How regular are regular singularities?

Herwig Hauser

doi:https://doi.org/10.1007/978-3-030-84304-5_11

How regular are regular singularities?

Herwig Hauser

Department of Mathematics

Publications: Contribution to book › Contribution to proceedings › Peer Reviewed

Abstract

An abstract look at the work of Fuchs and Frobenius on the solutions of ordinary differential equations at regular singularites.

Original language	English
Title of host publication	Transcendence in Algebra, Combinatorics, Geometry and Number Theory - TRANS19 – Transient Transcendence in Transylvania, Revised and Extended Contributions
Subtitle of host publication	TRANS 19 - Transient Transcendence in Transylvania, Brasov, Romania, May 13-17 2019, Revised and Extended Contributions
Editors	Alin Bostan, Kilian Raschel
Place of Publication	Cham
Publisher	Springer
Pages	261-273
Number of pages	13
Volume	373
Edition	1.
ISBN (Electronic)	978-3-030-84304-5
ISBN (Print)	9783030843038
DOIs	https://doi.org/10.1007/978-3-030-84304-5_11
Publication status	Published - 15 Oct 2021

Publication series

Series	Springer Proceedings in Mathematics & Statistics
Volume	373
ISSN	2194-1009

Austrian Fields of Science 2012

101002 Analysis
101001 Algebra

Access to Document

https://doi.org/10.1007/978-3-030-84304-5_11

Cite this

Hauser, H. (2021). How regular are regular singularities? In A. Bostan, & K. Raschel (Eds.), Transcendence in Algebra, Combinatorics, Geometry and Number Theory - TRANS19 – Transient Transcendence in Transylvania, Revised and Extended Contributions: TRANS 19 - Transient Transcendence in Transylvania, Brasov, Romania, May 13-17 2019, Revised and Extended Contributions (1. ed., Vol. 373, pp. 261-273). Springer. Springer Proceedings in Mathematics & Statistics Vol. 373 https://doi.org/10.1007/978-3-030-84304-5_11

Hauser, Herwig. / How regular are regular singularities?. Transcendence in Algebra, Combinatorics, Geometry and Number Theory - TRANS19 – Transient Transcendence in Transylvania, Revised and Extended Contributions: TRANS 19 - Transient Transcendence in Transylvania, Brasov, Romania, May 13-17 2019, Revised and Extended Contributions. editor / Alin Bostan ; Kilian Raschel. Vol. 373 1. ed. Cham : Springer, 2021. pp. 261-273 (Springer Proceedings in Mathematics & Statistics, Vol. 373).

@inproceedings{acc453e85ab54cbaa3f31f1135fecc20,

title = "How regular are regular singularities?",

abstract = "An abstract look at the work of Fuchs and Frobenius on the solutions of ordinary differential equations at regular singularites.",

author = "Herwig Hauser",

note = "Publisher Copyright: {\textcopyright} 2021, Springer Nature Switzerland AG.",

year = "2021",

month = oct,

day = "15",

doi = "https://doi.org/10.1007/978-3-030-84304-5_11",

language = "English",

isbn = "9783030843038",

volume = "373",

series = "Springer Proceedings in Mathematics & Statistics",

publisher = "Springer",

pages = "261--273",

editor = "Alin Bostan and Kilian Raschel",

booktitle = "Transcendence in Algebra, Combinatorics, Geometry and Number Theory - TRANS19 – Transient Transcendence in Transylvania, Revised and Extended Contributions",

edition = "1.",

}

Hauser, H 2021, How regular are regular singularities? in A Bostan & K Raschel (eds), Transcendence in Algebra, Combinatorics, Geometry and Number Theory - TRANS19 – Transient Transcendence in Transylvania, Revised and Extended Contributions: TRANS 19 - Transient Transcendence in Transylvania, Brasov, Romania, May 13-17 2019, Revised and Extended Contributions. 1. edn, vol. 373, Springer, Cham, Springer Proceedings in Mathematics & Statistics, vol. 373, pp. 261-273. https://doi.org/10.1007/978-3-030-84304-5_11

How regular are regular singularities? / Hauser, Herwig.

Transcendence in Algebra, Combinatorics, Geometry and Number Theory - TRANS19 – Transient Transcendence in Transylvania, Revised and Extended Contributions: TRANS 19 - Transient Transcendence in Transylvania, Brasov, Romania, May 13-17 2019, Revised and Extended Contributions. ed. / Alin Bostan; Kilian Raschel. Vol. 373 1. ed. Cham : Springer, 2021. p. 261-273 (Springer Proceedings in Mathematics & Statistics, Vol. 373).