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Иш: THE COUPLED-CLUSTER APPROACH TO QUANTUM MANY-BODY PROBLEM IN A THREE-HILBERT-SPACE REINTERPRETATION

  1. 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

    Carl M. Bender, Stefan Boettcher

    Мақола199818 иқтибос
    ABI

  2. Making Sense of Non-Hermitian Hamiltonians

    Bender, C M

    Мақола200712 иқтибос
    ABI

  3. Observation of parity–time symmetry in optics

    Christian E. Rüter, Konstantinos G. Makris, Ramy El‐Ganainy +3

    Мақола201010 иқтибос
    ABI

  4. Quasi-Hermitian operators in quantum mechanics and the variational principle

    F. G. Scholtz, H. B. Geyer, F.J.W. Hahne

    Мақола199210 иқтибос
    ABI

  5. PSEUDO-HERMITIAN REPRESENTATION OF QUANTUM MECHANICS

    ALI MOSTAFAZADEH

    Мақола20108 иқтибос
    ABI

  6. Three-Hilbert-Space Formulation of Quantum Mechanics

    Miloslav Znojil

    Мақола20096 иқтибос
    ABI

  7. Boson description of collective states

    D. Janssen, F. Dönau, S. Frauendorf +1

    Мақола19715 иқтибос
    ABI

  8. The ODE/IM correspondence

    Patrick Dorey, Clare Dunning, Roberto Tateo

    Мақола20075 иқтибос
    ABI

  9. A non-Hermitian Hamilton operator and the physics of open quantum systems

    I. Rotter

    Мақола20094 иқтибос
    ABI

  10. Cryptogauge symmetry and cryptoghosts for crypto-Hermitian Hamiltonians

    Andrei Smilga

    Мақола20083 иқтибос
    ABI

  11. Coupled-cluster method: A lattice-path-based subsystem approximation scheme for quantum lattice models

    R. F. Bishop, P. H. Y. Li

    Мақола20112 иқтибос
    ABI

  12. Dynamic Variational Principles and Extended Coupled Cluster Techniques

    R. F. Bishop, J. Arponen, E. Pajanne

    Боб19892 иқтибос
    ABI

  13. Extended coupled-cluster method. II. Excited states and generalized random-phase approximation

    J. Arponen, R. F. Bishop, E. Pajanne

    Мақола19872 иқтибос
    ABI

  14. Variational principles and linked-cluster exp S expansions for static and dynamic many-body problems

    J. Arponen

    Мақола19832 иқтибос
    ABI

  15. Constrained Hamiltonian approach to the phase space of the coupled cluster method

    J. Arponen

    Мақола19972 иқтибос
    ABI

  16. An overview of coupled cluster theory and its applications in physics

    R. F. Bishop

    Мақола19912 иқтибос
    ABI

  17. 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

    Мақола19872 иқтибос
    ABI

  18. Сарлавҳасиз

    Бошқа2 иқтибос
    ABI