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Lecture 2014-12-07
Lecture 2014-12-07

... • Transitions with J = 0 ↔ 0 are not allowed for nature of photons (1s2 − 1s2s 1S0) • In H-like atoms transitions are not allowed L = 0 ↔ 0 (1s − 2s) • Only emission of two photons can preserve angular momentum • Conservation of energy requires that the sum of energies is preserved • The most probab ...
Slides - Max-Planck
Slides - Max-Planck

... Z-polarized laser with spin J atoms z ...
Concepts of condensed matter physics Spring 2014 Exercise #5
Concepts of condensed matter physics Spring 2014 Exercise #5

Isospin effect in asymmetric nuclear matter
Isospin effect in asymmetric nuclear matter

Criticality at the Haldane-insulator charge-density
Criticality at the Haldane-insulator charge-density

... with S j = (1/2) σσ0 c†j,σ σ σσ0 cj,σ0 . The nearestneighbor Heisenberg spin interaction is assumed to be alternating and ferromagnetic, i.e., J < 0 on every other bond. Since the EHM at large enough U/V can be thought of as spin-1/2 chain, the second term in (2) tends to form a spin-1 moment out of ...
Why dynamics?
Why dynamics?

... Prepare the system in thermal mixed state and change the transverse field to zero from it’s initial value denoted by a. The long-time evolution of the system shows ( for T=0) a clear separation into two regimes distinguished by finite/zero value of log negativity denoted by EN. The study at finite t ...
PowerPoint-Präsentation
PowerPoint-Präsentation

... The order parameter shows scaling. From the slopes one gets ...
ppt - Harvard Condensed Matter Theory group
ppt - Harvard Condensed Matter Theory group

... Low energy effective theory: Luttinger liquid approach Luttinger model ...


marcelo.loewe
marcelo.loewe

7 WZW term in quantum mechanics: single spin
7 WZW term in quantum mechanics: single spin

STATISTICAL PHYSICS 1. Entropy and Temperature 1.1. Accessible
STATISTICAL PHYSICS 1. Entropy and Temperature 1.1. Accessible

... is a quantum state compatible with all the information known about the system (e.g. energy, volume, etc.). Sometimes, a state may be unaccessible because of initial conditions. For example, consider a box with a divider in the center and a gas on the right side. The volume accessible to the gas is c ...
Latest Lattice Results for Baryon Spectroscopy
Latest Lattice Results for Baryon Spectroscopy

... • For interacting particles, energies are shifted from their freeparticle values, by an amount that depends on the energy. • Luscher: relates shift in the free-particle energy levels to the phase shift at the corresponding E. ...
Using Superconductivity to “See” a Spin Axis
Using Superconductivity to “See” a Spin Axis

... The answer came from an unexpected source -- superconductivity. When some metals are supercooled near absolute zero (0 kelvin, -273.15˚ celsius), they have the remarkable ability to conduct electricity without resistance; i.e., they become “superconductors”. Another unique ...
1 Chirality density wave of the `hidden order` phase in URu2Si2 H.
1 Chirality density wave of the `hidden order` phase in URu2Si2 H.

Modification of the spin structure of high-molecular-weight
Modification of the spin structure of high-molecular-weight

Lecture 14 1 Entanglement and Spin
Lecture 14 1 Entanglement and Spin

... Claim: The ground state of this system is an entangled state! Namely, ¯ψ = 21 ¯0 1 ¯1 2 − ¯1 1 ¯0 2 , a Bell state! How do we show this? It’s the same old quantum story, solving the Schr. equation. So what is Ĥ? We must figure out how these electrons interact with each other. What effect could one ...
Adiabatic Preparation of Topological Order
Adiabatic Preparation of Topological Order

... cannot be present in the ground state because their energy is too large. In the thermodynamic limit, for some critical value of the ratio between tension and fluctuations =g, the gap between the ground state and the first excited state closes and the system undergoes a second order QPT [12]. Notice ...
Quantum fluctuations stabilize skyrmion textures A. Rold´an-Molina
Quantum fluctuations stabilize skyrmion textures A. Rold´an-Molina

... systems an external magnetic field can induce skyrmions with diameters of about a few tens of nanometers. The inclusion of spin transfer torques, as it is shown by numerical simulations, can be used to nucleate and manipulate isolated skyrmions [20,21], and they respond by moving coherently in respo ...
Diverging equilibration times in long
Diverging equilibration times in long

... the Hamiltonian (2) and are therefore conserved quantities which do not equilibrate. The results in [15] indicate that even further generalizations should be feasible. Discussion and outlook.—We have analytically studied the time evolution of long-range quantum spin models with Ising-type interactio ...
6.1 Nondegenerate Perturbation Theory
6.1 Nondegenerate Perturbation Theory

Thermodynamics and transport near a quantum critical point
Thermodynamics and transport near a quantum critical point

... O(N) symmetry →conservation of angular momentum ...
detail
detail

62. Super Conduction Hopping Process on the
62. Super Conduction Hopping Process on the

... hopping can take place if the kinetic energy exceeds the potential energy and when the temperature is less than the critical value this model shows also that when the temperature exceeds it critical value no hopping take place. It shows also that superconductivity is destroyed when the magnetic fiel ...
Magnetic Properties of TMs So far we have seen that some
Magnetic Properties of TMs So far we have seen that some

... μeff= √{4S(S+1)+L(L+1) = √ 24 + 12 = 6.0 B. M. For the d6 low spin case S = 0 and L = 3 μeff= √{4S(S+1)+L(L+1) = √ 0 + 12 = 3.5 B. M. For the high spin complex, the spin only contribution predominates, even at high temperatures, while for the low spin complex the value of μS+L = 1.5 B. M. observed a ...
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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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