Koelink, Erik
- Askey-Wilson polynomials and the quantum SU(2) group: survey and applications
1994/07/25 by Koelink, Erik · 2 citations
#Classical Analysis and ODEs (math.CA) #FOS: Mathematics #Quantum Algebra (math.QA)
- A q-analogue of Graf's addition formula for the Hahn-Exton q-Bessel function
1994/04/11 by Erik Koelink, René F. Swarttouw, Koelink, Erik +1 · 1 citation
Chemistry · Physics and Astronomy · Mathematics · #Molecular spectroscopy and chirality #Quantum Mechanics and Non-Hermitian Physics #Algebraic structures and combinatorial models
- On Jacobi and continuous Hahn polynomials
1994/09/21 by Koelink, Erik · 1 citation
#Classical Analysis and ODEs (math.CA) #FOS: Mathematics
- On the zeros of the Hahn-Exton q-Bessel function and associated q-Lommel\n polynomials
1997/03/02 by Erik Koelink, Koelink, Erik, René F. Swarttouw +1 · 1 citation
Mathematics · #Advanced Mathematical Identities #Classical Analysis and ODEs (math.CA) #FOS: Mathematics #Mathematical Inequalities and Applications #Mathematical functions and polynomials
- 8 Lectures on quantum groups and q-special functions
1996/08/22 by Erik Koelink, Koelink, Erik · 1 citation
Mathematics · #Advanced Mathematical Identities #Algebraic structures and combinatorial models #FOS: Mathematics #Mathematical functions and polynomials #Quantum Algebra (math.QA)
- Matrix exceptional Laguerre polynomials
2023/06/05 by Koelink, Erik, Morey, Lucía, Román, Pablo · 1 citation
#33C45 #33C47 #Classical Analysis and ODEs (math.CA) #FOS: Mathematics
- An evolution of matrix-valued orthogonal polynomials
2024/11/27 by Erik Koelink, Koelink, Erik, Pablo Román +3 · 1 citation
Computer Science · #33C45 #33C47 #33E30 #33F10 #Classical Analysis and ODEs (math.CA) #Combinatorics (math.CO) #FOS: Mathematics #FOS: Physical sciences #Mathematical Physics (math-ph) #Matrix Theory and Algorithms #Number Theory (math.NT) #Representation Theory (math.RT)
- A partial-sum deformation for a family of orthogonal polynomials
2024/08/30 by Erik Koelink, Pablo Román, Koelink, Erik +3 · 1 citation
Mathematics · #Mathematical functions and polynomials