By Peter Mueller, Sabu M. Thampi, Md Zakirul Alam Bhuiyan, Ryan Ko, Robin Doss, Jose M. Alcaraz Calero
This e-book constitutes the refereed lawsuits of the 4th foreign Symposium on protection in Computing and Communications, SSCC 2016, held in Jaipur, India, in September 2016. The 23 revised complete papers awarded including sixteen brief papers and an invited paper have been rigorously reviewed and chosen from 136 submissions. The papers are geared up in topical sections on cryptosystems, algorithms, primitives; safeguard and privateness in networked structures; process and community safeguard; steganography, visible cryptography, photograph forensics; functions defense.
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Additional resources for Security in Computing and Communications: 4th International Symposium, SSCC 2016, Jaipur, India, September 21-24, 2016, Proceedings
In: Pointcheval, D. ) CT-RSA 2006. LNCS, vol. 3860, pp. 115–131. Springer, Heidelberg (2006) Mutual Authentication Based on HECC for RFID Implant Systems 29 11. : Comparative study of elliptic and hyper-elliptic curve cryptography in discrete logarithmic problem. IOSR J. Math. 10(2), 61–63 (2014) 12. : An ECDLP-based randomized key RFID authentication protocol. In: 2011 International Conference on Network Computing and Information Security (NCIS), vol. 2, pp. 146–149 (2011) 13. : A secure ECC-based RFID authentication scheme integrated with ID-veriﬁer transfer protocol.
The Internet of Things (IoT) is an environment in which “things” (objects, animals or people) are provided with unique identiﬁers (IPv6 addresses) and the ability to communicate over a network without requiring human-to-human or human-to-computer interaction. Radio-Frequency Identiﬁcation Technology (RFID) is the key enabler of the IoT. The RFID Implant System considered in the proposed work consists of an implantable, passive RFID tag which is a data carrying device that is attached to the object to be identiﬁed, RFID reader which communicates with the tag in order to read or write data to its memory and, the back-end database which stores information related to the identiﬁed object.
Then by using Theorems 4 and 5, we can say that X k ˆ Y to adding 2 mod Y to X (after dropping the kth bit). e. producing the correct answer). However for implementation, it would suﬀer from performance issues. This is due to the amount of shifting and potential adding which we would need to perform. So instead of shifting an element to its correct position directly, we can just shift it by the number of bits in Y , then start shifting the next element as well. This is shown in Theorem 7, and in terms of performance of the algorithm, is the most important theorem.