Caragana korshinskii 的体外再生和农杆菌介导的遗传转化。

IF 0.6 4区 数学 Q3 MATHEMATICS
Bin Liu, Xiaorui Shang, Xuting Zhang, Wen Shao, Lulu Ren, Guojing Li, Mulan Zhu, Ruigang Wang
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引用次数: 0

摘要

Caragana korshinskii 是一种落叶灌木,具有较大的生态经济价值和较强的抗逆性。然而,由于缺乏可靠的遗传转化技术,严重阻碍了其抗逆机理的研究和抗逆基因的挖掘与应用。本研究以柯辛斯基(C. korshinskii)幼苗的胚尖为起始外植体,通过直接器官发生途径获得再生植株,大大缩短了培养周期,为研究农杆菌介导的遗传转化奠定了基础。我们的研究结果表明,胚尖具有强大的分生能力,是转基因育种的有效方法。该研究首次建立了以柯氏蕨菜胚尖为外植体的有效离体再生系统和农杆菌介导的稳定遗传转化系统,为柯氏蕨菜的无性繁殖、分子育种和基因功能研究提供了技术基础。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
In vitro regeneration and Agrobacterium-mediated genetic transformation of Caragana korshinskii.

Caragana korshinskii is a deciduous shrub with large eco-economic value and strong tolerance to abiotic stresses. However, the shortage of reliable genetic transformation technology severely hinders its research on stress tolerance mechanisms and stress-resistant gene mining and application. In this study, the embryonic tip of the C. korshinskii seedling was used as the initiating explant to get regenerated plant through the direct organogenesis pathway, which significantly shortened the culture cycle and set the foundation for investigation of Agrobacterium-mediated genetic transformation. Our results suggest that the embryonic tip possesses robust meristem capacity and is an efficient method for transgenic breeding. This research provides a technical basis for asexual reproduction, molecular breeding, and gene function investigation in C. korshinskii by establishing, for the first time, an effective in vitro regeneration system and an Agrobacterium-mediated stable genetic transformation system utilizing the embryonic tip of C. korshinskii as explants.

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来源期刊
CiteScore
1.10
自引率
25.00%
发文量
27
审稿时长
>12 weeks
期刊介绍: Order presents the most original and innovative research on ordered structures and the use of order-theoretic methods in graph theory and combinatorics, lattice theory and algebra, set theory and relational structures, and the theory of computing. In each of these categories, we seek submissions that make significant use of orderings to study mathematical structures and processes. The interplay of order and combinatorics is of particular interest, as are the application of order-theoretic tools to algorithms in discrete mathematics and computing. Articles on both finite and infinite order theory are welcome. The scope of Order is further defined by the collective interests and expertise of the editorial board, which are described on these pages. Submitting authors are asked to identify a board member, or members, whose interests best match the topic of their work, as this helps to ensure an efficient and authoritative review.
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