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Chapter 2 Theory of angular momentum
Chapter 2 Theory of angular momentum

... = y[pz , z]px + x[z, pz ]py = −i~ypx + i~xpy = i~Lz ; ...
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An introduction to rigorous formulations of quantum field theory

... In fact, if we had a true measure, the above expression would be well-defined. (See Section 3.5 for an introduction to this topic.) You might call an element of this space a wavefunctional, in analogy with the wavefunction of non-relativistic quantum mechanics. In ordinary quantum mechanics, an elem ...
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a simple explanation of search technique in quantum framework

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The Path Integral Approach to Quantum Mechanics

... more flexible than the standard operator - state description, but I do not intend to get into an argument about this. Objectively, the strongest points in favour of the path integral appoach are that • unlike the usual Hamiltonian approach the path integral approach provides a manifestly Lorentz cov ...
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On the Topological Origin of Entanglement in Ising Spin Glasses

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... During production of oil, an in time increasing quantity of water is produced. To be able to return produced water to the well or dispose it to the environment, polluting materials have to be separated to the extent that the efflux complies to certain specifications. To be able to remove small quant ...
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Representation of Quantum Field Theory by Elementary Quantum

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Multiscale theory of finite-size Bose systems: Implications for collective

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Effective Field Theories for Topological states of Matter

... gap to excited states vanishes. A symmetry-protected topological phase (SPT), is a nontrivial phase which however can be connected to the trivial phase if we allow adiabatic changes (or local unitary evolutions) that do not respect the symmetry in question. The topological index is related to physic ...
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These notes

Hirota dynamics of quantum integrability
Hirota dynamics of quantum integrability

... • No single analyticity friendly gauge for T’s of right, left and upper bands. We parameterize T’s of 3 bands in different, analyticity friendly gauges, also respecting their reality and certain symmetries. • Quantum analogue of classical ...
The relevance of proton-proton physics for the understanding
The relevance of proton-proton physics for the understanding

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Propagator

In quantum mechanics and quantum field theory, the propagator gives the probability amplitude for a particle to travel from one place to another in a given time, or to travel with a certain energy and momentum. In Feynman diagrams, which calculate the rate of collisions in quantum field theory, virtual particles contribute their propagator to the rate of the scattering event described by the diagram. They also can be viewed as the inverse of the wave operator appropriate to the particle, and are therefore often called Green's functions.
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