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The Propagators for Electrons and Positrons 2
The Propagators for Electrons and Positrons 2

lecture 3
lecture 3

... Comparisons between official copies show some divergence with time. ~ 5 x 10-8 (50 μg in 100 years) L. R. Flores Castillo ...
Quantum groups: A survey of de nitions, motivations, and results
Quantum groups: A survey of de nitions, motivations, and results

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- Philsci-Archive

Physics (PHYS) - Principia College Catalog
Physics (PHYS) - Principia College Catalog

... A study of the application of classical and quantum mechanics to many-bodied systems. Explores the relationship between statistical mechanics and modern thermodynamics, fluid mechanics, solid state physics, and plasma physics. This course will develop the basic equations and concepts of statistical ...
Quantum interference with molecules: The role of
Quantum interference with molecules: The role of

... University of Vienna 共Vienna, Austria兲 has shown that molecules consisting of many atoms, such as fullerenes or fluorofullerenes can produce an interference pattern after traveling through a grating 关7,8兴. Molecules, however, come in many sizes, so one might expect that, in regard to their translati ...
Valence Electron Ionization Dynamics of Chromium by a
Valence Electron Ionization Dynamics of Chromium by a

DEPARTMENT OF PHYSICS Course Title Statistical Physics and
DEPARTMENT OF PHYSICS Course Title Statistical Physics and

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dagrep_v005_i004_p123_s15181. - DROPS

... pGCL. Besides the usual language constructs in Dijkstra’s GCL such as non-deterministic choice, it features a probabilistic choice where the probability distribution may be parametric. For instance, the assignment x += 1 [p] skip increments the variable x by one with probability p, and keeps the val ...
ABSTRACT RANDOM ROUTING AND CONCENTRATION IN QUANTUM SWITCHING NETWORKS
ABSTRACT RANDOM ROUTING AND CONCENTRATION IN QUANTUM SWITCHING NETWORKS

... crossbar concentrators. Sparse crossbar concentrators are rectangular grids of simple 2 × 2 switches or crosspoints, with the switches arranged such that any k inputs can be connected to some k outputs. We give the design of the quantum crosspoints for such concentrators and devise a self-routing me ...
Rotational Motion and Angular Momentum
Rotational Motion and Angular Momentum

Entanglement and Quantum Cryptography
Entanglement and Quantum Cryptography

... Quantum cryptography is one of the most important quantum information applications. The present thesis covers several topics on quantum cryptography, such as the security analysis of quantum channels for key distribution protocols and the study of quantum cloning. First, we introduce a general forma ...
CHAPTER 14: Elementary Particles
CHAPTER 14: Elementary Particles

Text and script of the play "Incredible Quantum Tablet".
Text and script of the play "Incredible Quantum Tablet".

Entanglement and Quantum Cryptography Joonwoo Bae Universitat de Barcelona
Entanglement and Quantum Cryptography Joonwoo Bae Universitat de Barcelona

... Quantum cryptography is one of the most important quantum information applications. The present thesis covers several topics on quantum cryptography, such as the security analysis of quantum channels for key distribution protocols and the study of quantum cloning. First, we introduce a general forma ...
Public Keys and Private Keys Quantum Cryptography
Public Keys and Private Keys Quantum Cryptography

AUTOMATIC QUANTUM COMPUTER PROGRAMMING A Genetic
AUTOMATIC QUANTUM COMPUTER PROGRAMMING A Genetic

... Landauer has made clear (Landauer, 1999), “information is inevitably physical,” and this means, among other things, that the laws of physics (and in particular the laws of quantum mechanics) underlie all information processing. But as of this writing most information processing ...
Information measures, entanglement and quantum evolution Claudia Zander
Information measures, entanglement and quantum evolution Claudia Zander

Encoding one logical qubit into six physical qubits
Encoding one logical qubit into six physical qubits

... It has been more than a decade since Peter Shor’s seminal paper on quantum error correction 关1兴. He showed how to protect one qubit against decoherence by encoding it into a subspace of a Hilbert space larger than its own. For the first time, it was possible to think about quantum computation from a ...
Multi-State Trajectory Approach to Non-Adiabatic Dynamics
Multi-State Trajectory Approach to Non-Adiabatic Dynamics

1. von Neumann Versus Shannon Entropy
1. von Neumann Versus Shannon Entropy

... The notion of combined states should not be confused with mixing sub-mixtures. Pure quantum states might be composed of two parts. For example, we may be considering deuterons, and each of the pure quantum states of a given deuteron might be considered as a combined state of a proton and a neutron. ...
Metric gluing of Brownian and sqrt(8/3)-Liouville
Metric gluing of Brownian and sqrt(8/3)-Liouville

... bijection [Sch97]. We refer to the surveys [Le 14, Mie09] for more details about this object. One can also define Brownian surfaces with other topologies, such as the Brownian half-plane, which is the scaling limit of the uniform infinite half-planar quadrangulations [GM16b, BMR16]; the Brownian pla ...
Necessary and Sufficient Quantum Information Characterization of
Necessary and Sufficient Quantum Information Characterization of

Photodissociation of ozone in the Hartley band: Potential energy
Photodissociation of ozone in the Hartley band: Potential energy

... 共R1 = 4.0a0 and 5.0a0 in Fig. 5兲 the energy splittings between the potential curves shrink and at the same time the “kink” at R2 ⬇ 2.8a0 becomes more distinct. This kink is caused by the intersection of the potential curve共s兲 representing channel 共2兲, O共 1D兲 + O2共 1⌬g兲, and the lowest potential curv ...
Implications of the two nodal domains conjecture for ground state
Implications of the two nodal domains conjecture for ground state

... The wave function is the product of two independent determinants, so the nodal set is the union of the nodal sets of the individual determinants. Each determinant has the structure of the 1s2s 3 S state of Be2+ and it is easy to see that the equations defining the two nodes are r1 − r2 = 0 and r3 − r ...
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Symmetry in quantum mechanics

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