Topological theory for Selberg type integral associated with rigid Fuchsian systems

Author:

Haraoka Yoshishige,Hamaguchi Sho

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference14 articles.

1. Aomoto K.: On structure of integrals of power product of linear functions. Sci. Pap. Coll. Gen. Edu. Univ. Tokyo 27, 49–61 (1977)

2. Dettweiler M., Reiter S.: An algorithm of Katz and its application to the inverse Galois problem. J. Symb. Comput. 30, 761–798 (2000)

3. Dettweiler M., Reiter S.: Middle convolution of Fuchsian systems and the construction of rigid differential systems. J. Algebra 318, 1–24 (2007)

4. Esnault H., Schechtman V., Viehweg E.: Cohomology of local systems on the complement of hyperplanes. Invent. Math. 109, 557–561 (1992)

5. Gauss, C.F.: Disquisitiones generales circa seriem infinitam $${1+\frac{\alpha\beta}{1.\gamma}x+\frac{\alpha(\alpha+1)\beta(\beta+1)}{1.2.\gamma(\gamma+1)}xx+\frac{\alpha(\alpha+1)(\alpha+2)\beta(\beta+1)(\beta+2)}{1.2.3.\gamma(\gamma+1)(\gamma+2)}x^3+{\rm etc}.}$$ pars prior. In: Carl Friedrich Gauss–Werke Band III, pp. 123–162. Georg Olms, Hildesheim (1981)

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