IF 0.5 4区 数学 Q3 MATHEMATICS Bulletin De La Societe Mathematique De France Pub Date : 2022-03-28 DOI:10.32475/bsef_2173
R. Roy
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引用次数: 2

摘要

标题非洲热带小螳螂属修订,1912(螳螂亚科,螳螂科)。在对保存在各个博物馆和其他科学机构的300多个标本进行研究后,在尽可能关注命名法稳定性的情况下,对非洲热带的Epitenodera Giglio-Tos属进行了修订。除了e.i iringana Giglio-Tos, 1912年的同义词外,保留了现有的同义词,并增加了以下同义词:Tenodera houyi Werner和epitendera gambiensis Beier, 1931年已经同义,与Tenodera brevipennis Saussure, 1871年同义,而赤道的epitendera La Greca, 1993年和Sphodromantis werneri Roy, 2010年与epitendera nimbana Roy同义。由Giglio-Tos于1912年为e.s herbacea命名的品种brevelytra被提升到种级,而e.f alcata n.sp .和e.s udanensis n.sp .是新描述的。
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Révision du genre afrotropical Epitenodera Giglio-Tos, 1912 (Mantodea, Mantidae)
Revision of the afrotropical genus Epitenodera Giglio-Tos, 1912 (Mantodea, Mantidae). The afrotropical genus Epitenodera Giglio-Tos, 1912, is revised as far as possible with a care about stability in nomenclature, after the study of more than 300 specimens preserved in various museums and other scientific institutions. The now existing synonymies are retained except that of E. iringana Giglio-Tos, 1912, and the following ones are added: Tenodera houyi Werner and Epitenodera gambiensis Beier, 1931, already synonymous, are synonymized with Tenodera brevipennis Saussure, 1871, while Epitenodera equatoriana La Greca, 1993, and Sphodromantis werneri Roy, 2010, are synonymized with Epitenodera nimbana Roy, 1963. The variety brevelytra, named by Giglio-Tos in 1912 for E. herbacea, is raised to the species rank, whereas E. falcata n. sp., and E. sudanensis n. sp. are newly described.
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来源期刊
CiteScore
0.90
自引率
0.00%
发文量
0
审稿时长
>12 weeks
期刊介绍: The Bulletin de la Société Mathématique de France was founded in 1873, and it has published works by some of the most prestigious mathematicians, including for example H. Poincaré, E. Borel, E. Cartan, A. Grothendieck and J. Leray. It continues to be a journal of the highest mathematical quality, using a rigorous refereeing process, as well as a discerning selection procedure. Its editorial board members have diverse specializations in mathematics, ensuring that articles in all areas of mathematics are considered. Promising work by young authors is encouraged.
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