Coleoptera Cerambycidae Lamiinae


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  • Classification
  • Region
  • Group
  • Gallery
  • List of species
  • Taxa, synonyms
  • Bibliography

Aulaconotus

Aulaconotus is the scientific name of a group of Lamiinae -also called lamiines or flat-faced longhorned beetles-


Aulaconotus Thomson, 1864

J. Thomson is the author of the original taxon.

The type species is Aulaconotus pachypezoides Thomson, 1864.

Aulaconotus Thomson, 1864 is the full name of the group-genus in the taxonomic classification system.

Aulaconotus has 8 species. This genus is ranked in the Agapanthiini tribe of Lamiinae.


Classification

kingdom
Animalia
~1,200,000 sp.
phylum
Arthropoda
~1,000,000 sp.
class
Insecta
~830,000 sp.
order
Coleoptera
~350,000 sp.
family
Cerambycidae
~35,000 sp.
subfamily
Lamiinae
20,209 sp.
tribe
Agapanthiini
679 sp.
genus
Aulaconotus
8 sp.


Region

World  [8]

distribution map

Distribution for species of Aulaconotus...



Gallery

Last images posted online

thumbnail #0
Last images of Aulaconotus, to see more: Plate in gallery Box in collection
Aulaconotus sp., ♂, Agapanthiini, Malayan Peninsula
Aulaconotus sp.

Agapanthiini
Malayan Peninsula
nop=0


List of species

8 species...

8 species

  • Aulaconotus atronotatus Pic, 1927
  • Aulaconotus gracilicornis Makihara & Saito, 1985
  • Aulaconotus grammopterus Breuning, 1940
  • Aulaconotus incorrugatus Gressitt, 1939
  • Aulaconotus pachypezoides Thomson, 1864
  • Aulaconotus satoi Hasegawa, 2003
  • Aulaconotus semiaulaconotus (Hayashi, 1974)
  • Aulaconotus szetschuanus Breuning, 1968


Taxa, synonyms

1 taxon refers to Aulaconotus...

1 taxon refers to Aulaconotus

  • Aulaconotus Thomson, 1864 [ sp. type : Aulaconotus pachypezoides Thomson, 1864 ]


Bibliography

Some citations found in the bibliography excluding lists and catalogs except with nomenclatural act or image or data...

Some citations found in the bibliography excluding lists and catalogs except with nomenclatural act or image or data

  • Aulaconotus Thomson • Mém. Soc. R. Sci. Liège • 1864 • 19  : 99, 390 [ nov div ]