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- W2085689947 abstract "We construct a Parrondo's game using discrete-time quantum walks (DTQWs). Two losing games are represented by two different coin operators. By mixing the two coin operators U A (α A , β A , γ A ) and U B (α B , β B , γ B ), we may win the game. Here, we mix the two games in position instead of time. With a number of selections of the parameters, we can win the game with sequences ABB, ABBB, etc. If we set β A = 45°, γ A = 0, α B = 0, β B = 88°, we find game 1 with [Formula: see text], [Formula: see text] will win and get the most profit. If we set α A = 0, β A = 45°, α B = 0, β B = 88° and game 2 with [Formula: see text], [Formula: see text] will win most. Game 1 is equivalent to game 2 with changes in sequences and steps. But at large enough steps, the game will lose at last. Parrondo's paradox does not exist in classical situation with our model." @default.
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- W2085689947 date "2013-12-01" @default.
- W2085689947 modified "2023-09-27" @default.
- W2085689947 title "QUANTUM PARRONDO'S GAMES CONSTRUCTED BY QUANTUM RANDOM WALKS" @default.
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- W2085689947 doi "https://doi.org/10.1142/s0219477513500247" @default.
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