Asymmetric-key algorithms | Finite fields

XTR

In cryptography, XTR is an algorithm for public-key encryption. XTR stands for 'ECSTR', which is an abbreviation for Efficient and Compact Subgroup Trace Representation. It is a method to represent elements of a subgroup of a multiplicative group of a finite field. To do so, it uses the trace over to represent elements of a subgroup of . From a security point of view, XTR relies on the difficulty of solving Discrete Logarithm related problems in the full multiplicative group of a finite field. Unlike many cryptographic protocols that are based on the generator of the full multiplicative group of a finite field, XTR uses the generator of a relatively small subgroup of some prime order of a subgroup of . With the right choice of , computing Discrete Logarithms in the group, generated by , is, in general, as hard as it is in and thus cryptographic applications of XTR use arithmetics while achieving full security leading to substantial savings both in communication and computational overhead without compromising security. Some other advantages of XTR are its fast key generation, small key sizes and speed. (Wikipedia).

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Finite field | ElGamal encryption | Hybrid cryptosystem | Minimal polynomial (field theory) | Group (mathematics) | Shared secret | Pollard's rho algorithm | Diffie–Hellman key exchange | Irreducibility (mathematics) | Diffie–Hellman problem | Cryptography | Quadratic reciprocity | Characteristic (algebra) | Pohlig–Hellman algorithm | Integer | Field trace | Discrete logarithm | Root of a function | Public-key cryptography | Cyclic group | Decisional Diffie–Hellman assumption | Cyclotomic polynomial | Subgroup | XTR | Field norm | Algorithm | Normal basis | Conjugate element (field theory)