In principle, there a ...
Reversible work extraction in a hybrid opto
Reversible work extraction in a hybrid opto

... governing the conversion of heat present in reservoirs of disorganized energy, into useful mechanical work extracted in reservoirs of organized energy, by exploiting the transformations of a calorific fluid (figure 1(a)). This initially applied area of physics, aimed at building engines, was later show ...
PDF
PDF

... generated within the same device. Furthermore, since entanglement is realized from a single device, the number of photon-source devices in an entangling circuit can be halved. Furthermore, we show here that the resonant photon source can be operated with pump-laser wavelengths that span approximatel ...
Introduction to Loop Quantum Gravity and Spin Foams
Introduction to Loop Quantum Gravity and Spin Foams

CS286.2 Lectures 5-6: Introduction to Hamiltonian Complexity, QMA
CS286.2 Lectures 5-6: Introduction to Hamiltonian Complexity, QMA

Matrix Product States and Tensor Network States
Matrix Product States and Tensor Network States

... Consequence of “monogamy of entanglement” (→ de Finetti theorem) ...
Here - Fifth Quantum Thermodynamics Conference
Here - Fifth Quantum Thermodynamics Conference

Physlet Quantum Physics - Boston University Physics
Physlet Quantum Physics - Boston University Physics

... animations generated in Java applets to show physics content. Every chapter of Physlet Quantum Physics contains three quite different Physlet-based exercises: Illustrations, Explorations, and Problems. Illustrations are designed to demonstrate physical concepts. Students need to interact with the Phy ...
A Motivation of Quantum Mechanics
A Motivation of Quantum Mechanics

Get PDF - OSA Publishing
Get PDF - OSA Publishing

... coincide with each other. Figure 4(a) displays the transmission and reflection spectra for the conditions of d = 6, g = 1, δ = 0, and k0 . Figure 4(c) demonstrates the two functions X and Y numerically. One can identify that the intersections of X and Y are the zeros of R. However, for the case of K ...
quantum computation of the jones polynomial - Unicam
quantum computation of the jones polynomial - Unicam

... the connecting between braids and knots ([11]), we define two different closures of a braid (trace and plat closure). According to the Alexander theorem we know that for every knot K there exist some braid b in Bn such that the closure of b is K. Then, we give an algebraic description the Kauffman ...
Sufficient conditions for three-particle entanglement and their tests in
Sufficient conditions for three-particle entanglement and their tests in

... for confirmation of the entanglement of all N particles. For this purpose, one must also address the question of whether the data admit a model in which less than N particles are entangled. The standard generalized Bell inequalities mentioned above are not designed to deal with this issue, and thus, ...
5.3 Atomic Emission Spectra and the Quantum Mechanical Model
5.3 Atomic Emission Spectra and the Quantum Mechanical Model

The Power of Perturbation Theory
The Power of Perturbation Theory

... intersection numbers n have to be determined This is easy for one-dimensional integrals, but very complicated in the path integral case, where in general they will be infinite Key idea: the thimble decomposition can be modified by a simple trick The decomposition of the integral Z in terms of thimbl ...
Vacuum-Entanglement
Vacuum-Entanglement

coherent states in quantum mechanics
coherent states in quantum mechanics

... invented the quantum mechanics. Max Planck, Louis de Broglie and many others all have contributed to the theory of quantum mechanics. In 1925 Werner Heisenberg, Max Born and Pascual Jordan developed the matrix mechanics formulation of quantum mechanics, which is now commonly used. Quantum mechanics ...
User Manual - Redbrick
User Manual - Redbrick

... The Quantum Computing Language contains a number of classical programming components. The term classical refers to non-quantum components. These components are very similar to programming components found in a language like ”C”. The QCL has 5 data types; int, string complex, boolean real, all of whi ...
THE CONCEPTUAL BASIS OF QUANTUM FIELD THEORY
THE CONCEPTUAL BASIS OF QUANTUM FIELD THEORY

Turing Machines
Turing Machines

... established laws of classical physics and called for a radically different way of thinking --this led to the development of Quantum Mechanics which is today regarded as the fundamental theory of Nature The price to be paid for this powerful tool is that some of the predictions that Quantum Mechanics ...
Short-Lived Lattice Quasiparticles for Strongly Interacting Fluids
Short-Lived Lattice Quasiparticles for Strongly Interacting Fluids

... relevant, say, to fluid turbulence. Indeed, given the current computer resolutions, (iii) is precisely the regime that needs to be approached in order to simulate strongly coupled classical fluids, such as turbulent flows at Reynolds number above a few thousands. To clarify the point, let us recall ...
Programmable architecture for quantum computing Jialin Chen, Lingli Wang, Edoardo Charbon,
Programmable architecture for quantum computing Jialin Chen, Lingli Wang, Edoardo Charbon,

... transformation can be exactly realized if the set of single-qubit operation plus CNOT are allowed as elementary gates [21]. We note that quantum gate arrays in the literature [22,23] are generally based on some matrix decompositions such as QR decompositions [24], CS decomposition [25], QS decomposi ...
Quantum path-integral study of the phase diagram and isotope
Quantum path-integral study of the phase diagram and isotope

... natural neon for temperatures in the range 17-50 K and pressures between 10−2 and 2 × 103 bar by calculation of the phase coexistence between solid, liquid, and gas phases. Moreover the VPIE of solid and liquid phases at triple-point conditions and the TPIE of 20 Ne and 22 Ne are also calculated and ...
States and Operators in the Spacetime Algebra
States and Operators in the Spacetime Algebra

Bousso`s Strings 2012 talk
Bousso`s Strings 2012 talk

The evolution of free wave packets
The evolution of free wave packets

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Interpretations of quantum mechanics

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