Quantum Computations and Images Recognition
Abstract
The using of quantum parallelism is often connected with consideration of quantum system with huge dimension of space of states. The n-qubit register can be described by complex vector with 2^n components (it belongs to n'th tensor power of qubit spaces). For example, for algorithm of factorization of numbers by quantum computer n can be about a few hundreds for some realistic applications for cryptography. The applications described further are used some other properties of quantum systems and they do not demand such huge number of states. The term "images recognition" is used here for some broad class of problems. For example, we have a set of some objects V_i and function of "likelihood": F(V,W) < F(V,V) = 1 If we have some "noisy" or "distorted" image W, we can say that recognition of W is V_i, if F(W,V_i) is near 1 for some V_i.
Cite
@article{arxiv.quant-ph/9703010,
title = {Quantum Computations and Images Recognition},
author = {Alexander Yu. Vlasov},
journal= {arXiv preprint arXiv:quant-ph/9703010},
year = {2007}
}
Comments
7 pages, LaTeX2.09; Talk given at QCM'96 (September 1996, Japan)