Algebraic Results on Quantum Automata
β Scribed by Andris Ambainis; Martin Beaudry; Marats Golovkins; Arnolds Kikusts; Mark Mercer; Denis Therien
- Publisher
- Springer
- Year
- 2005
- Tongue
- English
- Weight
- 284 KB
- Volume
- 39
- Category
- Article
- ISSN
- 1433-0490
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π SIMILAR VOLUMES
One of the properties of the Kondacs-Watrous model of quantum ΓΏnite automata (QFA) is that the probability of the correct answer for a QFA cannot be ampliΓΏed arbitrarily. In this paper, we determine the maximum probabilities achieved by QFAs for several languages. In particular, we show that any lan
A construction of the quantum affine algebra U q (Δ) is given in two steps. We explain how to obtain the algebra from its positive Borel subalgebra U q (b + ), using a construction similar to Drinfeld's quantum double. Then we show how the positive Borel subalgebra can be constructed with quantum sh