Epsilon de Saussure, 1855

Zhang, Xue, Chen, Bin & Li, Ting-Jing, 2020, Taxonomy of the genus Epsilon from China, with a new species and an updated key to the Oriental species (Hymenoptera, Vespidae, Eumeninae), ZooKeys 910, pp. 131-142 : 131

publication ID

https://dx.doi.org/10.3897/zookeys.910.35846

publication LSID

lsid:zoobank.org:pub:DB7ADFD7-B15D-4C21-BC03-D6EC361FF8ED

persistent identifier

https://treatment.plazi.org/id/7E05E7D3-8A6D-5A78-9D1A-062A36984364

treatment provided by

ZooKeys by Pensoft

scientific name

Epsilon de Saussure, 1855
status

 

Genus Epsilon de Saussure, 1855

Epsilon de Saussure 1855: 229, 252; Giordani Soika 1994: 270-285; Girish Kumar et al. 2014: 5380-5385.

Type species.

Odynerus dyscherus de Saussure, 1853, by subsequent designation of van der Vecht, 1967: 31.

Diagnosis.

Clypeus much wider than long, with sparse or dense punctures (Figs 2 View Figures 1–9 , 13 View Figures 10–21 ); cephalic fovea of female with two contiguous, deep pits (Figs 3 View Figures 1–9 , 12 View Figures 10–21 ); tegula with broad lobe posteriorly, almost equal to parategula (Figs 9 View Figures 1–9 , 17 View Figures 10–21 ); metanotum (Figs 7 View Figures 1–9 , 21 View Figures 10–21 ) narrow and very protruding, with a vertical posterior face, flat or gently convex, and a horizontal dorsal face; propodeum (Figs 7 View Figures 1–9 , 21 View Figures 10–21 ) short, without superior carina and with weak lateral carina; second submarginal cell with second recurrent vein nearly or completely interstitial with third submarginal cell (Figs 5 View Figures 1–9 , 14 View Figures 10–21 ); tergum I without transverse carina basally, very short, ca. 2 × as wide as long, and slightly narrower than tergum II (Fig. 20 View Figures 10–21 ); tergum II (Figs 6 View Figures 1–9 , 20 View Figures 10–21 ) usually with apical lamella ( Giordani Soika 1994; Girish Kumar et al. 2014).

Distribution.

Oriental and Australian regions.

Kingdom

Animalia

Phylum

Arthropoda

Class

Insecta

Order

Hymenoptera

Family

Vespidae

Loc

Epsilon de Saussure, 1855

Zhang, Xue, Chen, Bin & Li, Ting-Jing 2020
2020
Loc

Epsilon

de Saussure 1855
1855