Titlebook: Algebra for Applications; Cryptography, Secret Arkadii Slinko Textbook 2020Latest edition Springer Nature Switzerland AG 2020 public key cr

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Groups,ups such as isomorphism, subgroups, cyclic subgroups, and orders of elements. Lastly, we consider the group of points of an elliptic curve over a finite field and explain the basics of the elliptic key cryptography and ElGamal cryptosystem.

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Polynomials,ension of . and in this context we discuss minimal annihilating polynomials which we will need in Chap.?7 for the construction of good error-correcting codes. Finally, we discuss permutation polynomials and a cryptosystem based on them.

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Klein woordenboek voor de huisarts,ension of . and in this context we discuss minimal annihilating polynomials which we will need in Chap.?7 for the construction of good error-correcting codes. Finally, we discuss permutation polynomials and a cryptosystem based on them.

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Cryptology, is another goal of cryptography which is any process by which you verify that someone is indeed who they claim they are. Digital signatures are a special technique for achieving authentication. Nowadays cryptography has matured and it is addressing an ever increasing number of other goals like secr

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PAC

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Polynomials,me that we discuss in Chap.?6. Then, after proving some further results on polynomials, we give a construction of a finite field whose cardinality is a power of a prime. The field of cardinality . is constructed as polynomials over . modulo an irreducible polynomial of degree .. This field is an ext

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