activity
19982013
most citedRaising operators of row type for Macdonald polynomials

4 citations · 13 across the 5 of their papers we have counts for

collaborators

5 papers

math.CA2013★ 2 cited

Transformation formulas for bilinear sums of basic hypergeometric series

Yasushi Kajihara

A master formula of transformation formulas for bilinear sums of basic hypergeometric series is proposed. It is obtained from the author's previous results on a transformation form…

math.CA2013★ 3 cited

Symmetry Groups of Hypergeometric Series

Yasushi Kajihara

Structures of symmetries of transformations for Holman-Biedenharn-Louck hypergeometric series: terminating balanced series and elliptic s…

math.CA2013★ 2 cited

Multiple basic hypergeometric transformation formulas arising from the balanced duality transformation

Yasushi Kajihara

Some multiple hypergeometric transformation formulas arising from the balanced du- ality transformation formula are discussed through the symmetry. Derivations of some transformati…

math.CA2003★ 2 cited

Multiple elliptic hypergeometric series --An approach from the Cauchy determinant--

Yasushi Kajihara, Masatoshi Noumi

A multiple generalization of elliptic hypergeometric series is investigated and a duality transformation for multiple hypergeometric series is proposed. Our duality transformation…

math.QA1998★ 4 cited

Raising operators of row type for Macdonald polynomials

Yasushi Kajihara, Masatoshi Noumi

Raising operators of row type are constructed by means of an interpolation method. These are a dual version of the raising operators of column type by A.N.Kirillov and M.Noumi. An…