Home
  >  
Section 79
  >  
Chapter 78,720

Untersuchungen zue Empfindlichkeit des Nonnenspinners, Lymantria monacha L. (Lep., Lymantriidae) gegenüber zwei Kernpolyedervirusstämmen des Schwammspinners, Lymantria dispar L. (Lep., Lymantriidae) - On the susceptibility of the nun moth Lymantria monacha L. (Lep., Lymantriidae) to two different virus strains (NPV) of the gypsy moth Lymantria dispar L. (Lep., Lymantriidae)

Lobinger, G.

Zeitschrift für Angewandte Entomologie 112(5): 484-492

1991

ISSN/ISBN: 0044-2240
Accession: 078719117
Download citation:  
Text
  |  
BibTeX
  |  
RIS

PDF emailed within 1 workday: $29.90




Related References

Rismanchian, M.R. 2013: 𝒱-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
Rodríguez, 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