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metal
metal

... 2. What is the distribution of the non-equilibrium steady state? Quantum random walk, suppression of tunneling ...
Copyright c 2016 by Robert G. Littlejohn Physics 221A Fall 2016
Copyright c 2016 by Robert G. Littlejohn Physics 221A Fall 2016

... difference is only meaningful in the electrostatic approximation. When we turn to quantum mechanics, however, we are struck by the fact that the Schrödinger equation, as a differential equation in (x, y, z), necessarily involves the vector potential. Moreover, the wave function is gauge-dependent ( ...
Relativistic Description of Two- and Three
Relativistic Description of Two- and Three

The Rydberg series for the doubly excited states of the helium atom
The Rydberg series for the doubly excited states of the helium atom

Quantum field theory for matter under extreme conditions
Quantum field theory for matter under extreme conditions

N = 8 Supergravity, and beyond - Higgs Centre for Theoretical Physics
N = 8 Supergravity, and beyond - Higgs Centre for Theoretical Physics

... • General Relativity: gravity from space-time curvature (general covariance and equivalence principle). • Standard Model of Particle Physics: combines quantum mechanics and special relativity to describe Matter = three generations of 16 spin- 12 fermions Forces = electromagnetic, weak and strong via ...
Non-commutative Einstein equations and Seiberg
Non-commutative Einstein equations and Seiberg

Chemistry
Chemistry

... Schrödinger equation for molecular systems and basic approximations. MO ab initio methods. The Hartree Fock (HF method. Basis set functions; Roothaan equations. Limits of the HF method; correlation energy. Electron density function and derived properties. Definition and analysis of the conformationa ...
Three-dimensional solids in the limit of high magnetic fields
Three-dimensional solids in the limit of high magnetic fields

... This paper reviews descriptively work to date on the question of three-dimensional many-body systems subjected to a magnetic field sufficiently strong that the occupied single-electron states lie in only one Landau level. Relevant theory is reviewed, including electron-electron interactions, perturb ...
スライド 1
スライド 1

... • We proposed various non-perturbative string landscape models in the exactly solvable framework of 2D string theory. • Our work shows that string theory still seems to hide nontrivial dynamics in non-perturbative regime which connects various perturbative vacua. • So far, M theory is still a myster ...
spin liquids - IPhT
spin liquids - IPhT

... … unless one demands a half-odd-integer spin/cell it would exclude systems where some conventional order could coexist with some QSL/topological order physics… (like some chiral spin liquids) ...
Einstein memorial lecture.
Einstein memorial lecture.

... Important contributions to geodesy and geography were also made by al-Biruni. He introduced techniques to measure the earth and distances on it using triangulation. He found the radius of the earth to be 6339.6 km, a value not obtained in the West until the 16th century. His Masudic canon contains a ...
Document
Document

... the first excited state of a harmonic ...
Seoul National University, Korea, 06/2010, Insuk Yu
Seoul National University, Korea, 06/2010, Insuk Yu

Coherent transport through a quantum dot in a strong magnetic field *
Coherent transport through a quantum dot in a strong magnetic field *

... The resulting general expression will be given elsewhere. The non-Fermi-liquid nature of the transmission coefficient t(e) manifests itself as follows: At a fixed energy e, the phase shift / as a function of the quantum dot chemical potential k or “plunger” D gate voltage is the same as in a Fermi l ...
PPTx
PPTx

... • The behavior of the states in the theory are not only governed by measurable degrees of freedom but have additional ‘hidden’ degrees of freedom that complete the description of their behavior. • ‘Hidden’ because if states with prescribed values of these variables can be prepared or manipulated the ...
I II III
I II III

... Classically, an energy of zero is allowed. What will QM say? Nonzero, like particle in box? Classically, the oscillator can't exist in a state in "forbidden" regions. For example, a pendulum oscillating with an amplitude A cannot have a displacement greater than A. Could there be a nonzero probabili ...
Quantum Circuit Theory for Mesoscoptic Devices
Quantum Circuit Theory for Mesoscoptic Devices

... the importance of the quantum effects. The values of those off-diagonal matrix elements depend on various parameters, such as the bias/gate voltage. As a consequence of the large off-diagonal elements, the impedance of a dot has sharp peaks at frequencies corresponding to the energy-level spacing in ...
Quantum law - Free Coursework for GCSE
Quantum law - Free Coursework for GCSE

... physics, and from intuition based on our perceptions of the macroscopic world. Recall that a classical system is fully described by Newton's laws. In particular, if we specify the position and velocity of a particle at some instant, its future evolution is fully determined by Newton's second law. I ...
Propagator of a Charged Particle with a Spin in Uniform Magnetic
Propagator of a Charged Particle with a Spin in Uniform Magnetic

lattice approximations
lattice approximations

VALIDITY OF SEMICLASSICAL GRAVITY
VALIDITY OF SEMICLASSICAL GRAVITY

Adiabatic.Quantum.Slow.Altshuler
Adiabatic.Quantum.Slow.Altshuler

... When N   the gaps decrease even quicker than exponentially ...
ij - Scientific Research Publishing
ij - Scientific Research Publishing

... of the Markov chains are specified and the important property of monotonicity of a probability is formulated. Using one thin inequality, the behavior of relative entropy in the classical case is considered. Further we pass to studying of the irreversibility phenomena in quantum problems. By new meth ...
e - National Centre for Physics
e - National Centre for Physics

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Instanton

An instanton (or pseudoparticle) is a notion appearing in theoretical and mathematical physics. An instanton is a classical solution to equations of motion with a finite, non-zero action, either in quantum mechanics or in quantum field theory. More precisely, it is a solution to the equations of motion of the classical field theory on a Euclidean spacetime.
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