The fixed core stochastic variational method is used to investigate positron binding to a model alkali atom with a continuously adjustable ionization potential. Positron binding is possible for model atoms which have ionization potential (IP) ranging from 0.1767 to 0.479 Hartree (corresponding to dipole polarizabilities ranging from 209 to 23.5 a03). Results of the model indicate that positron binding is likely for gold, but not for potassium, rubidium or caesium. The annihilation rate was largest (1.97 × 109 s-1) when the IP is smallest and smallest (0.07 × 109 s-1) when the IP is largest. The presence of a positronium (Ps) cluster configuration in the wavefunction is found to be important for an accurate estimate of the annihilation rate ...
The least-squares variational method (LSVM) is used for determining trial wavefunctions representing...
We present a first-principles study of annihilation probabilities of surface trapped positrons with ...
We present calculations of the differential, integrated elastic, and total cross sections for positr...
We present a quantum mechanical analysis of positrons trapped in a bound state at the (100) surface ...
The existence of a stable ground state for the exotic NaeC atom is demonstrated by using a modified ...
Recent research has shown that there are a number of atoms and atomic ions that can bind a positron....
The fixed-core stochastic variational method has been used to predict the existence of a Zne+ bound ...
A frozen-core model of atomic silver is developed with the core consisting of the 1s to 4d shells. T...
The many-body system comprising a He nucleus, three electrons, and a positron has been studied using...
In this paper we present results of theoretical studies of positron states and annihilation characte...
The structures of a number of exotic atoms with an attached positron or positronium atom are studied...
Abstract. It is proposed that the binding energies of positrons to a number of atoms be determined b...
States of positronium hydride having different angular momenta have been studied by means of quantum...
Close-coupling calculations of positron scattering from atomic sodium are performed from threshold t...
The positronium atom (Ps) is widely used as a probe to characterize nanoporous and mesoporous materi...
The least-squares variational method (LSVM) is used for determining trial wavefunctions representing...
We present a first-principles study of annihilation probabilities of surface trapped positrons with ...
We present calculations of the differential, integrated elastic, and total cross sections for positr...
We present a quantum mechanical analysis of positrons trapped in a bound state at the (100) surface ...
The existence of a stable ground state for the exotic NaeC atom is demonstrated by using a modified ...
Recent research has shown that there are a number of atoms and atomic ions that can bind a positron....
The fixed-core stochastic variational method has been used to predict the existence of a Zne+ bound ...
A frozen-core model of atomic silver is developed with the core consisting of the 1s to 4d shells. T...
The many-body system comprising a He nucleus, three electrons, and a positron has been studied using...
In this paper we present results of theoretical studies of positron states and annihilation characte...
The structures of a number of exotic atoms with an attached positron or positronium atom are studied...
Abstract. It is proposed that the binding energies of positrons to a number of atoms be determined b...
States of positronium hydride having different angular momenta have been studied by means of quantum...
Close-coupling calculations of positron scattering from atomic sodium are performed from threshold t...
The positronium atom (Ps) is widely used as a probe to characterize nanoporous and mesoporous materi...
The least-squares variational method (LSVM) is used for determining trial wavefunctions representing...
We present a first-principles study of annihilation probabilities of surface trapped positrons with ...
We present calculations of the differential, integrated elastic, and total cross sections for positr...