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Origin of the exponential decay of the Loschmidt echo in integrable
Origin of the exponential decay of the Loschmidt echo in integrable

... systems may also exhibit exponential decay of the LE [13,14]. This finding may seem unexpected as the exponential decay of the LE is normally regarded as a hallmark of chaotic dynamics. To our knowledge, a theoretical model that is able to quantitatively explain exponential decay of the LE in integr ...
Hydrogen atom - Indiana University Bloomington
Hydrogen atom - Indiana University Bloomington

Lecture 12 Atomic structure
Lecture 12 Atomic structure

Representation Theory, Symmetry, and Quantum
Representation Theory, Symmetry, and Quantum

... In the early 20th century, it had become apparent to physicists that many phenomena, from the orbiting of electrons in atoms to the emission and absorption of light waves, did not occur on a continuous spectrum, as classical theories would predict. Einstein’s 1905 discovery of the photoelectic effec ...
Conserved quantities - Stanford Department of Mathematics
Conserved quantities - Stanford Department of Mathematics

Document
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k - Marc Madou

Lecture 9 1 Measurement and expectation values
Lecture 9 1 Measurement and expectation values

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EX917: Scattering resonances due to poles of the resolvent
EX917: Scattering resonances due to poles of the resolvent

1.2 The Time–Dependent Schr ¨odinger Equation
1.2 The Time–Dependent Schr ¨odinger Equation

Lie Algebras and the Schr¨odinger equation: (quasi-exact-solvability, symmetric coordinates) Alexander Turbiner
Lie Algebras and the Schr¨odinger equation: (quasi-exact-solvability, symmetric coordinates) Alexander Turbiner

Symmetry and Integrability of Nonsinglet Sectors in MQM
Symmetry and Integrability of Nonsinglet Sectors in MQM

Perturbation theory for anisotropic dielectric interfaces, and
Perturbation theory for anisotropic dielectric interfaces, and

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Numerical Methods Project: Feynman path integrals in quantum

Quantum Postulates “Mastery of Fundamentals” Questions CH351
Quantum Postulates “Mastery of Fundamentals” Questions CH351

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presentation source

... Some physicists try to derive probabilities of actual outcomes directly from field theory, without a Hamiltonian or potential. Is the idea of a potential only an approximation suitable for some energy scales? – I would ask: Are there not still some roles for mass, kinetic and ...
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Chapter 6: Basics of wave mechanics A bit of terminology and

Quantum spin chains
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Controlled collisions between atoms and ions

MAPPING BETWEEN NONLINEAR SCHRÖDINGER EQUATIONS WITH REAL AND COMPLEX POTENTIALS MARIO SALERNO
MAPPING BETWEEN NONLINEAR SCHRÖDINGER EQUATIONS WITH REAL AND COMPLEX POTENTIALS MARIO SALERNO

simulate quantum systems
simulate quantum systems



Solutions Fall 2004 Due 5:01 PM, Monday 2004/11/22
Solutions Fall 2004 Due 5:01 PM, Monday 2004/11/22

... Solution: The eigenfunction of the time-independent Schroedinger equation is the spatial part of the wave function which is a solution to the Schroedinger equation for a time-independent potential energy function. Since the wave function is used to calculate actual quantities that can be measured in ...
4 The Schrodinger`s Equation
4 The Schrodinger`s Equation

... We then endowed ψ with dynamics by adding in, at first a diagonal Hamiltonian Eq. (30) Ĥ and then with some more interesting dynamics by adding a NOT operator Eq. (33) H̃ . We find that both Hamiltonians generate different kinds of motion for the qubit. The lesson here is that the dynamics of system ...
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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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