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The first fall degree assumption provides a complexity approximation of Gr¨obner basis algorithms when the degree of regularity of a polynomial system cannot be precisely evaluated. Most importantly,...
Semaev [14] shows that under the first fall degree assumption, the complexity of ECDLP over F2n , where n is the input size, is O(2n 1/2+o(1) ). In his manuscript, the cost for solving equations sy...
Recently, there are many researches [5] [3] [7] [4] that, under the first fall degree assumption, the complexity of ECDLP over Fpn where p is small prime and the extension degree n is input size, is...
We improve on the first fall degree bound of polynomial systems that arise from a Weil descent along Semaev’s summation polynomials.

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