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Relativistic theory of one– and two electron systems: valley of
Relativistic theory of one– and two electron systems: valley of

... done just after 1913. But, these relativistic corrections have been done only in the year 1916 by Sommerfeld (in the framework of the elliptical orbits model) and after in the year 1926 by use of the relativistic wave equation established by Dirac after the discovery of the spin electron (1925) by U ...
18. Compatible and Incompatible Observables
18. Compatible and Incompatible Observables

Velicky17.10.BECBrno07L3
Velicky17.10.BECBrno07L3

An Introduction to Quantum Field Theory, Mrinal Dasgupta
An Introduction to Quantum Field Theory, Mrinal Dasgupta

... equation of second order. Taking another derivative in Hamilton’s equations and substituting one into the other, it is easy to convince oneself that the Euler-Lagrange equations and Hamilton’s equations provide an entirely equivalent description of the system. Again, this generalises obviously to th ...
2. The Integer Quantum Hall Effect
2. The Integer Quantum Hall Effect

the problem book
the problem book

Quantization as Selection Rather than Eigenvalue Problem
Quantization as Selection Rather than Eigenvalue Problem

Time Evolution of States for Open Quantum
Time Evolution of States for Open Quantum

Document
Document

Uniqueness of the ground state in weak perturbations of non
Uniqueness of the ground state in weak perturbations of non

... would expect, however, that the uniqueness should hold regardless of this invariance, as long as the perturbation is uniformly weak enough. We give a different proof, where the translational invariance plays no role. We consider ground states with most general boundary conditions in a finite volume ...
Quasi-exact treatment of the relativistic generalized
Quasi-exact treatment of the relativistic generalized

... for potential (1) was transformed into a confluent Heun equation and a simple and efficient algorithm to solve the problem numerically irrespective of the values of the parameters was presented. In addition, the 3D case of the potential was studied for the quasi-polynomial solutions in cases where t ...
Exact diagonalization of quantum spin models
Exact diagonalization of quantum spin models

NMR and ESR Spectroscopy - Symposium on Chemical Physics
NMR and ESR Spectroscopy - Symposium on Chemical Physics

Spontaneously Broken U(1) - University of Illinois Urbana
Spontaneously Broken U(1) - University of Illinois Urbana

On the Derivation of the Time-Dependent Equation of Schrodinger
On the Derivation of the Time-Dependent Equation of Schrodinger

... probably merely a surrogate for a fourth-order real wave equation applying to non-conservative systems. In Sec. 4 we will return to this problem of why the wavefunction is complex. The first application of Eq. (15) in Ref. 7 was to the interaction of an atom with a classical electric field to give a ...
Solutions to Homework 2, Introduction to Differential Equations
Solutions to Homework 2, Introduction to Differential Equations

4 Class exercise sheet
4 Class exercise sheet

cosmological perturbation theory - The Institute of Mathematical
cosmological perturbation theory - The Institute of Mathematical

... The model is based on the Friedman-Robertson-Walker [FRW] metric [5]. There are two important aspects for the metric ansatz, homogeneity and isotropy. That the universe is homogeneous is assumed and the input of isotropy is observationally motivated [6]. This is also called the Cosmological Principl ...
View slides
View slides

PDF
PDF

... does not apply to these entangled decompositions of , yet the role of entanglement is selfevident in this case. Hence, practically, there are two different ways to build “fast” separable states through classical correlations: either starting from the separable configurations (8) in which only one of ...
Post-Markov master equation for the dynamics of open quantum
Post-Markov master equation for the dynamics of open quantum

Seminar Quantum Field Theory - Institut für Theoretische Physik III
Seminar Quantum Field Theory - Institut für Theoretische Physik III

Schrödinger Theory of Electrons in Electromagnetic Fields: New
Schrödinger Theory of Electrons in Electromagnetic Fields: New

... for the determination of the exact wave functions and energies of the system; (d) with the Schrödinger equation written in self-consistent form, the Hamiltonian now admits via the Lorentz field a new term that explicitly involves the external magnetic field. The new understandings are explicated for ...
On two possible definitions of the free energy for collective variables
On two possible definitions of the free energy for collective variables

... Free energy is probably one of the most important quantities in analysing molecular systems [1]. If certain collective variables are given which monitor, e.g., transitions between molecular conformations, one can define a free energy associated with these collective variables as the logarithm of the ...
Solutions of One-Dimensional Effective Mass Schrödinger Equation
Solutions of One-Dimensional Effective Mass Schrödinger Equation

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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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