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quant-ph/0301115 PDF
quant-ph/0301115 PDF

... The behaviour of a two-level particle in an external field - interesting task, analysis allows which one to receive a number of precisely solved models. In a quantum electronics in a resonant case it is possible to take into account only two energy levels of a molecule or atom (hereinafter for a sim ...
Simulation of Spin-Spin Coupling Dynamics in EPR
Simulation of Spin-Spin Coupling Dynamics in EPR

... state has zero population except for the ground state |1,|1,-1>, but they vary with time as the proportion of spins in each state oscillates. ...
Quantum spin
Quantum spin

... aforementioned eigenvalue problem of the Heisenberg spin-chain. It is worthwhile to introduce them by giving a rough overview over the historical development. Historically, Bethe's 1931 work on the isotropic case (gx = gy = gz), known as the XXX model, had a major impact and was the starting point f ...
$doc.title

... One can estimate the minimal energy gap ∆Emin (δ) close to critical point from the related expression in equation (5) by replacing there L with the corresponding characteristic length-scale in the off-critical region. We note, that this length-scale is not the average correlation length, since it is ...
Effect of disorder on quantum phase transitions in
Effect of disorder on quantum phase transitions in

... systems, these transitions are poorly understood because many of the theoretical methods ~e.g., exact solutions, the renormalization group and e expansions! that have proven so useful for pure systems at nonzero temperatures9 are difficult to implement for disordered systems.10 These phase transitio ...
Chapter 2 Quantum statistical mechanics from classical
Chapter 2 Quantum statistical mechanics from classical

... However, in many situations of interest, a miracle occurs. A quantum many-body system in d spatial dimensions has the same physical properties as a classical many-body system in d + 1 dimensions. In the limit of an infinite number of degrees of freedom, the correspondence is exact: appropriately-def ...
Russian Doll Renormalization Group and Superconductivity
Russian Doll Renormalization Group and Superconductivity

The Quantum Spin Hall Effect
The Quantum Spin Hall Effect

Thermodynamics of the Generalized Spin-One
Thermodynamics of the Generalized Spin-One

... The Falicov–Kimball model (FKM) [1] was originally proposed to describe the metal–insulator transitions in the rare-earth and transition-metal compounds. Later it has been used in literature to study a great variety of many-body effects such as alloy formation, mixed valence and electronic ferroelec ...
Fermion Mixtures in an Optical Lattice
Fermion Mixtures in an Optical Lattice

... 1) Mixtures of atoms with elastic scattering: Competition between thermal and quantum fluctuations a) asymmetric fermion/bosonic Hubbard model b) distribution of heavy fermions c) density of states of light fermions d) diffusion and localization of light fermions 2) Mixtures of atoms with inelastic ...
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manuscript

QM lecture - The Evergreen State College
QM lecture - The Evergreen State College

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Signal detection Signal Reception in MRI - 81Bones.net
Signal detection Signal Reception in MRI - 81Bones.net

physics colloquium
physics colloquium

... Niels Bohr Institute, University of Copenhagen, DK-2100 Copenhagen, Denmark / Department of Physics, Binghamton University ...
Exam 2 Sol/81/F01
Exam 2 Sol/81/F01

... Two possibilities should come to mind: 1s2 2s1 2p2 and 1s2 2s2 3s1. The first leads to several possible states, but with the possibility that the three 2s and 2p electrons could be all spin-aligned and produce a quartet state (there’s the answer to part (e)!), which would be lower in energy than any ...
Igor Herbut (Simon Fraser University, Vancouver) Lukas Janssen
Igor Herbut (Simon Fraser University, Vancouver) Lukas Janssen

... They get closer, but remain separated in the coupling space! ...
No Slide Title
No Slide Title

... (A 50  transmission line at room temperature) r=1 GHz, 100× faster than the  pulse rate! But many assumptions have been made. ...
Properties of Octahedral Coordination Compounds
Properties of Octahedral Coordination Compounds

... 6. Calculate the spin-only magnetic moment for the following atoms and ions: V3+, Fe3+, Mn2+, ...
Sri Venkateswara College Of Engineering Department of Applied
Sri Venkateswara College Of Engineering Department of Applied

Motor unit and Electromyogram (EMG )
Motor unit and Electromyogram (EMG )

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... Self-consistency ...
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Ω (E)

Questions - TTU Physics
Questions - TTU Physics

... 3. Work Problem #10 and #12 in Chapter 7. Treat these as two parts of one problem. 4. Work Problems #20 and #21 in Chapter 7. Treat these as two parts of one problem. 5. Work Problems #12 and #13 in Chapter 9. Treat these as two parts of one problem. 6. Work Problems #16, #17, and #18 in Chapter 9. ...
The QT interval on the ECG is measured from the beginning of the
The QT interval on the ECG is measured from the beginning of the

... ABSTRACT - Condensed Matter Physics The quantum spin Hall state of matter, which is related to the integer quantum Hall state, does not require application of a large magnetic field. It is a state of matter that is proposed to exist in special, twodimensional semiconductors with spin-orbit coupling. ...
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Ising model

The Ising model (/ˈaɪsɪŋ/; German: [ˈiːzɪŋ]), named after the physicist Ernst Ising, is a mathematical model of ferromagnetism in statistical mechanics. The model consists of discrete variables that represent magnetic dipole moments of atomic spins that can be in one of two states (+1 or −1). The spins are arranged in a graph, usually a lattice, allowing each spin to interact with its neighbors. The model allows the identification of phase transitions, as a simplified model of reality. The two-dimensional square-lattice Ising model is one of the simplest statistical models to show a phase transition.The Ising model was invented by the physicist Wilhelm Lenz (1920), who gave it as a problem to his student Ernst Ising. The one-dimensional Ising model has no phase transition and was solved by Ising (1925) himself in his 1924 thesis. The two-dimensional square lattice Ising model is much harder, and was given an analytic description much later, by Lars Onsager (1944). It is usually solved by a transfer-matrix method, although there exist different approaches, more related to quantum field theory.In dimensions greater than four, the phase transition of the Ising model is described by mean field theory.
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