Austrodromia
Austrodromia is a genus of flies in the family Hybotidae.[2]
Austrodromia | |
---|---|
Scientific classification | |
Domain: | Eukaryota |
Kingdom: | Animalia |
Phylum: | Arthropoda |
Class: | Insecta |
Order: | Diptera |
Family: | Hybotidae |
Subfamily: | Tachydromiinae |
Tribe: | Drapetini |
Genus: | Austrodromia Collin, 1933[1] |
Type species | |
Austrodromia indifferens |
Species
- Austrodromia blomae Chillcott & Teskey, 1983[3]
- Austrodromia breviseta Smith, 1962[4]
- Austrodromia collini Smith, 1962[4]
- Austrodromia furcaticauda Collin, 1933[1]
- Austrodromia indifferens Collin, 1933[1]
- Austrodromia parfemoralis Chillcott & Teskey, 1983[3]
- Austrodromia peruviana Chillcott, 1983[3]
- Austrodromia polychaeta Smith, 1962[4]
- Austrodromia rufiscuta Chillcott & Teskey, 1983[3]
- Austrodromia talaris Collin, 1933[1]
- Austrodromia umbonata Chillcott, 1983[3]
- Austrodromia valdiviana Philippi, 1865[5]
- Austrodromia yacochuyae Claps, 1991[6]
References
- Collin, J.E. (1933). "Empididae". Diptera of Patagonia and South Chile. 4: viii + 334 p.
- Sinclair, Bradley J.; Cumming, Jeffrey M. (2006). "Morphology, higher-level phylogeny and classification of the Empidoidea" (PDF). Zootaxa. Auckland, New Zealand: Magnolia Press. 1180: 1–172. doi:10.11646/zootaxa.1180.1.1. Retrieved 24 April 2023.
- Chillcott, J.G.; Teskey, H.J. (1983). "A revision of the New World genera allied to Megagrapha Melander (Diptera: Empididae)". The Canadian Entomologist. 115 (10): 1291–1328. doi:10.4039/Ent1151291-10. S2CID 86638751.
- Smith, Kenneth G. V. . (1962). "Studies on the Brazilian Empididae (Diptera)". Transactions of the Entomological Society of London. 114 (7): 195–266. doi:10.1111/j.1365-2311.1962.tb01079.x.
- Philippi, Rodolfo Amando (1865). "Aufzahlung der chilenischen Dipteren". Abhandlungen der Zool.-Botan. Gesellschaft in Wien. 15: 595–782. Retrieved 28 April 2019.
- Claps, G.L. (1987). "Nuevos Tachydromiinae (Diptera: Empididae) de la Republica Argentina". Revista de la Sociedad Entomologica Argentina. 44 (2): 105–110.
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