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The Computational Complexity of Linear Optics
The Computational Complexity of Linear Optics

... causing any collapse of complexity classes or other disastrous theoretical consequences. Also, of course, there are subexponential-time factoring algorithms (such as the number field sieve), and few would express confidence that they cannot be further improved. And thus, ever since Bernstein and Vaz ...
Impossibility of the Counterfactual Computation for All Possible
Impossibility of the Counterfactual Computation for All Possible

PPT - Physics
PPT - Physics

... “The model we shall choose is not a popular one, through each other and fall apart (i.e. so that we will not duplicate too much of the no hard scattering). The outgoing work of others who are similarly analyzing particles continue in roughly the same various models (e.g. constituent interchange Part ...
Observable  and hidden singular features of large fluctuations
Observable and hidden singular features of large fluctuations

... can be found from the condition that the energy of the Hamiltonian motion E = 0. The paths infinitesimally close toMPEP ([C(I) I ---, 0) and lyingon the opposite sides of it approach asymptotically the eigenvectors ±qO) as t ~ ~ and then go away from the saddle point. The corresponding limiting path ...
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Quantum non-demolition - Quantum Optics and Spectroscopy

... from the inability to create pure states. This prevents scaling of this technology to higher numbers of quantum bits. Solid state implementations offer the promise of easy scalability akin to integrated circuits as soon as one is able to reliably manufacture and control the basic building blocks. In ...
p15_11_6.pdf
p15_11_6.pdf

Chapter 13
Chapter 13

... In this case, the result is not  x  multiplied by a constant, so  x  is not an eigenfunction of the operator d/dx unless either A or B is zero. Chapter 13: The Schrödinger Equation Physical Chemistry 2nd Edition © 2010 Pearson Education South Asia Pte Ltd ...
The book of abstracts - MECO 42
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... is possible to travel from an equilibrium state to another in an arbitrary time, much shorter than the natural relaxation time. Such strategies are reminiscent of those worked out in the recent field of Shortcut to Adiabaticity, that aim at developing protocols, both in quantum and in classical regi ...
Weyl`s Spinor and Dirac`s Equation - weylmann.com
Weyl`s Spinor and Dirac`s Equation - weylmann.com

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... Figure 14.3.1: Block “Count Ones” realized using binary Half-Adders and FullAdders. The block at the bottom is the adder from Figure 14.2.2. Ancilla qubits are not shown. The design approach simplifies the circuit design process and the number and complexity of gates, at the price of increasing the ...
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Quantum gauge theory simulation with ultracold atoms

... a 2D lattice under the action of an exotic and external gauge eld related to the Heisenberg-Weyl gauge group. We describe a novel method to simulate the gauge degree of freedom, which consists of mapping the gauge coordinate to a real and perpendicular direction with respect to the 2D space of posi ...
The Monte Carlo Method in Quantum Mechanics Colin Morningstar Carnegie Mellon University
The Monte Carlo Method in Quantum Mechanics Colin Morningstar Carnegie Mellon University

... Monte Carlo estimates require statistically independent random configurations, but configurations generated by a Markov process do depend on previous elements in chain ¾ this dependence is known as autocorrelation ‰ this autocorrelation can actually be measured! ¾ for any observable (integrand) , th ...
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Nonadiabatic alignment by intense pulses
Nonadiabatic alignment by intense pulses

Theoretical and observational consistency of Massive Gravity
Theoretical and observational consistency of Massive Gravity

Coherent State Wave Functions on the Torus
Coherent State Wave Functions on the Torus

Yang-Baxter sigma models based on the CYBE
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... The parameter η measures the associated deformation. Note that the model is reduced to a principal chiral model when η = 0 . Then, this deformed model has the following Lax pair; ...
Bose-Einstein condensates with balanced gain and loss
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... of particles. The most important parameter of the acceleration, measured in velocity units, is the effective shock velocity w, which should be compared to the particle velocity v. As the results of analytical calculations show, for quasi-perpendicular shocks, all physical quantities, including the e ...
Strong luminescence quantum-efficiency enhancement near prolate
Strong luminescence quantum-efficiency enhancement near prolate

... The modifications of the radiative decay rate ⌫R and the total decay rate ⌫tot of a dipole emitter in close proximity to either a spherical or a prolate metal nanoparticle can be calculated with the improved GN model.15 In this model, the decay rate modifications are calculated based on a two-step a ...
Emulating Quantum Computation
Emulating Quantum Computation

Macroscopic quantum effects based on Kerr nonlinearities
Macroscopic quantum effects based on Kerr nonlinearities

PS - USTC, ICTS
PS - USTC, ICTS

... J z  lz ~ or ~ sz  1 • For asymmetric em E-M tensor, there should be difference of the diffraction pattern between orbital and spin polarized beams, because only for orbital polarized beam there is momentum density circular flow in the transverse plane. A detailed analysis had been given in arXiv ...
Chapter I
Chapter I

... Some times the motion of a particle or a system of particles is not free but it is limited by putting some restrictions on the position co-ordinates of the particle or system of particles. The motion under such restrictions is called constraint motion or restricted motion. The mathematical relations ...
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Canonical quantization

In physics, canonical quantization is a procedure for quantizing a classical theory, while attempting to preserve the formal structure, such as symmetries, of the classical theory, to the greatest extent possible.Historically, this was not quite Werner Heisenberg's route to obtaining quantum mechanics, but Paul Dirac introduced it in his 1926 doctoral thesis, the ""method of classical analogy"" for quantization, and detailed it in his classic text. The word canonical arises from the Hamiltonian approach to classical mechanics, in which a system's dynamics is generated via canonical Poisson brackets, a structure which is only partially preserved in canonical quantization.This method was further used in the context of quantum field theory by Paul Dirac, in his construction of quantum electrodynamics. In the field theory context, it is also called second quantization, in contrast to the semi-classical first quantization for single particles.
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