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Recursive Construction of Maximum Number of Non-Overlapping Klein 4-Groups Inside an Elementary Abelian 2-Group
並列摘要
David E. Dobbs produced a recursive construction for large sets of non-overlapping Klein 4-subgroups inside Z(superscript n subscript 2). We show that the construction can be used to build the maximum such sets.
被引用紀錄
Chien, S. J. (2014). 心與物之間：柏格森式閱讀華萊士•史蒂文斯的詩 [doctoral dissertation, Tamkang University]. Airiti Library. https://doi.org/10.6846/TKU.2014.01133
Chen, Y. C. (2007). 1.旋轉式液相微萃取結合氣相質譜作異構物分析 2.液相微萃取結合雷射質譜對魚體作藥物分析 [master's thesis, Tamkang University]. Airiti Library. https://doi.org/10.6846/TKU.2007.01056
Ho, W. C. (2011). 路徑狀態偵測之傳輸控制協定 [master's thesis, National Chiao Tung University]. Airiti Library. https://doi.org/10.6842/NCTU.2011.00191
劉榮吉（2008）。不同陽離子交換當量黏土/尼龍六
奈米複材之製程開發與性質研究〔碩士論文，中原大學〕。華藝線上圖書館。https://doi.org/10.6840/cycu200900661
郭俊宏（2003）。利用配位聚合法合成官能化聚4-甲基-1-戊烯之研究及滲透蒸發之應用〔碩士論文，中原大學〕。華藝線上圖書館。https://doi.org/10.6840/cycu200300111
延伸閱讀
- Dobbs, D. E. (2009). On the Maximal Number of Non-Overlapping Klein 4-Groups Inside an Elementary Abelian 2-Group. Tamkang Journal of Mathematics, 40(2), 113-116. https://www.airitilibrary.com/Article/Detail?DocID=00492930-200906-200911130022-200911130022-113-116
- Ng, S. C. (2005). Variation of the fine structure constant in 5D Kaluza-klein theory [master's thesis, The University of Hong Kong]. Airiti Library. https://www.airitilibrary.com/Article/Detail?DocID=U0029-1812201200011944
- IORGOV, N. Z., & KLIMYK, A. U. (2005). CLASSIFICATION THEOREM ON IRREDUCIBLE REPRESENTATIONS OF THE q-DEFORMED ALGEBRA U'_q (so_n). International Journal of Mathematics and Mathematical Sciences, 2005(), 225-262-019. https://doi.org/10.1155/IJMMS.2005.225
- Yang, A. M., Zhang, Y. Z., Cattani, C., Xie, G. N., Rashidi, M. M., Zhou, Y. J., & Yang, X. J. (2014). Application of Local Fractional Series Expansion Method to Solve Klein-Gordon Equations on Cantor Sets. Abstract and Applied Analysis, 2014(), 110-115-513. https://doi.org/10.1155/2014/372741
- Puusemp, P., & Puusemp, P. (2016). On endomorphisms of groups of order 32 with maximal subgroups C_2^4 or C_4^2. Proceedings of the Estonian Academy of Sciences, 65(1), 1-14. https://doi.org/10.3176/proc.2016.1.04