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Many-particle Hamiltonian

The many-particle Hamiltonian for a set of electrons and nuclei can be expressed as the sum of kinetic and pair-interaction operators,... [Pg.180]

On the Change of Spectra Associated with Unbounded Similarity Transformations of a Many-Particle Hamiltonian and the Occurrence of Resonance States in the Method of Complex Scaling. Part I. General Theory... [Pg.87]

The simplest example of a complex symmetric operator is the non-relativistic many-particle Hamiltonian H for an atomic, molecular, or solid-state system, which consists essentially of the kinetic energy of the particles and their mutual Coulomb interaction. Since such a Hamiltonian is both self-adjoint and real, one obtains... [Pg.95]

In physics, it is customary to formulate the eigenvalue problem of a self-adjoint many-particle Hamiltonian H and the associated boundary conditions which define its spectrum , in terms of the mathematical framework based on the theory of the Hilbert space. Before proceeding, it may hence be... [Pg.98]

On the Change of Spectra Associated with Unbounded Similarity Transformations of a Many-Particle Hamiltonian... [Pg.185]

Properties of a Many-Particle Hamiltonian under Complex Scaling. [Pg.186]

The Coulombic Many-Particle Hamiltonian.- For a system of atomic nuclei and electrons under the influence of electrostatic forces, the many-particle Hamiltonian takes the form ... [Pg.218]


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Coulombic many-particle Hamiltonian

Hamiltonian matrix, many-particle

Hamiltonian nonrelativistic many-particle

Managing the Many-Particle Hamiltonian

Many-particle

Many-particle Hamiltonian Born-Oppenheimer approximation

Many-particle Hamiltonian symmetry property

Many-particle Hamiltonian under complex scaling

Properties of a Many-Particle Hamiltonian under Complex Scaling

Quasi-Relativistic Many-Particle Hamiltonians

The Many-Particle Hamiltonian and Degree of Freedom Reduction

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