Lectures on quantum mechanics

By M. Baker. Quantum Information Processing, 2014

1,763 citations recorded by the source corpus.

Subfields: Atomic and Molecular Physics, and Optics, Physical and Theoretical Chemistry

View Paper: https://www.semanticscholar.org/paper/26479beb357b8bcccab8b2345198c0f9e6656557

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In Atomic and Molecular Physics, and Optics

In Physical and Theoretical Chemistry

Citations in the corpus

Dual gauge field theory of quantum liquid crystals in two dimensions (2016, methodology): “In this way we have accomplished to turn the primary constraint into a secondary constraint, in Dirac’s terminology [151, 130].”
State-Dependent Bulk-Boundary Maps and Black Hole Complementarity (2013, methodology): “Following Dirac [35], we will use the notation φn to denote the various constraints that will arise.”
Reconstruction of Gaussian quantum mechanics from Liouville mechanics with an epistemic restriction (2011, methodology): “In this limit, the position distribution Ga,s(q) becomes a Dirac delta function δ(q−a) centred at a, Ga,s(q)→ δ(q − a) ≡ lim s→0 1 2 √ πs exp ( − (q − a) 2 4s2 ) , (28) and the momentum distribution Gb,λs−1 approaches a uniform distribution.”
Integrable deformations of strings on symmetric spaces (2014, background): “Since Hamiltonian analysis is a key part of the current work, it is worth recalling some of the main features of Dirac’s theory of constrained systems as it applies to field theories [51, 52].”
Transcending the ensemble: baby universes, spacetime wormholes, and the order and disorder of black hole information (2020, background): “In the language of Dirac constraint quantization [70], (2.”
Extended phase space thermodynamics and P-V criticality of black holes with a nonlinear source (2012, background): “On the other hand, considering strong electromagnetic field in regions near to point-like charges, Dirac suggested that one may have to use generalized nonlinear Maxwell theory in those regions [10].”
An introduction to spontaneous symmetry breaking (2019, background): “at linear combinations of the elds and momenta vanish, then constitute constraints. This in turn implies there are associated redundant degrees of freedom. A detailed discussion can be found in Refs. [15,16]. The distinction between symmetries and gauge freedom becomes even more subtle for global tr”
A Quantum–Classical Model of Brain Dynamics (2023, background): “frequency ν = p/2mh, where p is the momentum of the particle and m is its mass [139, 140].”