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Inhomogeneous boundary effects in semiconductor quantum wires
Inhomogeneous boundary effects in semiconductor quantum wires

Completely Quantized Collapse and Consequences
Completely Quantized Collapse and Consequences

... CQC facilitates that demonstration (which can be converted to CSL language with less transparency). Because the ensemble vector evolution in CQC is a Hamiltonian evolution, the Hamiltonian is a conserved energy associated with the ensemble. The Hamiltonian does not commute with W (x, t) since it is ...
The pseudodifferential operator square root of the Klein
The pseudodifferential operator square root of the Klein

... Point particles are a good idealization for doing physics in the classical domain. However, there already occurs problems with the pointlikeness of particles because the electrostatic energy of a charged point particle is infinite. Also in the problem of the radiation reaction of an accelerated poin ...
Floquet topological insulator in semiconductor
Floquet topological insulator in semiconductor

12 Quantum Electrodynamics
12 Quantum Electrodynamics

ESF 12p MISGAM_ok3.qxd - European Science Foundation
ESF 12p MISGAM_ok3.qxd - European Science Foundation

Alternative Approach to Time Evaluation of Schrödinger Wave
Alternative Approach to Time Evaluation of Schrödinger Wave

... from those pictures, ontological and epistemological approaches to the subject forwards that “a quantum particle must exist at a specific point at a particular time” therefore the position of the particle could, somehow, be definable. Additionally, the very existence of any quantum particle in space ...
Multiphoton adiabatic rapid passage: classical transition induced by separatrix crossing
Multiphoton adiabatic rapid passage: classical transition induced by separatrix crossing

... model and for a full three-dimensional calculation for Li using a model potential that gives the correct quantum defects of the Rydberg states. We are able to confirm that the results of the measurement are due to the microwave transitions described in [3]. We also performed threedimensional quantum ...
Topological insulators and superconductors
Topological insulators and superconductors

... the following reason: We simply go to combined eigenstates of both the symmetry S and the Hamiltonian. We want to assume that we only deal with such block-diagonal Hamiltonians from the outset. If we deal with anti-unitary symmetries, which do not have eigenstates, we cannot use this program of deco ...
The Mystery of the Cosmological Constant
The Mystery of the Cosmological Constant

Schrodinger equation in three dimensions
Schrodinger equation in three dimensions

Quantum Fields on Noncommutative Spacetimes: gy ?
Quantum Fields on Noncommutative Spacetimes: gy ?

Energy absorption by “sparse” systems: beyond linear response theory Doron Cohen
Energy absorption by “sparse” systems: beyond linear response theory Doron Cohen

... way of writing the Drude formula is very illuminating because it reflects Ohm law, and the units are as in the Landauer formula. For clarity we have restored the ~ in this formula. Within the framework of LRT, the same result is obtained from the Kubo formula Eq.(14), provided C̃(ω) of Eq.(15) is a ...
6 Theory of the topological Anderson insulator
6 Theory of the topological Anderson insulator

... We will now show that disorder can push the phase transition to positive values of m, which is the hallmark of a TAI. Qualitatively, the mechanism is as follows. Elastic scattering by a disorder potential causes states of definite momentum to decay exponentially as a function of space and time. The ...
Multiscale theory of finite-size Bose systems: Implications for collective
Multiscale theory of finite-size Bose systems: Implications for collective

... In a boson QC there are two types of processes to be accounted for. The QC-wide processes are either collective 共e.g., rotations, coherent density waves, or shape oscillations兲 or migrations of particlelike disturbances across the QC 共i.e., the coordinated motion of a given particle and a set of oth ...


Talk(3.1)
Talk(3.1)

Postprint
Postprint

... where u is a formal variable of degree 2. In other words S is a Maurer-Cartan element in the differential graded (dg) Lie algebra (OM [[u]][1], u∆, { , }). The Grothendieck-Teichmüller group GRT1 is a pro-unipotent group introduced by Drinfeld in [Dr]; we denote its Lie algebra by grt1 . In this pa ...
Emergence, Reduction, and Theoretical Principles
Emergence, Reduction, and Theoretical Principles

Quantum interference in the classically forbidden region: A parametric oscillator
Quantum interference in the classically forbidden region: A parametric oscillator

... = ± 共␮ + 1兲1/2. For ␮ 艋 1 the minima are separated by a saddle at P = Q = 0, as shown in Fig. 1. When friction is taken into account, the minima become stable states of period-2 vibrations. The function g共Q , P兲 is symmetric as a consequence of the time translation symmetry: the change 共P , Q兲 → 共−P ...
How to create a universe - Philsci
How to create a universe - Philsci

Quantum Information and the Representation Theory of the
Quantum Information and the Representation Theory of the

... Here, I would like to give a very brief introduction to some of the basic results that establish the link between quantum information and the representation theory of the symmetric group, and to briefly mention a few of the interesting consequences that have emerged from this connection, which have ...
density functional theory
density functional theory

Absorption of intense electromagnetic radiation in collisions of
Absorption of intense electromagnetic radiation in collisions of

On the Reality of Gauge Potentials - Philsci
On the Reality of Gauge Potentials - Philsci

... The connection on the principal fiber bundle representing electromagnetism is a geometric object: specifically, it is given by a Lie-algebra-valued one-form field on the bundle. It is defined independently of any choice of coordinate charts or section for the bundle. The pull-back corresponding to e ...
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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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