R. Winkel

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An Exponential Formula for Polynomial Vector Fields: II. Lie Series, Exponential Substituition, and Rooted Trees

R. Winkel, Rudolf Winkel, 1999 .

On a generalization of Bernstein polynomials and Bézier curves based on umbral calculus (III): Blossoming

Rudolf Winkel, R. Winkel, 2016, Comput. Aided Geom. Des..

On a generalization of Bernstein polynomials and Bézier curves based on umbral calculus

Rudolf Winkel, R. Winkel, 2014, Comput. Aided Geom. Des..

Generalized Bernstein Polynomials and Bézier Curves: An Application of Umbral Calculus to Computer Aided Geometric Design

Rudolf Winkel, R. Winkel, Rudolf Winkel, 2001, Adv. Appl. Math..

SEQUENCES OF SYMMETRIC POLYNOMIALS AND COMBINATORIAL PROPERTIES OF TABLEAUX

R. Winkel, 1998 .

A Transfer Principle in the Real Plane from Nonsingular Algebraic Curves to Polynomial Vector Fields

R. Winkel, 2000 .

From Quantum Cohomology to Algebraic Combinatorics: The Example of Flag Manifolds

R. Winkel, 2000 .

Diagram Rules for the Generation of Schubert Polynomials

Rudolf Winkel, R. Winkel, Rudolf Winkel, 1999, J. Comb. Theory A.

ON THE EXPANSION OF SCHUR AND SCHUBERT POLYNOMIALS INTO STANDARD ELEMENTARY MONOMIALS

R. Winkel, 1998 .

A DERIVATION OF KOHNERT'S ALGORITHM FROM MONK'S RULE

R. Winkel, 2002 .

On the Multiplication of Schubert Polynomials

R. Winkel, 1998 .

RECURSIVE AND COMBINATORIAL PROPERTIES OF SCHUBERT POLYNOMIALS

R. Winkel, 1996 .