IJNSEC 2010 - PDF Preprint Papers

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IJNSEC
2010

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Computing the Modular Inverse of a Polynomial Function over GF(2P) Using Bit Wise Operation

13 years 8 months ago

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Most public key crypto systems use finite field modulo arithmetic. This modulo arithmetic is applied on real numbers, binary values and polynomial functions. The computation cost ...

Rajaram Ramasamy, Amutha Prabakar Muniyandi

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Id	Views	Title	Status

1	324	Computing the Modular Inverse of a Polynomial Function over GF(2P) Using Bit Wise Operation	claim
2	247	Hardware Implementation of Efficient Modified Karatsuba Multiplier Used in Elliptic Curves	claim
3	163	Evaluating the Effects of Symmetric Cryptography Algorithms on Power Consumption for Different Data Types	claim
4	152	Comparative Analysis of Different Cryptosystems for Hierarchical Mobile IPv6-based Wireless Mesh Network	claim
5	151	Performance Evaluation of Mobility Speed over MANET Routing Protocols	claim
6	146	A Novel Digital Envelope Approach for A Secure E-Commerce Channel	claim
7	145	Formal Specification of Common Criteria Based Access Control Policy Model	claim
8	144	A Note On Self-Shrinking Lagged Fibonacci Generator	claim
9	143	A New Secure Remote User Authentication Scheme with Smart Cards	claim
10	143	Nonce Generation For The Digital Signature Standard	claim
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14	128	New Efficient Searchable Encryption Schemes from Bilinear Pairings	claim
15	127	Identity-based Threshold Signature Secure in the Standard Model	claim
16	127	A Better Improvement on the Integrated Diffie-Hellman-DSA Key Agreement Protocol	claim
17	126	Comment on Wu et al.'s Server-aided Verification Signature Schemes	claim
18	120	Secure Group Key Management Scheme for Multicast Networks	claim
19	116	Modelling and Analyzing Passive Worms over Unstructured Peer-to-Peer Networks	claim
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21	105	A Note on the Constructions of Orthomorphic Permutations	claim
22	104	Construction of Large Families of Pseudorandom Subsets of the Set {1, 2, ..., N} Using Elliptic Curves	claim
23	100	On the Security of Yuan et al.'s Undeniable Signature Scheme	claim
24	98	A Random Bit Generator Using Chaotic Maps	claim
25	98	An MSS Based on the Elliptic Curve Cryptosystem	claim
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29	66	Finding Traitors in Secure Networks Using Byzantine Agreements	claim

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