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109, 105302 (2012)
109, 105302 (2012)

Chapter 7 Spin and Spin–Addition
Chapter 7 Spin and Spin–Addition

... All particles leaving the Stern-Gerlach apparatus are then in an eigenstate of the Sz operator, i.e., their spin is either ”up” or ”down” with respect to the z-direction. Let’s now concentrate on the ”spin up” particles (in z-direction), that means we block up the ”spin down” in some way, and perfor ...
PowerPoint - Isaac Newton Institute
PowerPoint - Isaac Newton Institute

Topological aspects of systems with broken time-reversal symmetry
Topological aspects of systems with broken time-reversal symmetry

Lattice waves - Binghamton University
Lattice waves - Binghamton University

Quantum critical states and phase transitions in the presence of non
Quantum critical states and phase transitions in the presence of non

... of the art experiments in atomic physics. Of particular interest in this regard are systems of ultracold polar molecules[1, 2] and long chains of ultracold trapped ions[3]. On the one hand these systems offer unique possibilities to realize strongly correlated many-body states, which undergo interes ...
Effects of thermal and quantum fluctuations on the phase diagram of
Effects of thermal and quantum fluctuations on the phase diagram of

... BEC) in 1998 [1, 2], many interesting phenomena have been investigated. Due to the competition between the interatomic interactions and the coupling of atoms to an external magnetic field [3, 4], these systems can exhibit various phases having different spinor order parameters [2]. Both theoretical ...
Comparison of electromagnetically induced
Comparison of electromagnetically induced

New Journal of Physics Quantum interference-induced stability of repulsively Lea F Santos
New Journal of Physics Quantum interference-induced stability of repulsively Lea F Santos

... S zj S zj+1 is the Ising-type interaction and S xj S xj+1 + S j S j+1 is the flip-flop term4 . We assume a large effective magnetic field, B  |Jz |, pointing up in the z direction, so that the ground state has all spins pointing down, independently of the sign of Jz . A spin pointing up corresponds ...
magnetic-properties
magnetic-properties

...  The magnetic field strength needed to bring the induced magnetization to zero is termed as coercivity, Hc. This must be applied anti-parallel to the original field.  A further increase in the field in the opposite direction results in a maximum induction in the opposite direction. The field can o ...
Non-abelian quantum Hall states and fractional charges in one dimension Emma Wikberg
Non-abelian quantum Hall states and fractional charges in one dimension Emma Wikberg

... The fractional quantum Hall effect has, since its discovery around 30 years ago, been a vivid field of research—both experimentally and theoretically. In this thesis we investigate certain non-abelian quantum Hall states by mapping the two-dimensional system onto a thin torus, where the problem beco ...
Non-abelian quantum Hall states and fractional charges in
Non-abelian quantum Hall states and fractional charges in

... The fractional quantum Hall effect has, since its discovery around 30 years ago, been a vivid field of research—both experimentally and theoretically. In this thesis we investigate certain non-abelian quantum Hall states by mapping the two-dimensional system onto a thin torus, where the problem beco ...
ISOBARIC-SPIN SPLITTING OF SINGLE
ISOBARIC-SPIN SPLITTING OF SINGLE

... so formed has two single-particle modes of oscillation. If we had precise chargeindependence these modes would be characterized b y T; but if the singleparticle components are fairly far apart (say 1 MeV or more) it seems altogether probable that, while the Coulomb effects could make a large change ...
Characterizing Si: P quantum dot qubits with spin resonance
Characterizing Si: P quantum dot qubits with spin resonance

... ac-magnetic field for single qubit operations and an inter-donor exchange coupling for two-qubit operations. Experimentally, ac-magnetic fields have been used to perform electron spin resonance (ESR) and nuclear magnetic resonance (NMR) on single phosphorus electron14 and nuclear spins15 respective ...
PDF only - at www.arxiv.org.
PDF only - at www.arxiv.org.

X 5 Berry phase in solid state physics
X 5 Berry phase in solid state physics

... at time t. The probability of finding a particle in a particular level remains unchanged, even though each level acquires a different dynamical phase e−i/~ǫm t . In particular, if one starts with an eigenstate of the Hamiltonian, |ψ0 i = |ni, with am = δm,n , then the probability amplitude does not ...
Investigation of excitation energies and Hund`s rule in open shell
Investigation of excitation energies and Hund`s rule in open shell

... studies [10,15], and these oscillations get stronger at large rs , but these have only a rough qualitative resemblance to the oscillations in the one-body spin density observed in the ULSDA calculations. For one thing the oscillations in the two-body spin density are present at all rs whereas in the ...
Two-Level Atom at Finite Temperature
Two-Level Atom at Finite Temperature

Charge degrees of freedom on the kagome lattice
Charge degrees of freedom on the kagome lattice

... Within condensed matter physics, systems with strong electronic correlations give rise to fascinating phenomena which characteristically require a physical description beyond a one-electron theory, such as high temperature superconductivity, or Mott metal-insulator transitions. In this thesis, a cla ...
Understanding Molecular Simulations
Understanding Molecular Simulations

... Paul Dirac, after completing his formalism of quantum mechanics: “The rest is chemistry…”. This is a heavy burden the shoulders of “chemistry”: The “rest” amounts to the quantitative description of the world around us and the prediction of all every-day phenomena ranging from the chemical reactions ...
Infinitely Disordered Critical Behavior in Higher Dimensional
Infinitely Disordered Critical Behavior in Higher Dimensional

... a detailed review see [14]. In the understanding of critical phenomena in disordered quantum systems the strong disorder renormalization group (SDRG) method played a crucial role. After the early works by McCoy and others [15–19], Fisher used the method to obtain exact analytical results for the one ...
The Heisenberg antiferromagnet on the square
The Heisenberg antiferromagnet on the square

... crystal with a well-pronounced gap to all excitations which can be attributed to the nonequivalence of the NN bonds and to the even number of s = 1/2 spins in the unit cell [11,12,34]. In this paper we consider the spin-half HAFM on the square-kagomé [49–51] lattice (see figure 1). The square-kagom ...
Document
Document

... Experimental results presented mostly reflect work in the Yacoby and Marcus groups at Harvard. ...
How “Quantum” is the D-Wave Machine?
How “Quantum” is the D-Wave Machine?

Lecture Notes for Chemistry 543, Part III
Lecture Notes for Chemistry 543, Part III

... Reading: Chapters 6 and 7 of Bernath; Levine pp 142-174. As in any branch of spectroscopy, we need to determine (1) the eigenvalues of the Hamiltonian in order to know the frequencies of the possible transitions, (2) the selection rules to determine what transitions actually occur, (3) the transitio ...
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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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