Characterizing the taxonomic status of Sphingonotus caerulans in the upper Rhine Valley of Alsace (France) (Orthoptera, Acrididae, Oedipodinae)

IF 0.5 4区 数学 Q3 MATHEMATICS
jean-pierre vacher, Robert J D'Agostino, S. Ursenbacher
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引用次数: 0

Abstract

Sphingonotus is a genus of grasshoppers that contains species groups with several closely related species, among which Sphingonotus caerulans and an unnamed Sphingonotus that are found in continental France. The exact distribution of both species is still under investigation, but it is believed that S. caerulans might be restricted to the northern part of the country, and that Sphingonotus sp. occurs in the southern half and might reach the north east. We explored the genetic identity of Sphingonotus grasshoppers in the upper Rhine Valley of Alsace (northeastern France) using combined fragments of mtDNA ND5 and cytb genes included with other available samples in ML and Bayesian phylogenetic analyses. The results indicate that the five specimens sampled within this region belong to S. caerulans. The actual distribution of Sphingonotus sp. in France remains to be investigated with wider sampling, especially to get a better knowledge on its northern limit.
法国阿尔萨斯上莱茵河流域褐皮鞘螈的分类地位(直翅目,蝗科,虎足蝗科)
Sphingonotus是蝗虫的一个属,它包含几个密切相关的物种群,其中包括在法国大陆发现的Sphingonotus caerulans和一种未命名的Sphingonotus。这两个物种的确切分布仍在调查中,但据信S. caerulans可能仅限于该国北部,而Sphingonotus sp.出现在南部,可能到达东北部。我们利用mtDNA ND5和cytb基因的组合片段与其他可用样本进行ML和贝叶斯系统发育分析,探索了法国东北部阿尔萨斯(Alsace)上莱茵河流域(upper Rhine Valley) Sphingonotus蚱蜢的遗传身份。结果表明,该地区的5个标本均属于小毛茛属。Sphingonotus sp.在法国的实际分布仍有待于更广泛的抽样调查,特别是为了更好地了解其北部界限。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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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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