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The linear algebra of the pascal matrix

โœ Scribed by Robert Brawer; Magnus Pirovino

Book ID
107826466
Publisher
Elsevier Science
Year
1992
Tongue
English
Weight
445 KB
Volume
174
Category
Article
ISSN
0024-3795

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๐Ÿ“œ SIMILAR VOLUMES

The linear algebra of the generalized Pa
The linear algebra of the generalized Pascal functional matrix
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In this paper we generalize Pascal's matrix by deยฎning the polynomials ``Factorial Binomial''. Then using this generalization, we introduce a two-variable Pascal's matrix and state its related theorems and prove them. Finally we introduce Pascal's functional matrix associated with a sequence a f n g

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The extended generalized Pascal matrix can be represented in two different ways: as a lower triangular matrix d~n [x, y] or as a symmetric ~.[x, y]. These matrices generalize Pn[X], Qn[X], and Rn[X], which are defined by Zhang and by Call and Velleman. A product formula for dp.[ x, y] has been found

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