Open Access. Powered by Scholars. Published by Universities.®
Physical Sciences and Mathematics Commons™
Open Access. Powered by Scholars. Published by Universities.®
- Discipline
- Keyword
Articles 1 - 4 of 4
Full-Text Articles in Physical Sciences and Mathematics
Nonlocal Effects In Dissociative Electron Attachment To H2, D E. Atems, J M. Wadehra
Nonlocal Effects In Dissociative Electron Attachment To H2, D E. Atems, J M. Wadehra
Physics and Astronomy Faculty Research Publications
Electron scattering by diatomic molecules involving the formation of a single resonance is treated within the configuration-interaction formalism. A technique is presented for solving the resulting nonlocal integro-differential equation for the nuclear motion in the resonant state. This technique is applied to the scattering of electrons by molecular hydrogen (and its isotopes) via the formation of X^2 Σ^+_u resonance, using a semiempirical model for the resonant state. Numerical cross sections for dissociative attachment, to H_2, of electrons with energies below 5 eV are presented and compared both with available experimental data and with those obtained using the local approximation for …
Rovibrationally Enhanced Dissociative Electron Attachment To Molecular Lithium, J M. Wadehra
Rovibrationally Enhanced Dissociative Electron Attachment To Molecular Lithium, J M. Wadehra
Physics and Astronomy Faculty Research Publications
We have investigated the role played by initial rovibrational excitation of Li_2 on the cross sections and rates for dissociative electron attachment to the molecule. For a given internal energy, the vibrational excitation enhances the attachment cross section more than the rotational excitation. The attachment cross sections and the attachment rates reach their maximum values when the process of dissociative attachment to rovibrationally excited molecules is still endoergic and, furthermore, these quantities stay close to their maximum values even when the process changes from being endoergic to exoergic. The upper bounds on the cross sections and the rates for dissociative …
On The Optimal Reward Function Of The Continuous Time Multiarmed Bandit Problem, José Luis Menaldi, Maurice Robin
On The Optimal Reward Function Of The Continuous Time Multiarmed Bandit Problem, José Luis Menaldi, Maurice Robin
Mathematics Faculty Research Publications
The optimal reward function associated with the so-called "multiarmed bandit problem" for general Markov-Feller processes is considered. It is shown that this optimal reward function has a simple expression (product form) in terms of individual stopping problems, without any smoothness properties of the optimal reward function neither for the global problem nor for the individual stopping problems. Some results relative to a related problem with switching cost are obtained.
Remarks On Estimates For The Green Function, Jose Luis Menaldi
Remarks On Estimates For The Green Function, Jose Luis Menaldi
Mathematics Faculty Research Publications
No abstract provided.