P. L. Robinson

activity

20122021

most citedProjective Space: Lines and Duality

3 citations · 22 across the 56 of their papers we have counts for

collaborators

Showing 2020Show all

5 papers · 1 filter

math.CV2020

Hypergeometric identities in elliptic signature six

P. L. Robinson

Within the Ramanujan theories of elliptic functions, Li-Chien Shen constructed natural elliptic functions in signature three and signature four. When applied in signature six, the…

math.CV2020

The elliptic function $dn_{2}$ of Shen

P. L. Robinson

We analyze the elliptic function $dn_{2}$ introduced by Li-Chien Shen, contributing to the Ramanujan theory of elliptic functions in signature four.

math.CV2020

The elliptic function $dn_{3}$ of Shen

P. L. Robinson

We analyze the elliptic function $dn_{3}$ introduced by Li-Chien Shen, contributing to the Ramanujan theory of elliptic functions in signature three. A famous hypergeometric id…

math.CA2020

Elliptic functions from hypergeometric integrals

P. L. Robinson

As a contribution to the Ramanujan theory of elliptic functions to alternative bases, Li-Chien Shen has shown how analogues of the Jacobian elliptic functions may be derived from i…

math.CV2020

Nonelliptic functions from $F (\frac{1}{6}, \frac{5}{6}; \frac{1}{2}; ∙)$

P. L. Robinson

As contributions to the Ramanujan theory of elliptic functions to alternative bases, Li-Chien Shen has developed families of elliptic functions from the hypergeometric functions $F…

Hypergeometric identities in elliptic signature six

The elliptic function dn2​ of Shen

The elliptic function dn3​ of Shen

Elliptic functions from hypergeometric integrals

Nonelliptic functions from F(61​,65​;21​;∙)

The elliptic function $dn_{2}$ of Shen

The elliptic function $dn_{3}$ of Shen

Nonelliptic functions from $F (\frac{1}{6}, \frac{5}{6}; \frac{1}{2}; ∙)$