ON A FOURIER PAIRING AND AN APPLICATION TO A LINEAR q-DIFFERENCE EQUATION

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概要

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• We introduce a bilinear form on polynomials in Ti variables which we call a Fourier pairing and construct a set of orthogonal polynomials. We also apply these to a linear q-difference equation.

• 2008-03-00

著者

• 五十川 読

  faculty of General Education, Yatsushiro National College of Technology

• 小鉢 暢夫

  faculty of General Education, Yatsushiro National College of Technology

• 濱田 さやか

  faculty of General Education, Yatsushiro National College of Technology

• HAMADA SAYAKA

  faculty of General Education, YATSUSHIRO NATIONAL COLLEGE OF TECHNOLOGY

関連論文

• ON LINEAR q-DIFFERENCE OPERATORS
• A q-ANALOGUE OF THE RIEMANN-LIOUVILLE FRACTIONAL DERIVATIVE
• A PAIRING OF GROTHENDIECK GROUPS OF CERTAIN SUBCATEGORIES OF MODULES OVER A GORENSTEIN LOCAL RING
• ON A FOURIER PAIRING AND AN APPLICATION TO A LINEAR q-DIFFERENCE EQUATION

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