Analyses of {pi}{sup {+-}-40}Ca Elastic Scattering Data in the Delta Resonance Region using Inverse Scattering Theory and the Klein-Gordon Equation

The elastic scattering cross sections for {pi}{sup +} by {sup 40}Ca have been analyzed, for the first time, using the Klein-Gordon (KG) equation that incorporates the Coulomb interaction between the charged pions and targets explicitly for the incident energies of 163.3 and 180 MeV. The nuclear part...

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Veröffentlicht in:AIP conference proceedings 2011-10, Vol.1370 (1)
Hauptverfasser: Shehadeh, Zuhair F., Scott, Jeremy S., Malik, F. Bary
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description The elastic scattering cross sections for {pi}{sup +} by {sup 40}Ca have been analyzed, for the first time, using the Klein-Gordon (KG) equation that incorporates the Coulomb interaction between the charged pions and targets explicitly for the incident energies of 163.3 and 180 MeV. The nuclear part of the potentials is determined using an inverse scattering theory as a guide. Our results are then compared to those where the Coulomb potential has not been explicitly included in the KG equation but its effect is studied by modifying the incident kinetic energy following the prescription of Stricker. Our calculations that include the Coulomb potential in the KG equation reproduce the results using the Stricker prescription for {pi}{sup +}. The Stricker method is then used to calculate {pi}{sup -} scattering. In all cases, the data have been well accounted for.
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Bary</creatorcontrib><title>Analyses of {pi}{sup {+-}-40}Ca Elastic Scattering Data in the Delta Resonance Region using Inverse Scattering Theory and the Klein-Gordon Equation</title><title>AIP conference proceedings</title><description>The elastic scattering cross sections for {pi}{sup +} by {sup 40}Ca have been analyzed, for the first time, using the Klein-Gordon (KG) equation that incorporates the Coulomb interaction between the charged pions and targets explicitly for the incident energies of 163.3 and 180 MeV. The nuclear part of the potentials is determined using an inverse scattering theory as a guide. Our results are then compared to those where the Coulomb potential has not been explicitly included in the KG equation but its effect is studied by modifying the incident kinetic energy following the prescription of Stricker. Our calculations that include the Coulomb potential in the KG equation reproduce the results using the Stricker prescription for {pi}{sup +}. 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The nuclear part of the potentials is determined using an inverse scattering theory as a guide. Our results are then compared to those where the Coulomb potential has not been explicitly included in the KG equation but its effect is studied by modifying the incident kinetic energy following the prescription of Stricker. Our calculations that include the Coulomb potential in the KG equation reproduce the results using the Stricker prescription for {pi}{sup +}. The Stricker method is then used to calculate {pi}{sup -} scattering. In all cases, the data have been well accounted for.</abstract><cop>United States</cop><doi>10.1063/1.3638100</doi></addata></record>
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subjects ALKALINE EARTH ISOTOPES
ASYMPTOTIC SOLUTIONS
BARYONS
BOSONS
CALCIUM 40
CALCIUM 40 TARGET
CALCIUM ISOTOPES
CHARGED-PARTICLE REACTIONS
COULOMB FIELD
CROSS SECTIONS
DIFFERENTIAL EQUATIONS
ELASTIC SCATTERING
ELECTRIC FIELDS
ELEMENTARY PARTICLES
ENERGY
ENERGY RANGE
EQUATIONS
EVEN-EVEN NUCLEI
FERMIONS
FIELD EQUATIONS
FINE STRUCTURE
HADRON REACTIONS
HADRONS
INVERSE SCATTERING PROBLEM
ISOTOPES
KINETIC ENERGY
KLEIN-GORDON EQUATION
LIGHT NUCLEI
LORENTZ TRANSFORMATIONS
MATHEMATICAL SOLUTIONS
MESON REACTIONS
MESONS
MEV RANGE
NUCLEAR PHYSICS AND RADIATION PHYSICS
NUCLEAR POTENTIAL
NUCLEAR REACTIONS
NUCLEI
NUCLEONS
PARTIAL DIFFERENTIAL EQUATIONS
PHYSICS OF ELEMENTARY PARTICLES AND FIELDS
PION PLUS REACTIONS
PION REACTIONS
PIONS
POTENTIALS
PSEUDOSCALAR MESONS
SCATTERING
STABLE ISOTOPES
TARGETS
TRANSFORMATIONS
WAVE EQUATIONS
title Analyses of {pi}{sup {+-}-40}Ca Elastic Scattering Data in the Delta Resonance Region using Inverse Scattering Theory and the Klein-Gordon Equation
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