Matches in DBpedia 2016-04 for { ?s ?p "In quantum mechanics, a Coulomb scattering state describes a state of a particle where the particle is subject to Coulomb potential and is not localized to a finite region of space.In general, Coulomb scattering state is a state in Hilbert Space that corresponds to two or more particles with positive interaction energy (assuming it to be only due to Coulomb interaction), which means, the energy of the system is greater than total energy of each separate particles constituting the system therefore these particles are not bound. The energy spectrum of such scattering state is continuous unlike discrete spectrum of bound states in Coulomb Potential."@en }
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- Coulomb_scattering_state abstract "In quantum mechanics, a Coulomb scattering state describes a state of a particle where the particle is subject to Coulomb potential and is not localized to a finite region of space.In general, Coulomb scattering state is a state in Hilbert Space that corresponds to two or more particles with positive interaction energy (assuming it to be only due to Coulomb interaction), which means, the energy of the system is greater than total energy of each separate particles constituting the system therefore these particles are not bound. The energy spectrum of such scattering state is continuous unlike discrete spectrum of bound states in Coulomb Potential.".
- Q18349077 abstract "In quantum mechanics, a Coulomb scattering state describes a state of a particle where the particle is subject to Coulomb potential and is not localized to a finite region of space.In general, Coulomb scattering state is a state in Hilbert Space that corresponds to two or more particles with positive interaction energy (assuming it to be only due to Coulomb interaction), which means, the energy of the system is greater than total energy of each separate particles constituting the system therefore these particles are not bound. The energy spectrum of such scattering state is continuous unlike discrete spectrum of bound states in Coulomb Potential.".