Question 1

Which countries lead Analytic and geometric function theory research?

Accepted Answer

By volume, India and China publish the most (286 and 263 works in 2022-now).

Question 2

Which institutions lead Analytic and geometric function theory research?

Accepted Answer

By volume in 2022-now, University of Al-Qadisiyah publishes the most Analytic and geometric function theory research, followed by Russian Academy of Sciences and University of Oradea.

Question 3

Who are the leading researchers in Analytic and geometric function theory?

Accepted Answer

The most-cited researchers publishing on Analytic and geometric function theory include John A. Todd and Dumitru Bǎleanu.

Question 4

Where is Analytic and geometric function theory research done?

Accepted Answer

The largest centres of Analytic and geometric function theory research in 2022-now are Moscow (Russia), Ad Dīwānīyah (Iraq), Cluj-Napoca (Romania) and Riyadh (Saudi Arabia). Among places with at least 20 works in it, it is an unusually large share of all research in Oradea, Ad Dīwānīyah and Zhytomyr.

Question 5

Where is the best place to study Analytic and geometric function theory?

Accepted Answer

Among universities, judged by research, University of Oradea, Technical University of Cluj-Napoca and University of Al-Qadisiyah score highest, combining excellence, specialisation, size, growth and international reach. Research strength is one signal when choosing where to study; it does not measure teaching.

Question 6

Is Analytic and geometric function theory research growing?

Accepted Answer

Output in 2022-2025 was 9% higher than in 2018-2021, peaking in 2023. The fastest-growing topics are Analytic and geometric function theory.

Question 7

What are the most cited papers in Analytic and geometric function theory?

Accepted Answer

The most cited paper in Analytic and geometric function theory is "Piecewise polynomial, positive definite and compactly supported radial functions of minimal degree" (Holger Wendland, 1995), with 3,058 citations. Next come "Quasiconformal maps in metric spaces with controlled geometry" (942) and "Subclasses of univalent functions" (851).