No.773

1991/09/02〜1991/09/05

吉田　正章

YOSHIDA,MASAAKI

目　次

1. COMBINATORIAL INVARIANTS OF $\mathcal{G}$-MANIFOLDS(Special Differential Equations)-----------------------------------------------1

　　　　Sici. Research Inst. of System Analysis, USSR　　　ALEXEEVSKI, A.

　

2. Algebraic versus rigid cohomology with logarithmic coefficients: the 1-dimensional example(Special Differential Equations)--------7

　　　　Dipartimento di Matematica, Universita di Padova　　　Baldassarri, Francesco

　

3. G-FUNCTIONS(Special Differential Equations)--------------------------------------------------------------------------------------22

　　　　Dept. of Math., Univ. of Utrecht Budapestlaan 6　　　Beukers, F.

　

4. A SPECIAL FUCHSIAN SYSTEM CONNECTING SOME HILBERT PROBLEMS(Special Differential Equations)---------------------------------------28

　　　　Karl-Weienstrass-Inst.　　　Holzapfel, R.-P.

　

5. RECENT DEVELOPMENTS IN THE THEORY OF GENERAL HYPERGEOMETRIC FUNCTIONS(Special Differential Equations)----------------------------53

　　　　Institute for System Analysis / Institute for System Analysis / Institute for System Analysis　　　Gelfand, I.M. / Graev, M.I. / Retakh, V.S.

　

6. A differential equation associated with the Horrocks-Mumford bundle(Special Differential Equations)------------------------------59

　　　　東京大学理学部　　　佐藤 猛　(SATO, Takeshi)

　

7. Appell Hypergeometric Function $\mathrm{F_2 (a ,b ,b' ; c ,c' ; x ,y)}$ and the Blowing Up Space of $\mathrm{P^2}$(Special Differential Equations)---66

　　　　Department of Mathematics, University of Electro-Communications　　　Sekiguchi, J.

　

8. MONODROMY OF $p$-ADIC SOLUTIONS OF PICARD-FUCHS EQUATIONS(Special Differential Equations)----------------------------------------78

　　　　　　　STIENSTRA, JAN

　

9. ASYMPTOTIC ANALYSIS OF TORIC IDEALS(Special Differential Equations)--------------------------------------------------------------87

　　　　Dept. of Mathematics, Cornell University　　　Sturmfels, Bernd

　

10. Hypergeometric functions and modular embeddings(Special Differential Equations)-------------------------------------------------96

　　　　　　　Wolfart, J.

　

11. CHOW POLYTOPES(Special Differential Equations)---------------------------------------------------------------------------------106

　　　　Department of Mathematics, Northeastern University　　　Zelevinsky, A.V.