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A method for constructing a self-dual normal basis in odd characteristic extension fields

机译：一种在奇特征扩展域中构造自对偶正态基的方法

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Nogami Yasuyuki; Nasu Hiroaki; Morikawa Yoshitaka; Uehara Satoshi;
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年度 2008
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1. A method for constructing a self-dual normal basis in odd characteristic extension fields [J] . Yasuyuki Nogami, Hiroaki Nasu, Yoshitaka Morikawa, Finite fields and their applications . 2008,第4期

机译：一种在奇特征扩展域中构造自对偶正态基的方法
2. A Method For Constructing A Pseudo Self-dual Normal Basis [J] . HIROAKI NASU, YASUYUKI NOG AMI, SATOSHI UEHARA, Cybernetics and Systems . 2008,第6期

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3. A Relation between Self-Reciprocal Transformation and Normal Basis over Odd Characteristic Field [J] . Shigeki KOBAYASHI, Yasuyuki NOGAMI, Tatsuo SUGIMURA IEICE Transactions on fundamentals of electronics, communications & computer sciences . 2010,第11期

机译：特征奇异场上自反变换与正态基础的关系
4. A Relation between Self-Reciprocal Transformation and Normal Basis over Odd Characteristic Field [C] . Kobayashi Shigeki, Nogami Yasuyuki, Sugimura Tatsuo International Conference on Computer Sciences and Convergence Information Technology;ICCIT '09 . 2009

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5. Trace forms and self-dual normal bases in Galois field extensions. [D] . Kang, Dong Seung. 2003

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6. Systematic Review of Methods in Low-Consensus Fields: Supporting Commensuration through `Construct-Centered Methods Aggregation’ in the Case of Climate Change Vulnerability Research [O] . Aogán Delaney, Peter A. Tamás, Todd A. Crane, -1

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7. A Relation between Self-Reciprocal Transformation and Normal Basis over Odd Characteristic Field [O] . Shigeki Kobayashi, Yasuyuki Nogami, Tatsuo Sugimura 2015

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8. An algorithm to design finite field multipliers using a self-dual normal basis [R] . Wang, C. C. 1987

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A method for constructing a self-dual normal basis in odd characteristic extension fields

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