Key Distribution Patterns Using Tangent Circle Structures

GLORIA RINALDI

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Key Distribution Patterns Using Tangent Circle Structures

机译：使用正切圆结构的密钥分布模式

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摘要

The problem of key management in a communications network is of primary importance. A key distribution pattern is an incidence structure which provides a secure method of distributing keys in a large network reducing storage requirements. It is of interest to find explicit constructions for key distribution patterns. In O'Keefe, examples are shown using the finite circle geometries (Minkowski, Laguerre and inversive planes); in Quinn, examples are constructed from conies in finite projective and affine planes. In this paper, we construct some examples using the finite tangent-circle structures, introduced in Quattrocchi and Rinaldi and we give a comparison of the storage requirements.

机译：通信网络中的密钥管理问题至关重要。密钥分发模式是一种关联结构，它提供了在大型网络中分发密钥的安全方法，从而降低了存储需求。有趣的是找到密钥分发模式的显式构造。在O'Keefe中，使用有限圆几何（Minkowski，Laguerre和逆平面）来显示示例。在奎因（Quinn）中，示例是由有限射影和仿射平面中的圆锥构成的。在本文中，我们使用Quattrocchi和Rinaldi中介绍的有限切线圆结构构造了一些示例，并对存储需求进行了比较。

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来源
《Designs, Codes and Crytography》 |2004年第3期|p.289-300|共12页
作者
GLORIA RINALDI;
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作者单位

Dipartimento di Scienze Agrarie, della Formazione Primaria e della Programmazione Sanitaria Universita di Modena e Reggio Emilia, via Kennedy 17, 42100 Reggio Emilia, Italy;

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收录信息美国《科学引文索引》(SCI);美国《工程索引》(EI);
原文格式 PDF
正文语种 eng
中图分类高等数学;
关键词
key distribution; cryptography; laguerre geometries; minkowski geometries;

机译：密钥分配;密码学;Laguerre几何;minkowski几何;

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Key Distribution Patterns Using Tangent Circle Structures

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