Computer code doing the calculation of the differential cross section for 208Pb(p,p') via an isolated isobaric analog resonance in 209Bi

Example of a computer code based on IDL [1] to calculate the differential cross section of a state described by 1p1h configurations excited by 208Pb(p,p') via an isolated isobaric analog resonance in 209Bi. The formula is given by Eq. (4) in [2] and uses a table of the geometrical coefficients calculated for all orbits 50 .le. N .le. 184 shown in [3]

Wave functions calculated by T. T. S. Kuo and G. E. Brown in 1968 using an effective nucleon-nucleon interaction.

Excitation energies for 1p1h states in 208Pb with (a) particles from 82 .le. Z .le. 126 and holes from 50 .le. Z .le. 82 and (b) particles from 126 .le. N .le. 184 and holes from 82 .le. N .le. 126 for spins from 0- to 9- and 2+ to 5+ (two different sets for 1-)

Wave functions calculated in the shell model with the M3Y interaction performed by K. H. Maier in 2002 / 2007.

Complete set of the excitation energies and amplitudes for 1p1h states in 208Pb with (a) particles from 82 .le. Z .le. 126 and holes from 50 .le. Z .le. 82 and (b) particles from 126 .le. N .le. 184 and from 82 .le. N .le. 126 calculated with the OXBASH code

Excitation energies calculated in the schematic shell model without residual interaction and including the surface delta interaction.

Complete set of the SDI excitation energies for 1p1h states in 208Pb with (a) particles from 82 .le. Z .le. 126 and holes from 50 .le. Z .le. 82 and (b) particles from 126 .le. N .le. 184 and holes from 82 .le. N .le. 126

Wave functions calculated in the shell model with the M3Y interaction performed by K. H. Maier in 2002 / 2007.

Complete set of the excitation energies and amplitudes for 1p1h states in 208Pb with (a) particles from 82 .le. Z .le. 126 and holes from 50 .le. Z .le. 82 and (b) particles from 126 .le. N .le. 184 and from 82 .le. N .le. 126 calculated with the OXBASH code

FORTRAN code describing the geometry in the inelastic proton scattering via an isobaric analog resonance

FORTRAN functions calculating 3j, 6j, 9j Wigner-symbols and Racah- and Z-coefficients are given by SS3J, SS6J, SS9J, RAC, ZQ in libCollectionExtract.for The code starts with FAK3NJ calculating all faculty numbers !N up to N=500 The geometrical factor needed to describe the inelastic proton scattering via and isobaric analog resonance are provided by TRIX The FORTRAN code phIK_WZbarAdapted.for does the calculation. The complete table of all needed geometrical factors for 208Pb(p,pÄ) via any IAR in 209Bi is provided in phIK_WZbar.table The definition of ZQ is shown in ZQ-definition.pd

Derivation of formulas for (p,p') via an isobaric analog resonance by H. L. Harney (1967-1969)

Elementary derivation of cross section formulas for (p,p') via an isobaric analog resonance (IAR) (a) german (b) englis

Research model.

Research model.</p

Completion rates by progress stage (based on completing the previous stage).

Completion rates by progress stage (based on completing the previous stage).</p

Effect of KSX participation on MOOC final exam results.

Effect of KSX participation on MOOC final exam results.</p