Is the program overlaid? No No. of magnetic tapes required: None What other peripherals are used? Card reader, Line printer No. of cards in combined program and test deck: 1202
CFASYM, a program for the calculation of the asymptotic solutions of the coupled equations of electron collision theory
โ Scribed by C.J. Noble; R.K. Nesbet
- Publisher
- Elsevier Science
- Year
- 1984
- Tongue
- English
- Weight
- 886 KB
- Volume
- 33
- Category
- Article
- ISSN
- 0010-4655
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โฆ Synopsis
number of channels or the number of terms in the asymptotic References series is increased. Other limitations can arise from the Coulomb
[1] PG. Burke and H.M. Schey, Phys. Rev. 126 (1962) ~47. function routines employed (these could easily be replaced).
[2] P.G. Burke, D.D. McVicar and K. Smith, Proc. Phys. Soc. 83 (1964) 397.
Typical running time
[3] M. Gailitis, J. Phys. B9 (1976) 843. The running time depends mostly on the number of channels
[4] R.K. Nesbet and C.J. Noble, to be published. included. The total time for the test run on the NAS 7000 was 24 s (1.4 s for the execution step) and 1.96 s (0.48 s for the execution step) on the CRAY-iS.
-1/2 1 \ Fox-Goodwin [8], variable phase [9] and various F,(r) r 6,k~sin 81(r) ~2 propagator [10,11] methods. The integration may
๐ SIMILAR VOLUMES
Two asymptotic expansions are suggested for the solution of the coupled equations for the radial channel wavefunctions arising from the treament of electron-ion scattering using the Dirac Hamiltonian. The recurrence relations obtained for the expansion coefficients are given. A method is suggested f
In the usual formulation of the close-coupled equations for the collision of two diatomic molecules, one assumes that the channel expansion forms an orthonormai set. This assumption can be invalid at small cenrer-of-mass separations. We show how one can deal with this problem while solving the close
An a&roximate sol&i& of the time depenilent &hri.id&g& eqiiatioti is Q&k&&h&i~ cl&& related&i' '. :\_" . ..:the +nickssica.l d&&tiok of strOng'coupling &&.isi&i probkm~. This me@& isi&eended.tS reduce coinput& : .-"' .. \_: the by taking intq accoiuit the-fact that n&iy &me&al elemerits may kcomniot