附法属圭亚那Phantasca Redtenbacher(1906)知识补充，附法属圭亚那四新种描述(Phasmatodea, Diapheromeridae, Diapheromerinae)

IF 0.5 4区数学 Q3 MATHEMATICS

Bulletin De La Societe Mathematique De France Pub Date : 2022-06-14 DOI:10.32475/bsef_2213

P. Lelong, Yannick Bellanger, T. Jourdan, F. Hennemann, O. Conle

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引用次数: 1

摘要

记述了1906年法属圭亚那属四新种(Phantasca bulbosa n. sp, P. arlequina n. sp, P. kawensis n. sp和P. margaritae n. sp)。P. femorata Hennemann, Conle, Bellanger, Lelong & Jourdan, 2018年，由于随后发现了一个成年标本，因此重新描述了雌性，并且首次描述了以前未知的蛋。P. ruboligata Hennemann et al.， 2018，重新描述了P. margaritae n. sp的雄性，以排除与P. margaritae n. sp的雄性混淆。一项基于8种Phantasca的COI基因的条形码研究提出，并支持将其纳入属。

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Supplements to the knowledge of Phantasca Redtenbacher, 1906, with the descriptions of four new species from French Guiana (Phasmatodea, Diapheromeridae, Diapheromerinae)

Four new species of the genus Phantasca Redtenbacher, 1906 (Phantasca bulbosa n. sp., P. arlequina n. sp., P. kawensis n. sp. and P. margaritae n. sp.) from French Guiana are described and illustrated. The female of P. femorata Hennemann, Conle, Bellanger, Lelong & Jourdan, 2018, is re-described due to subsequent discovery of an adult specimen, and the previously unknown egg is described for the first time. The male of P. ruboligata Hennemann et al., 2018, is re-described with the holotype illustrated to rule out confusion with the male of P. margaritae n. sp. A barcoding study based on COI gene of eight species of Phantasca is presented and supports their inclusion within the genus.

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来源期刊

Bulletin De La Societe Mathematique De France 数学-数学

CiteScore

0.90

自引率

0.00%

发文量

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.