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Semiconductor qubits for quantum computation
Semiconductor qubits for quantum computation

Quantum emission dynamics from a single quantum dot in a planar
Quantum emission dynamics from a single quantum dot in a planar

... simulations (usually without a QD and thus neglecting radiative coupling), e.g., a finite-difference time domain9; whereas such techniques may seemingly yield the correct answer, there are two main problems that are frequently ignored. First, these numerical simulations employ the ideal structure an ...
frequentism(7).pdf
frequentism(7).pdf

Semiconductor qubits for quantum computation
Semiconductor qubits for quantum computation

... Efficient solution of algorithms on a quantum computer with no efficient solution on a Turing machine? ...
Resonant reflection at magnetic barriers in quantum wires - ITN
Resonant reflection at magnetic barriers in quantum wires - ITN

WKB quantization for completely bound quadratic dissipative systems
WKB quantization for completely bound quadratic dissipative systems

... world applications [1]. In classical mechanics, the equations of motion for conservative systems, i.e. systems in which the sum of the kinetic energy K and potential energy U is constant, can be derived from a Hamiltonian function which represents the energy of the system in terms of generalized coo ...


Random walks with absolute negative mobility
Random walks with absolute negative mobility

... 关3兴 F. Jülicher and J. Prost, Prog. Theor. Phys. Suppl. 130, 9 共1998兲; C. Van den Broeck, P. Reimann, R. Kawai, and P. Hänggi, in Statistical Mechanics of Biocomplexity, edited by D. Reguera, J. M. G. Vilar, and J. M. Rubi 共Springer-Verlag, Berlin, 1999兲, pp. 93–111; P. Reimann, Phys. Rep. 共to be ...
Second Order Refinements for the Classical Capacity of Quantum
Second Order Refinements for the Classical Capacity of Quantum

Free-Space distribution of entanglement and single photons over
Free-Space distribution of entanglement and single photons over

Application of mathematical modeling in probability theory and
Application of mathematical modeling in probability theory and

3COM0074 Quantum Computing - Department of Computer Science
3COM0074 Quantum Computing - Department of Computer Science

433
433

... the sum of those in the separate beams (1 + 1 = 2). Quantum mechanically, the beams interfere, and the spacing of the fringes separating regions of constructive and destructive interference is proportional to h; across the fringes the intensity varies from zero and four times that of each beam (1 + ...
Quantum computing with nanoscale infrastructure
Quantum computing with nanoscale infrastructure

... |00>+|11>, a ‘Schrödinger’s cat’ state, which implies that if one reads one bit to be 0 (1), the other bit will also be 0 (1). Erwin Schrödingers thought experiment set about explaining the strange nature of quantum mechanics. He proposed a scenario with a cat in a sealed box, where the cat’s life o ...
On the Wave Function of the Photon
On the Wave Function of the Photon

Alternative Approach to Time Evaluation of Schrödinger Wave
Alternative Approach to Time Evaluation of Schrödinger Wave

... directly and heavily depending on time which is generally the case for the open quantum systems. Time dependant Hamiltonian operator can now be employed in any involving equation, namely QLE/NE or LE to obtain time evaluation of any quantum system. The purpose of this paper is, however, to derive an ...
( A ) + P
( A ) + P

... second draw if the first draw is green is: P (B | G) = P (B) = 0.30 (a conditional probability but equal to the marginal because the two draws are independent events) ...
Quantum computers - start [kondor.etf.rs]
Quantum computers - start [kondor.etf.rs]

... • Circuit representation ...
Closed timelike curves make quantum and classical computing
Closed timelike curves make quantum and classical computing

Remarks on the fact that the uncertainty principle does not
Remarks on the fact that the uncertainty principle does not

powerpoint - University of Illinois at Urbana
powerpoint - University of Illinois at Urbana

... been developed and made available online by work supported jointly by University of Illinois, the National Science Foundation under Grant CHE-1118616 (CAREER), and the Camille & Henry Dreyfus Foundation, Inc. through the Camille Dreyfus Teacher-Scholar program. Any opinions, findings, and conclusion ...
Main
Main

... understood as revealing the pre-existing definite value of some underlying hidden variable [6, 7]. Whether the origin of the speed-up of our algorithm can be explained by contextuality is an open question. In this work, we present an oracle-based quantum algorithm which, constructed on a surprisingl ...
Chapter 4
Chapter 4

... We   sought   to   recruit   five   students   from   each   of   the   four   modern   physics   offerings   at   the   University   of   Colorado   from   a   single   academic   year   (immediately   following   the   studies   described   ...
1 The Fourier Transform
1 The Fourier Transform

... This is the time-dependent Schrödinger equation for a free particle, i.e., where V = 0, written in the position representation. This shows that plane waves exp(ikx − iωt) are eigenfunctions of the free particle Hamiltonian. The probability of finding a particle at position x is proportional to the ...
Fock Spaces - Institut Camille Jordan
Fock Spaces - Institut Camille Jordan

< 1 ... 137 138 139 140 141 142 143 144 145 ... 305 >

Probability amplitude



In quantum mechanics, a probability amplitude is a complex number used in describing the behaviour of systems. The modulus squared of this quantity represents a probability or probability density.Probability amplitudes provide a relationship between the wave function (or, more generally, of a quantum state vector) of a system and the results of observations of that system, a link first proposed by Max Born. Interpretation of values of a wave function as the probability amplitude is a pillar of the Copenhagen interpretation of quantum mechanics. In fact, the properties of the space of wave functions were being used to make physical predictions (such as emissions from atoms being at certain discrete energies) before any physical interpretation of a particular function was offered. Born was awarded half of the 1954 Nobel Prize in Physics for this understanding (see #References), and the probability thus calculated is sometimes called the ""Born probability"". These probabilistic concepts, namely the probability density and quantum measurements, were vigorously contested at the time by the original physicists working on the theory, such as Schrödinger and Einstein. It is the source of the mysterious consequences and philosophical difficulties in the interpretations of quantum mechanics—topics that continue to be debated even today.
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