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    • 41. 发明授权
    • Cryptographic applications of efficiently evaluating large degree isogenies
    • 有效评估大规模同位素的密码学应用
    • US08250367B2
    • 2012-08-21
    • US12242801
    • 2008-09-30
    • Reinier M. BrokerDenis X CharlesKristin E. Lauter
    • Reinier M. BrokerDenis X CharlesKristin E. Lauter
    • H04L9/30
    • H04L9/3073H04L9/3247H04L2209/60H04L2209/80
    • Techniques are disclosed for representing and evaluating large prime degree isogenies for use in cryptographic signature and encryption schemes. An isogeny of prime degree 1 may be represented as an ideal in the form (1, A*alpha+B), where 1 comprises the degree of a prime number, the prime number is split into integers a and b, and alpha is a known endomorphism. For a given degree 1, integers a and b define a unique isogeny, allowing the isogeny to be stored with 3 log(1) bits of information. Techniques are also disclosed to evaluate the isogeny at a given point by decomposing the isogeny into an integer and a plurality of smaller degree isogenies, evaluating the smaller degree isogenies at the point with traditional means, and multiplying the results of the evaluations together and with the integer.
    • 公开了用于表示和评估用于加密签名和加密方案的大质量等值基因的技术。 素数1的均匀性可以表示为形式(1,A *α+ B)的理想,其中1包含质数的程度,素数被分解为整数a和b,而α是 已知的同态 对于给定的程度1,整数a和b定义了一个独特的等同原子,允许使用3个(1)位信息存储等值原理。 还公开了通过将均质分解成整数和多个较小程度的同基物质来评估给定点的同位素的技术,以传统方法评估较小程度的同基性,并将评估结果与 整数。
    • 42. 发明授权
    • Digitally certified stationery
    • 数码认证文具
    • US07996677B2
    • 2011-08-09
    • US11567707
    • 2006-12-06
    • Denis X. CharlesKamal JainKristin E. Lauter
    • Denis X. CharlesKamal JainKristin E. Lauter
    • H04L9/32
    • G06F21/64G06F21/6272
    • Systems and methods for digitally certified stationery are described. In one aspect, a stationery granting authority (SGA) receives a request from a user to generate a document. If the user is authorized for the requested document, the SGA generates a certificate with credentialing information from data in the request. The SGA generates a first digital signature from some of the credentialing information. The SGA communicates the certificate to the user for editing and distribution as the document. A recipient of the document determines whether the document is “official” by contacting a specified service to provide certain information from the document. The verification service computes a second digital signature from the provided information for comparison to the first digital signature. If there is a match, the service notifies the recipient that the document is valid/official. Otherwise, the recipient is notified that the document is not valid.
    • 描述了数字认证的文具的系统和方法。 一方面,文具授予机构(SGA)从用户接收生成文档的请求。 如果用户被授权请求的文档,则SGA将从请求中的数据生成具有凭据信息的证书。 SGA从一些凭证信息生成第一个数字签名。 SGA将证书通信给用户进行编辑和分发作为文档。 文档的收件人通过联系指定的服务来确定文档是否“正式”,以从文档中提供某些信息。 验证服务根据所提供的信息计算第二数字签名,以便与第一数字签名进行比较。 如果有匹配,则该服务通知收件人该文档是有效/正式的。 否则,通知收件人该文档无效。
    • 44. 发明申请
    • Computing Isogenies Between Genus-2 Curves for Cryptography
    • 计算密码学二级曲线之间的等代
    • US20100172491A1
    • 2010-07-08
    • US12350222
    • 2009-01-07
    • Reinier M. BrokerKristin E. LauterDavid Gruenewald
    • Reinier M. BrokerKristin E. LauterDavid Gruenewald
    • H04L9/28
    • H04L9/3006
    • This cryptographic curve generation technique provides a faster way of constructing a genus 2 curve. The technique provides a procedure to compute isogenies between genus 2 curves over finite fields. Instead of looping over possible roots, as is typically done when solving Igusa class polynomials, the technique only finds one root and then applies the isogenies to find the others. The technique computes a set of polynomials that define all isogenies. To do this, for a given root of an Igusa class polynomial over a finite field, the technique computes a value of a small modular function ƒ. To the value of this function ƒ, the technique applies an isogeny to find an isogenous ƒ-value. The technique then transforms the ƒ-value back into an Igusa value. Once the Igusa class polynomials are solved they can be used to generate a genus 2 curve which can be used in cryptographic applications.
    • 这种加密曲线生成技术提供了构建第2类曲线的更快速的方法。 该技术提供了一种在有限域上计算第2类曲线之间的等值线的过程。 而不是循环可能的根,如通常在解决Igusa类多项式时完成的,该技术只找到一个根,然后应用等基因来找到其他根。 该技术计算一组定义所有等代的多项式。 为了做到这一点,对于有限域上的Igusa类多项式的给定根,该技术计算小的模块函数ƒ的值。 对于此函数ƒ的值,该技术应用等值线来找到一个均匀的ƒ值。 然后,该技术将ƒ值转换为Igusa值。 一旦解决了Igusa类多项式,就可以使用它们来生成可用于密码应用的第2类曲线。