 967 Hans van Leeuwen,Hans Maassen
 An obstruction for qdeformation of the convolution product
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Jan 11, 96

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Abstract. We consider two independent qGaussian random variables X and Y and a
function f chosen in such a way that f(x) and X have the same
distribution. For 0 < q < 1 we find that at least the fourth moments
of X + Y and f(X) + Y are different. We conclude that no qdeformed
convolution product can exist for functions of independent qGaussian
random variables.
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