Journal of Applied Mathematics and Statistical Applications

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3. Quantum-coding-and-latest Research

Quantum coding is a type of theory that uses the concept of quantum mechanics to perform the mathematic calculations. Quantum mechanics defines that an entity can exists simultaneously in its defined state, and gives only one miserable quantity. The characteristics of quantum mechanics are used to perform complex mathematical calculations and a significantly faster rate than modern computers. It mainly uses the cubits rather than bits as the individual structural elements for the quantum code. Quantum algorithms are mainly written on the basis of different parameters Deutsch-Jozsa algorithm, Simon's algorithm, Shore’s algorithm, Hidden subgroup problem, Estimating Gauss sums, Fourier Fishing and Fourier Checking, Grover's algorithm, Quantum counting, Element distinctness problem, triangle-finding problem formula evaluation and group commutatively.

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