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• W1535504912 abstract "For an integer w ≥ 2, a radix 2 representation is called a width-w nonadjacent form (w-NAF, for short) if each nonzero digit is an odd integer with absolute value less than 2 w − − 1, and, of any w consecutive digits, at most one is nonzero. In elliptic curve cryptography, the w-NAF window method is used to efficiently compute nP where n is an integer and P is an elliptic curve point. We introduce a new family of radix 2 representations which use the same digits as the w-NAF but have the advantage that they result in a window method which uses less memory. This memory savings results from the fact that these new representations can be deduced using a very simple left-to-right algorithm. Further, we show that like the w-NAF, these new representations have a minimal number of nonzero digits." @default.
• W1535504912 created "2016-06-24" @default.
• W1535504912 creator A5021938024 @default.
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• W1535504912 date "2005-01-01" @default.
• W1535504912 modified "2023-09-24" @default.
• W1535504912 title "New Minimal Weight Representations for Left-to-Right Window Methods" @default.
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• W1535504912 doi "https://doi.org/10.1007/978-3-540-30574-3_25" @default.
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