Ushbu ish iqtibos qilgan ishlar

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Real Spectra in Non-Hermitian Hamiltonians Having<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" display="inline"><mml:mi mathvariant="bold-script">P</mml:mi><mml:mi mathvariant="bold-script">T</mml:mi></mml:math>Symmetry
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Making sense of non-Hermitian Hamiltonians
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Making Sense of Non-Hermitian Hamiltonians
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Observation of parity–time symmetry in optics
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Maqola201010 iqtibos
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Quasi-Hermitian operators in quantum mechanics and the variational principle
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PSEUDO-HERMITIAN REPRESENTATION OF QUANTUM MECHANICS
ALI MOSTAFAZADEH
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Three-Hilbert-Space Formulation of Quantum Mechanics
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Sarlavhasiz
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Boson description of collective states
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The ODE/IM correspondence
Patrick Dorey, Clare Dunning, Roberto Tateo
Maqola20075 iqtibos
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A non-Hermitian Hamilton operator and the physics of open quantum systems
I. Rotter
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Cryptogauge symmetry and cryptoghosts for crypto-Hermitian Hamiltonians
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Non-Hermitian Quantum Mechanics
Nimrod Moiseyev
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Coupled-cluster method: A lattice-path-based subsystem approximation scheme for quantum lattice models
R. F. Bishop, P. H. Y. Li
Maqola20112 iqtibos
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Dynamic Variational Principles and Extended Coupled Cluster Techniques
R. F. Bishop, J. Arponen, E. Pajanne
Bob19892 iqtibos
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Extended coupled-cluster method. II. Excited states and generalized random-phase approximation
J. Arponen, R. F. Bishop, E. Pajanne
Maqola19872 iqtibos
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Variational principles and linked-cluster exp S expansions for static and dynamic many-body problems
J. Arponen
Maqola19832 iqtibos
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Constrained Hamiltonian approach to the phase space of the coupled cluster method
J. Arponen
Maqola19972 iqtibos
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An overview of coupled cluster theory and its applications in physics
R. F. Bishop
Maqola19912 iqtibos
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Extended coupled-cluster method. I. Generalized coherent bosonization as a mapping of quantum theory into classical Hamiltonian mechanics
J. Arponen, R. F. Bishop, E. Pajanne
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Sarlavhasiz
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