Titlebook: Algebraic Informatics; 5th International Co Traian Muntean,Dimitrios Poulakis,Robert Rolland Conference proceedings 2013 Springer-Verlag Be

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On Elliptic Curve Paillier Schemeser scheme to the elliptic curve setting. Using similar ideas, we then present a new elliptic curve scheme which is semantically secure in the standard model. Interestingly, the new encryption scheme does not require to encode messages as points on an elliptic curve and features a partial homomorphic property.

RAG

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Aims and Methods of Cryptographyer scheme to the elliptic curve setting. Using similar ideas, we then present a new elliptic curve scheme which is semantically secure in the standard model. Interestingly, the new encryption scheme does not require to encode messages as points on an elliptic curve and features a partial homomorphic property.

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Conference proceedings 2013n September 2013. The 19 revised full papers presented together with 5 invited articles were carefully reviewed and selected from numerous submissions. The papers cover topics such as data models and coding theory; fundamental aspects of cryptography and security; algebraic and stochastic models of

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Code Based Cryptography and Steganographyys, coding theory plays an important role in the area of cryptography and steganography. The aim of this paper is to show how algebraic coding theory offers ways to define secure cryptographic primitives and efficient steganographic schemes.

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Lecture Notes in Computer Sciencehttp://image.papertrans.cn/a/image/152637.jpg

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Encryption Steps: Simple Substitutionof potential global states: consider a concurrent system with a thousand actors, each of which may be in one of 5 states. This leads to a possible 5.000 global states. Obviously, it is not feasible to exhaustively search the state space in such systems. In fact, actors often have an even larger numb