Home
  >  
Section 85
  >  
Chapter 84,233

Gas-Liquid Chromatographic Determination of Tetradif on Technical and Formulations: Collaborative Study

Rossum, B.V.; Martijn, A.; Launer, J. E.; Calamita, E C.; Oliva, M D.; Prima, S Y D.; Gassola, L.; Gotz, G.; Hitos, M P.; Magallanes, M.; Pavel, K.; Poulingue, P.; Povlsen, H H.; Rasero, F S.; Zeiser, O.

Journal of AOAC INTERNATIONAL 64(4): 829-832

1981

ISSN/ISBN: 0004-5756
Accession: 084232945
Download citation:  
Text
  |  
BibTeX
  |  
RIS
The gas-liquid chromatographic determination of tetradifon technical and formulations was collaboratively studied in duplicate with 12 laboratories. Six samples were dissolved in dichloroethane with n-hexacosane as the internal standard, chromatographed on a column of 3% SE-52, and detected by flame ionization. The average coefficients of variation were 1.2% for the 2 technical samples, 1.6% for the 2 wettable powders, and 1.5% for the 2 emulsifiable concentrates. The method has been adopted official first action.

PDF emailed within 1 workday: $29.90




Related References

Rismanchian, M.R. 2013: đť’±-Nilpotent Groups and 5-Term Exact Sequence Communications in Algebra 42(4): 1559-1564
Hai, J.; Li, Z. 2012: The Normalizer Property for Integral Group Rings of Some Finite Nilpotent-by-Nilpotent Groups Communications in Algebra 40(7): 2613-2627
Asar, A.O. 2000: Locally Nilpotent p-Groups whose Proper Subgroups are Hypercentral or Nilpotent-by-Chernikov Journal of the London Mathematical Society 61(2): 412-422
Scevenels, D. 1996: The genus of a direct product of certain nilpotent groups with a finite nilpotent group Archiv der Mathematik 66(2): 93-100
Xu, B. 2012: On thin residues and basis digraphs of nilpotent table algebras and applications to nilpotent groups Journal of Algebra 363: 94-112
Paramantzoglou, P.A. 2013: On the Howson Property of HNN-Extensions with Nilpotent Base Group and Amalgamated Free Products of Nilpotent Groups Communications in Algebra 42(4): 1718-1731
Dixon, M.R.; Kurdachenko, L.A. 2001: Locally nilpotent groups with the maximum condition on non-nilpotent subgroups Glasgow Mathematical Journal 43(1): 85-102
Trabelsi, N. 2007: On minimal non-(torsion-by-nilpotent) and non-((locally finite)-by-nilpotent) groups Comptes Rendus. Mathematique 344(6): 353-356
Wehrfritz, B. 1989: Some nilpotent and locally nilpotent matrix groups Journal of Pure and Applied Algebra 60(3): 289-312
RodrĂ­guez, C.; Franco, L.; Barja, J. 1987: An exact sequence in the homology of groups Communications in Algebra 15(4): 827-844
Vitale, E.M. 2002: A Picard–Brauer exact sequence of categorical groups Journal of Pure and Applied Algebra 175(1-3): 383-408
Vermani, L.R. 1976: The Exact Sequence of Hochschild-Serre in the Cohomology of Groups Journal of the London Mathematical Society s2-13(2): 291-297
Caenepeel, S.; Marcus, A. 2010: Hopf–Galois extensions and an exact sequence for H-Picard groups Journal of Algebra 323(3): 622-657
Kasprzak, P.; Skalski, A.; Sołtan, P.M. aj 2017: The canonical central exact sequence for locally compact quantum groups Mathematische Nachrichten 290(8-9): 1303-1316
Gonçalves, D.L.; Guaschi, J. 2010: Braid groups of non-orientable surfaces and the Fadell–Neuwirth short exact sequence Journal of Pure and Applied Algebra 214(5): 667-677
Crocker, D.; Raeburn, I.; Williams, D.P. 2007: Equivariant Brauer and Picard groups and a Chase–Harrison–Rosenberg exact sequence Journal of Algebra 307(1): 397-408
Gonçalves, D.L.; Guaschi, J. 2007: The braid groups of the projective plane and the Fadell–Neuwirth short exact sequence Geometriae Dedicata 130(1): 93-107
Pardon, W. 1982: The exact sequence of a localization for Witt groups. II. Numerical invariants of odd-dimensional surgery obstructions Pacific Journal of Mathematics 102(1): 123-170
Casas, J.; Pirashvili, T. 2000: Ten-Term Exact Sequence of Leibniz Homology Journal of Algebra 231(1): 258-264
Ladra, M.; R-Grandjean, A. 1987: An eight term exact sequence relative to a variety Journal of Pure and Applied Algebra 49(3): 259-271