中文簡介

轉(zhuǎn)換組只接受包含新結(jié)果、完整證明和摘要的研究文章。主題包括:李群和李代數(shù);李變換群和全純變換群;代數(shù)組;不變量理論;齊次空間的幾何和拓?fù)?李群的離散子群;量子群和包絡(luò)代數(shù);保角場論的群方面;kac -穆迪群和代數(shù);李超群和超代數(shù)。轉(zhuǎn)型小組還將按編輯委員會的命令發(fā)表調(diào)查報(bào)告。書目數(shù)據(jù)組ISSN 1083-4362(印刷版)ISSN 1531-586X(電子版)4期/卷1卷/年AMS數(shù)學(xué)引文量(MCQ): 0.73 (2008)

投稿網(wǎng)址：https://www.springer.com/mathematics/algebra/journal/31

英文簡介

Transformation Groups will only accept research articles containing new results, complete proofs and an abstract. Topics include: Lie groups and Lie algebras; Lie transformation groups and holomorphic transformation groups; Algebraic groups; Invariant theory; Geometry and topology of homogeneous spaces; Discrete subgroups of Lie groups; Quantum groups and enveloping algebras; Group aspects of conformal field theory; Kac-Moody groups and algebras; Lie supergroups and superalgebras. Transformation Groups will also publish surveys, written by order of the Editorial Board. Bibliographic DataTransformation GroupsISSN 1083-4362 (print)ISSN 1531-586X (electronic)4 issues per volume1 volume per year AMS Mathematical Citation Quotient (MCQ): 0.73 (2008)