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Phase transition of Light - Universiteit van Amsterdam
Phase transition of Light - Universiteit van Amsterdam

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Computing Systems

... consisting of a two-dimensional grid of cells. Space and time are discrete and each of the cells can be in a finite number of states. The cellular automaton updates the states of its cells synchronously according to the transition rules given a priori. The next state of a cell is computed by a trans ...
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... doctoral dissertation with Prince Louis de Broglie the landscape of the field of physics has, in many respects, changed profoundly. High-energy particle physics was then only getting underway. Now we are approaching, indeed have perhaps reached, the limit that society is willing to support in the co ...
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Correlated many-electron states in a quantum dot containing a

... Here i1 / iN↑ and j1 / jN↓ are the indices of single states for which each index is set by two quantum numbers 共radial and azimuthal quantum numbers兲, as mentioned above. The number of possible configurations NC depends on the number of electrons, Ne, the number of single orbitals, NS, and the size ...
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Introduction to Loop Quantum Gravity and Spin Foams

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Conjugate Codes - at www.arxiv.org.
Conjugate Codes - at www.arxiv.org.

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Algebraic spin liquid in an exactly solvable spin model

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Heisenberg Groups and Noncommutative Fluxes

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Solid State NMR Studies of Complex Two Dimensional Structures

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Human Genetic Variation, Shared and Private

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... ceases to be of concern. The simplest such system, and also the one taken to be the fundamental building block for quantum computing, is when V = C2 . Such a system has two basis vectors, usually denoted |0i and |1i, and is called a qubit. The previous postulate places a restriction on how we may de ...
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... He plotted the spin ½ baryons and spin 0 mesons in so-called octets. There is a similarity between Mendeleev’s periodic table of elements and the super multiples of particles of Gell Mann. Both pointed out a deeper structure of matter. The strangeness QN is plotted vertically and decreases from 0 t ...
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Quantum Numbers, Orbitals, and Probability Patterns

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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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