𝑝-valent close-to-convex functions

Close-to-convex schlicht functions.

Wilfred Kaplan · The Michigan Mathematical Journal · 1952 · 548 citations · Full text

Functions whose derivative has a positive real part

Thomas H. MacGregor · Transactions of the American Mathematical Society · 1962 · 229 citations · Full text

Engineering, Civil Engineering, Craniofacial Growth +6

Functions Whose Derivative has a Positive Real Part

Thomas H. MacGregor · Transactions of the American Mathematical Society · 1962 · 73 citations

Engineering, Civil Engineering, Craniofacial Growth +6

On the Schwarz-Christoffel transformation and 𝑝-valent functions

A. W. Goodman · Transactions of the American Mathematical Society · 1950 · 72 citations · Full text

Natural Sciences, Computer Science, Computational Geometry +7

On the theory of univalent functions

Toshio Umezawa · Tohoku Mathematical Journal · 1955 · 53 citations · Full text

Natural Sciences, Mathematics, Differential Equations +2