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The Twelve Triangular Matrix Forms of the Pascal Triangle: a Systematic Approach with the Set of Circulant Operators

Abstract : This work is devoted to a systematic investigation of triangular matrix forms of the Pascal Triangle. To start, the twelve matrix forms (collectively referred to as G-matrices) are presented. To highlight one way in which the G-matrices relate to each other, a set of four operators named circulant operators is introduced. These operators provide a new insight into the structure of the space of square matrices.
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https://hal.univ-lorraine.fr/hal-03091097
Contributor : Kondo Adjallah <>
Submitted on : Wednesday, December 30, 2020 - 3:46:54 PM
Last modification on : Saturday, January 9, 2021 - 3:25:30 AM

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2006WSEAS-ICAM 519-290.pdf
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  • HAL Id : hal-03091097, version 1

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Babiga Birregah, Prosper Doh, Kondo H. Adjallah. The Twelve Triangular Matrix Forms of the Pascal Triangle: a Systematic Approach with the Set of Circulant Operators. 10th WSEAS International Confenrence on Applied Mathematics, WSEAS, Nov 2006, Dallas, Texas, United States. pp.220-225. ⟨hal-03091097⟩

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