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Classifying the Orbits of the Generalized Symmetric Spaces for SL2(Fq)

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In this paper we will discuss the orbits of the fixed-point group on the tori of the generalized symmetric spaces of SL2(k) where k is a finite field. Specifically, we will provide a characterization and classification of the maximal k-split and k-anisotropic tori.

Buell, C., A. Helminck, V. Klima, J. Schaefer, C. Wright, and E. Ziliak. Classifying the Orbits of the Generalized Symmetric Spaces for SL2(Fq). Communications in Algebra 48, no. 4 (2020): 1744-1757. https://www.tandfonline.com/doi/full/10.1080/00927872.2019.1705471

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MLA citation style (9th ed.)

Klima, V, et al. Classifying the Orbits of the Generalized Symmetric Spaces for Sl2(fq). . 2020. dickinson.hykucommons.org/concern/generic_works/a00c7c1a-2054-4551-b104-ffea5455c0b2?q=2020.

APA citation style (7th ed.)

K. V, S. J. B, H. A, B. C, W. C, & Z. E. (2020). Classifying the Orbits of the Generalized Symmetric Spaces for SL2(Fq). https://dickinson.hykucommons.org/concern/generic_works/a00c7c1a-2054-4551-b104-ffea5455c0b2?q=2020

Chicago citation style (CMOS 17, author-date)

Klima, V., Schaefer, Jennifer B., Helminck, A., Buell, C., Wright, C., and Ziliak, E.. Classifying the Orbits of the Generalized Symmetric Spaces for Sl2(fq). 2020. https://dickinson.hykucommons.org/concern/generic_works/a00c7c1a-2054-4551-b104-ffea5455c0b2?q=2020.

Note: These citations are programmatically generated and may be incomplete.

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