COMPLETE CLASSIFICATION OF A_8 FOR GENUS 1
Keywords:
Monodromy Group, Genus one System and Primitive Group.
Abstract
References
J,H.Conway, R,T.Curtis, R,A. Parker, R. A. and Wilson. 1985. Atlas of finite groups, Clarendon press. Oxford.
Haval Mohammed Salih and Ismael Akray,2017. Connectedness of the Hurwitz sapce H_r^in (G). Journal of Garmin University.
Haval Mohammed Salih. 2014. Finite Group of Small Genus. (PhD) Thesis–University of Birmingham
H.M. Mohammed Salih. 2016. Deterring Hurwitz components of A8.J.Z.Sulaimani − Part A, 18(4) : 44 −80,
H.M. Mohammed Salih. 2017.Connected components of H_r^in (G). SQU Journal of Science, 2(22):106 −113,
K. Magaard, S. Shpectorov, and G. Wang.2012. Generating sets of affine groups of low genus. In
Computational algebraic and analytic geometry, volume 572 of Contemp. Math., pages 173– 192.
Amer.Math. Soc.
Michael Gottfried Neubauer. 1989. On solvable monodromy groups of fixed genus. Pro Quest LLC, Ann Arbor, MI, Thesis (Ph.D.)–University of Southern California. Providence, RI
Robert M. Guralnick and John G. hompson.1990.Finite groups of genus zero. J.Algebra, 131(1):303–341.
Volklein, H. 1996. Groups as Galois groups an introduction, Volume 53 of cambridge studes in advanced mathematics. Cambrdige university press, cambrdige.
Wang Gehao. 2011. Genus Zero Systems for Primitive Groups of Affine Type. Thesis (Ph.D.)– University of Birmingham.
Wilhelm Magnus. 1974. Non euclidean tesselations and their groups. Academic Press [A subsidiary of Harcourt Brace Jovanovich, Publishers], New York-London, Pure and Applied Mathematics, Vol. 61.
Haval Mohammed Salih and Ismael Akray,2017. Connectedness of the Hurwitz sapce H_r^in (G). Journal of Garmin University.
Haval Mohammed Salih. 2014. Finite Group of Small Genus. (PhD) Thesis–University of Birmingham
H.M. Mohammed Salih. 2016. Deterring Hurwitz components of A8.J.Z.Sulaimani − Part A, 18(4) : 44 −80,
H.M. Mohammed Salih. 2017.Connected components of H_r^in (G). SQU Journal of Science, 2(22):106 −113,
K. Magaard, S. Shpectorov, and G. Wang.2012. Generating sets of affine groups of low genus. In
Computational algebraic and analytic geometry, volume 572 of Contemp. Math., pages 173– 192.
Amer.Math. Soc.
Michael Gottfried Neubauer. 1989. On solvable monodromy groups of fixed genus. Pro Quest LLC, Ann Arbor, MI, Thesis (Ph.D.)–University of Southern California. Providence, RI
Robert M. Guralnick and John G. hompson.1990.Finite groups of genus zero. J.Algebra, 131(1):303–341.
Volklein, H. 1996. Groups as Galois groups an introduction, Volume 53 of cambridge studes in advanced mathematics. Cambrdige university press, cambrdige.
Wang Gehao. 2011. Genus Zero Systems for Primitive Groups of Affine Type. Thesis (Ph.D.)– University of Birmingham.
Wilhelm Magnus. 1974. Non euclidean tesselations and their groups. Academic Press [A subsidiary of Harcourt Brace Jovanovich, Publishers], New York-London, Pure and Applied Mathematics, Vol. 61.
Published
2019-06-18
How to Cite
mohammad, peshawa, and H. Mohammed Salih. “COMPLETE CLASSIFICATION OF A_8 FOR GENUS 1”. ZANCO Journal of Pure and Applied Sciences, Vol. 31, no. 3, June 2019, pp. 77-87, doi:10.21271/zjpas.31.3.11.
Issue
Section
Mathematics ,Physics and Engineering Researches
Copyright (c) 2019 peshawa mohammad, Haval M. Mohammed Salih
This work is licensed under a Creative Commons Attribution-NonCommercial-ShareAlike 4.0 International License.
At Zanco Journal, we're dedicated to protecting your rights as an author, and ensuring that any and all legal information and copyright regulations are addressed. Whether an author is published with Zanco Journal or any other publisher, we hold ourselves and our colleagues to the highest standards of ethics, responsibility and legal obligation
.jpg)
