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Excitation functions of the Zn(p,xn)Ga reactions.
Appl Radiat Isot
February 2020
Bhabha Atomic Research Centre, Mumbai, 400085, India.
The excitation functions for Zn(p,n)Ga and Zn(p,2n)Ga have been calculated for incident proton energies from threshold values to 30 MeV using the statistical model code TALYS-1.6. The (p,n) and (p,2n) cross sections have been calculated using both phenomenological Koning and Delaroche (KD) and semimicroscopic Jeukenne-Lejeune-Mahaux-Bruyeres (JLMB) optical model potentials.
View Article and Find Full Text PDFConstitutive equations for the flow behavior of entangled polymeric systems: application to star polymers.
J Chem Phys
March 2011
Computational Biophysics, University of Twente, Postbus 217, 7500 AE Enschede, The Netherlands.
A semimicroscopic derivation is presented of equations of motion for the density and the flow velocity of concentrated systems of entangled polymers. The essential ingredient is the transient force that results from perturbations of overlapping polymers due to flow. A Smoluchowski equation is derived that includes these transient forces.
View Article and Find Full Text PDFSemimicroscopic modeling of permeation energetics in ion channels.
IEEE Trans Nanobioscience
March 2005
Department of Chemistry, Brandeis University, Waltham, MA 02454-9110, USA.
The semimicroscopic (SMC) approach to modeling the energetics of ion permeation through biological channels provides an alternative perspective to standard molecular dynamics methods. It exploits the timescale separation between electronic and structural contributions to dielectric stabilization and accounts for electronic polarization by embedding the channel in a milieu that, on average, describes this polarization. Ions, water, and selected peptide moieties are mobile and comprise the reorganizational contribution to dielectric stabilization.
View Article and Find Full Text PDFA semi-microscopic model for the evaluation of radiation damage.
Radiat Prot Dosimetry
March 2003
Physics Laboratory, Istituto Superiore di Sanità Viale Regina Elena, 299, Roma, Italy.
A model for the biological effects of the energy deposited by ion beams on irradiated tissues is presented. The relevant parameters are the fractions of undamaged cells (where of course the definition of damaged cell depends on the biological end point under consideration, e.g.
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