Univalent Functions
Univalent Functions is a holomorphic function defined on a domain in the complex plane that is injective, meaning it maps distinct points to distinct points, thereby preserving one-to-one correspondence within its range.
908
Publications
37.6K
Citations
760
Authors
402
Institutions
Publications per year
2017–2026
201
Variants
Schlicht Functions
Parents
908
On the Theory of Univalent Functions
Malcolm I. S. Robertson · Annals of Mathematics · 1936 · 683 citations
1–5 of 908
760
34
h-index
21
h-index
14
h-index
13
h-index
13
h-index
1–5 of 760
402

University of Victoria
Victoria, Canada
33 h-index
54 publications
4.6K citations

China Medical University
Taichung, Taiwan
17 h-index
22 publications
1.3K citations

Babeș-Bolyai University
Cluj-Napoca, Romania
16 h-index
28 publications
1.4K citations

Indian Institute of Technology Madras
Chennai, India
15 h-index
31 publications
852 citations
China Medical University Hospital
Taichung, Taiwan
14 h-index
16 publications
943 citations
University of Al-Qadisiyah
Ad Dīwānīyah, Iraq
14 h-index
23 publications
494 citations
Al al-Bayt University
Al Mafraq, Jordan
13 h-index
18 publications
974 citations

National University of Malaysia
Bangi, Malaysia
13 h-index
29 publications
899 citations
1–8 of 402
PROC · 74 publications · 5.3K citations
33
h-index
TRAN · 51 publications · 2.1K citations
23
h-index
25 publications · 1K citations
22
h-index
31 publications · 1.3K citations
22
h-index
31 publications · 874 citations
18
h-index
1–5