Kajian Grup Galois Isomorfis dengan Grup Alternating A5
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Jun 11, 2022
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H. Patty, F. Sanudin, F. Rumlawang, and D. Patty, “Kajian Grup Galois Isomorfis dengan Grup Alternating A5”, Tensor, vol. 3, no. 1, pp. 49-56, Jun. 2022.
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References
[1] Cohen, S. D., Movahhedi, A., & Salinier, A. (1999). Galois groups of trinomials. Journal of Algebra, 222(2), 561–573.
[2] Conrad, K. (2015). Galois groups as permutation groups. 1–11.
[3] Cox, D. A. (2012). Second edition. Taiwan Review, 69(4).
[4] Dummit. (1999). Abstract Algebra Dummit and Foote.pdf.
[5] Jiang, Y. (2018). Galois Theory and the Quintic Equation.
[6] Judson, T. W., and Austin, S. F. (2010). Judson,Abstract Algebra Theory and Applications. 1–438. papers2://publication/uuid/58FA28A7-7E64-4CED-BAEA-DB00DC1AAD19
[7] Khanna. (2000). Vijay K. Khanna, S.K. Bhamri - A Course in Abstract Algebra-Vikas (2013).pdf.
[8] Malik, D. S., & Mordeson, J. N. (2007). MTH 581-582 Introduction to Abstract Algebra. America, February.
[9] Paulsen, W. (2019). Galois Theory. Abstract Algebra, 523–563.
[10] Stewart, I. (2016). Field Automorphisms. Galois Theory, 165–170.
[2] Conrad, K. (2015). Galois groups as permutation groups. 1–11.
[3] Cox, D. A. (2012). Second edition. Taiwan Review, 69(4).
[4] Dummit. (1999). Abstract Algebra Dummit and Foote.pdf.
[5] Jiang, Y. (2018). Galois Theory and the Quintic Equation.
[6] Judson, T. W., and Austin, S. F. (2010). Judson,Abstract Algebra Theory and Applications. 1–438. papers2://publication/uuid/58FA28A7-7E64-4CED-BAEA-DB00DC1AAD19
[7] Khanna. (2000). Vijay K. Khanna, S.K. Bhamri - A Course in Abstract Algebra-Vikas (2013).pdf.
[8] Malik, D. S., & Mordeson, J. N. (2007). MTH 581-582 Introduction to Abstract Algebra. America, February.
[9] Paulsen, W. (2019). Galois Theory. Abstract Algebra, 523–563.
[10] Stewart, I. (2016). Field Automorphisms. Galois Theory, 165–170.