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- W3124420871 abstract "We show that time-dependent fluctuations ${Delta x}$ in foreign exchange rates are accurately described by a random walk in a complex plane that is demarcated into the gain (+) and loss (-) sectors. ${Delta x}$ is the outcome of $N$ random steps from the origin and $|Delta x|$ is the square of the Euclidean distance of the final $N$-th step position. Sign of ${Delta x(t)}$ is set by the $N$-th step location in the plane. The model explains not only the exponential statistics of the probability density of ${Delta x}$ for G7 markets but also its observed asymmetry, and power-law dependent broadening with increasing time delay." @default.
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- W3124420871 date "2003-08-01" @default.
- W3124420871 modified "2023-09-27" @default.
- W3124420871 title "Foreign exchange market fluctuations as random walk in demarcated complex plane" @default.
- W3124420871 hasPublicationYear "2003" @default.
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