PageHeader : Funkcialaj Ekvacioj, 32 (1989) 453-477
Title : Tensor Products of Linear Differential Equations
Title : -a study of exterior products of hypergeometric equations?
AuthorInfo : By
AuthorInfo : Masaki HAR A* , Takeshi SASAKI** and Masaaki YOSHIDA*
AuthorInfo : ( Kyushu University and **Kumamoto University, Japan)
AuthorInfo : Dedicated to Professor Tosihusa KIMURA on his 60th birthday
section : ��0. Introduction
section : ��1. Integrable connections and Pfaffian systems
section : ��2. Simple examples
section : PQE2: 401q $001]dx$ $\left\{\begin{array}{l}
z_{0}\\
z_{1}\\
z_{2}
\end{array}\right\}$ .
section : PE3: d $\left\{\begin{array}{l}
\mathcal{Y}\mathrm{o}\\
y_{1}\\
y_{2}
\end{array}\right\}=\left\{\begin{array}{lll}
0 & 1 & 0\\
0 & 0 & 1\\
q & p & 0
\end{array}\right\}$ dx $\left\{\begin{array}{l}
\mathcal{Y}\mathrm{o}\\
y_{1}\\
y_{2}
\end{array}\right\}$ .
section : ��3. The hypergeometric differential equation $E(a, b, c)$
section : ��4. The dual of $E(a, b, c)$
section : ��5. (Ir)reducibility of $E\wedge E(a, b, \mathrm{c})$ ?3-dimensional case?
section : ��6. Contiguity relations
section : 7. Gauge transformations of $E\wedge E(a, $ b, $ $ e)
section : ��8. An equation corresponding to a 5-dimensional invariant subspace - the uniformizing equation of a Siegel modular orbifold
section : References