โ Scribed by Leon J. Radziemski Jr.; Kay J. Fisher; David W. Steinhaus; Aaron S. Goldman
No coin nor oath required. For personal study only.
Programming language: FORTRAN IV High speed store required: 55000 words. No of bits in a word: 60 Is the program overlaid? Yes No. of magnetic tapes required: 4 may be used for input data, intermediate storage and to store the results What other peripherals are used? Disk (in lieu of tapes); Extended Core Storage (disk may be substituted); Card Reader; Printer No. of cards in combined program and test deck: 2521
๐ SIMILAR VOLUMES
A b s t r a c t . The Energy levels of a muonic atom, taking electron screening into account are determined by directly solving the Dirac Equation in a screened Coulomb potential of the ALLIS-MORSE type. The non-relativistic limit of the result agrees with the values obtained by solving the Schrodin
Energy levels of muonic atom states with highrprincipal quantum number are examined. A Thomas-Fermi type treatment is used in all but the lightest atoms to take account of the effects of electron shielding. Transition energies of the muon are compared to electron binding energies, and implications f
Scmichsslwl e\prewonr for fhc c\pecr.Mon VJIW of the kinctrc and potcntul cncr&ys of ;1 dlJtOmlc malcculc 311: denvcd using 3 modrficd quanruation condrrlon Apphatron of this trcxmcm to rhc 1 numcr~uI3grc~mcnt wtrf, the accurate qo3nIal e\pccratlon values Xi state oi 111 results m Improwti