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The averaged dynamics of the hydrogen atom in crossed electric
The averaged dynamics of the hydrogen atom in crossed electric

Haag`s Theorem in Renormalisable Quantum Field Theories
Haag`s Theorem in Renormalisable Quantum Field Theories

... (3) a system of axioms due to Araki, Haag and Kastler [HaKa64, Ha96, Stro13]. These axioms were enunciated in an attempt to clarify and discern what a quantum field theory should or could reasonably be. In contrast to this, the proponents of the somewhat idiosyncratic school of axiomatic Smatrix the ...
On Exotic Orders in Stongly Correlated Systems
On Exotic Orders in Stongly Correlated Systems

Schrödinger operators and their spectra
Schrödinger operators and their spectra

numerical simulations of strongly correlated electron and spin systems
numerical simulations of strongly correlated electron and spin systems

Matrix Mechanics and Wave Mechanics - Philsci
Matrix Mechanics and Wave Mechanics - Philsci

... If such analysis is correct, it provides considerable evidence that, in its critical moments, the foundations of scientific practice might not live up to even minimal standards of rigor, as such standards are established in the practice of logic, mathematics, and mathematical physics, thereby promp ...
Semiclassical Green`s functions and an instanton formulation of
Semiclassical Green`s functions and an instanton formulation of

... where in both cases the Born-Oppenheimer approximation is first applied to obtain a single-surface Hamiltonian. The Im F method32 can be used to derive the instanton approximation to the adiabatic escape rate from metastable states in the high- or low-temperature limit26 although its application to ...
Wigner`s Dynamical Transition State Theory in
Wigner`s Dynamical Transition State Theory in

Quantum dynamics in strong fluctuating fields - Physik Uni
Quantum dynamics in strong fluctuating fields - Physik Uni

A practical guide to density matrix embedding
A practical guide to density matrix embedding

... DMET from our perspective, that we believe will be particularly useful for those seeking to implement the method for their own chemistry applications. Together with this work, we provide a code qc-dmet 26 that may be used in real calculations. For simplicity, we focus exclusively on the ground-state ...
Double quantum dot as a spin rotator
Double quantum dot as a spin rotator

... Eνr ,νl (Vgr , Vgl ) form an ”egg-carton” pattern [11] where the vertices connect the windows with charge configurations (νr , νl ), (νr , νl − 1), (νr + 1, νl − 1). The lines Eνl ,νr ≈ Eνl +1νr , are the regions where the Coulomb resonance induced by Vgr allows tunneling through the left dot. Secon ...
The Physics of Inflation
The Physics of Inflation

... physics almost certainly does not contain the right type of fields and interactions to source an inflationary epoch. To describe inflation we therefore have to leave to comfort of the Standard Model and explore ‘new physics’ possibly far above the TeV scale. Some of the boldest and most profound ide ...
Chapter 1 The Kondo screening cloud: what it is and
Chapter 1 The Kondo screening cloud: what it is and

... experiments. This is simply the magnetic polarization of the electrons as a function of distance from the impurity, in linear response to a magnetic field (applied to both the impurity and the conduction electrons). The second (Sub-Section 1.2.2) is the charge density (Friedel) oscillations, as a fu ...
Quantum Transport in Finite Disordered Electron Systems
Quantum Transport in Finite Disordered Electron Systems

DECOHERENCE AND DYNAMICAL DECOUPLING IN SOLID-STATE SPIN QUBITS Wayne Martin Witzel
DECOHERENCE AND DYNAMICAL DECOUPLING IN SOLID-STATE SPIN QUBITS Wayne Martin Witzel

Lectures on Random Schrödinger Operators
Lectures on Random Schrödinger Operators

... known. We are interested in studying perturbations of H0 . As we consider systems that are infinitely-extended in space, we will be primarily concerned with perturbations which do not decay at infinity. Such perturbations have the possibility of ...
Ultracold atoms in optical lattices generated by quantized light fields
Ultracold atoms in optical lattices generated by quantized light fields

... a quantum description. Starting from a cavity QED single atom Hamiltonian we use different routes to derive approximative multiparticle Hamiltonians in Bose-Hubbard form with rescaled or even dynamical parameters. In the limit of large enough cavity damping the different models agree. Compared to free ...
Stratified shear flow instabilities at large Richardson numbers
Stratified shear flow instabilities at large Richardson numbers

... the Ri-wavenumber plane兲 that extends to arbitrarily large values of Ri. These results reproduce qualitatively the results of a piece wise linear velocity and discontinuous density profile introduced earlier by Holmboe29 and are referred in literature as Holmboe modes. Numerical investigations of th ...
Nonequilibrium dynamical mean-field theory - Physik Uni
Nonequilibrium dynamical mean-field theory - Physik Uni

Steady State Entanglement in Quantum Dot Networks
Steady State Entanglement in Quantum Dot Networks

Serkan Sahin (Master, JGU, 2015): Entanglement
Serkan Sahin (Master, JGU, 2015): Entanglement

Polynomial Heisenberg algebras and Painleve
Polynomial Heisenberg algebras and Painleve

... complex factorization energies  = −1 + i with λ = κ = 1 (left) and  = 3 + i10−3 with λ = κ = 2 (right). Its real (magenta solid line) and imaginary (magenta dashed line) parts are compared to the harmonic oscillator potential (blue line). . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . ...


Electric dipoles at ultralow temperatures
Electric dipoles at ultralow temperatures

... A second feature embodied in (6) is the action of parity. The hydrogenic wavefunctions have a definite parity, i.e., they either change sign, or else remain invariant, upon converting from a coordinate system (x, y, z) to a coordinate system (−x, −y, −z). The sign of the parity-changed wave function ...
Shankar`s Principles of Quantum Mechanics
Shankar`s Principles of Quantum Mechanics

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Perturbation theory (quantum mechanics)

In quantum mechanics, perturbation theory is a set of approximation schemes directly related to mathematical perturbation for describing a complicated quantum system in terms of a simpler one. The idea is to start with a simple system for which a mathematical solution is known, and add an additional ""perturbing"" Hamiltonian representing a weak disturbance to the system. If the disturbance is not too large, the various physical quantities associated with the perturbed system (e.g. its energy levels and eigenstates) can be expressed as ""corrections"" to those of the simple system. These corrections, being small compared to the size of the quantities themselves, can be calculated using approximate methods such as asymptotic series. The complicated system can therefore be studied based on knowledge of the simpler one.
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