On Generating Coset Representatives of $$PGL_{2}(\mathbb {F}_{q})$$ P G L 2 ( F q ) in $$PGL_{2}(\mathbb {F}_{q^{2}})$$ P G L 2 ( F q 2 )

Author:

Zhuang Jincheng,Cheng Qi

Publisher

Springer International Publishing

Reference21 articles.

1. Adj, G., Menezes, A., Oliveira, T., Rodríguez-Henríquez, F.: Computing discrete logarithms in $$\mathbb{F}_{3^{6*137}}$$ F 3 6 ∗ 137 and $$\mathbb{F}_{3^{6*163}}$$ F 3 6 ∗ 163 using Magma. In: Arithmetic of Finite Fields - 5th International Workshop, WAIFI 2014, pp. 3–22 (2014)

2. Adj, G., Menezes, A., Oliveira, T., Rodríguez-Henríquez, F.: Weakness of $$\mathbb{F}_{3^{6*1429}}$$ F 3 6 ∗ 1429 and $$\mathbb{F}_{2^{4*3041}}$$ F 2 4 ∗ 3041 for discrete logarithm cryptography. Finite Fields Appl. 32, 148–170 (2015)

3. Lecture Notes in Computer Science;R Barbulescu,2014

4. Cheng, Q., Wan, D., Zhuang, J.: Traps to the BGJT-algorithm for discrete logarithms. LMS J. Comput. Math. 17, 218–229 (2014). (Special issue for ANTS 2014)

5. Göloglu, F., Granger, R., McGuire, G., Zumbrägel, J.: Discrete logarithms in GF $$(2^{1971})$$ ( 2 1971 ) . NMBRTHRY list, 19 February 2013

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