On a Family of Binomial Involutions and Related Integer Sequences

Paul Barry

On a Family of Binomial Involutions and Related Integer Sequences

Paul Barry

Research output: Other contribution

Abstract

We use the formalism of the Riordan group to study a one parameter family of involutions related to Pascal’s triangle. We characterize a special set of eigen-sequences for these operators. Transformation pairs are identified among classical sequences.

Original language	English
Publication status	Unpublished - 2005

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title = "On a Family of Binomial Involutions and Related Integer Sequences",

abstract = "We use the formalism of the Riordan group to study a one parameter family of involutions related to Pascal{\textquoteright}s triangle. We characterize a special set of eigen-sequences for these operators. Transformation pairs are identified among classical sequences.",

author = "Paul Barry",

year = "2005",

language = "English",

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T1 - On a Family of Binomial Involutions and Related Integer Sequences

AU - Barry, Paul

PY - 2005

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N2 - We use the formalism of the Riordan group to study a one parameter family of involutions related to Pascal’s triangle. We characterize a special set of eigen-sequences for these operators. Transformation pairs are identified among classical sequences.

AB - We use the formalism of the Riordan group to study a one parameter family of involutions related to Pascal’s triangle. We characterize a special set of eigen-sequences for these operators. Transformation pairs are identified among classical sequences.

M3 - Other contribution

ER -

On a Family of Binomial Involutions and Related Integer Sequences

Abstract

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