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|a (TOE)ost5788091
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|a (TOE)5788091
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|a TOE
|c TOE
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|a GDWR
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|a 72
|2 edbsc
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|a E 1.99: conf-791157-1
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|a E 1.99:la-ur-79-3326
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|a E 1.99: conf-791157-1
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|a conf-791157-1
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|a la-ur-79-3326
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|a Some remarks on the resolution of the multiplicity problem for tensor operators in U(n)
|h [electronic resource]
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|a Los Alamos, N.M. :
|b Los Alamos Scientific Laboratory ;
|a Oak Ridge, Tenn. :
|b distributed by the Office of Scientific and Technical Information, U.S. Department of Energy,
|c 1979.
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|a Pages: 17 :
|b digital, PDF file.
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|a text
|b txt
|2 rdacontent.
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|a computer
|b c
|2 rdamedia.
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|a online resource
|b cr
|2 rdacarrier.
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|a Published through SciTech Connect.
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|a 11/19/1979.
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|a "la-ur-79-3326"
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|a " conf-791157-1"
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|a Conference on group theoretical methods in physics, Zvenigorod, USSR, 28 Nov 1979.
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|a Biedenharn, L.C.; Louck, J.D.
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|a A canonical resolution of the multiplicity problem was proven for U(3) and this resolution is extended to a determination of all U(n) tensor operators characterized by maximal null space. 9 references.
|
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|b W-7405-ENG-36.
|
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|a U Groups.
|2 local.
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|a Multiplicity.
|2 local.
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|a Tensors.
|2 local.
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|a Mathematical Operators.
|2 local.
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|a Mathematical Space.
|2 local.
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|a U-3 Groups.
|2 local.
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|a Weyl Unified Theory.
|2 local.
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|a Field Theories.
|2 local.
|
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|a Lie Groups.
|2 local.
|
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|a Space.
|2 local.
|
650 |
|
7 |
|a Symmetry Groups.
|2 local.
|
650 |
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|a Physics Of Elementary Particles And Fields.
|2 edbsc.
|
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|a Los Alamos Scientific Laboratory.
|4 res.
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|a United States.
|b Department of Energy.
|b Office of Scientific and Technical Information.
|4 dst.
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|u http://www.osti.gov/scitech/biblio/5788091
|z Online Access
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|a .b72121117
|b 03-07-23
|c 11-08-12
|
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|a web
|b 09-09-16
|c f
|d m
|e p
|f eng
|g
|h 0
|i 3
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|a Information bridge
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|s bb73a519-d189-5310-aec6-854bc93c5435
|
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f |
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|p Can circulate
|a University of Colorado Boulder
|b Online
|c Online
|d Online
|e E 1.99: conf-791157-1
|h Superintendent of Documents classification
|i web
|n 1
|