Q spaces of several real variables

• For alpha is an element of (-infinity, infinity), let Q(alpha)(R-n) be the space of all measurable functions with sup[l(I)](2 alpha -n) integral (I)integral (I)/f(x) - f(y)/(2)//x-y/(n+2 alpha) dxdy < , where the supremum is taken over all cubes

Nyckelord

Q(alpha)(R-n); Poisson extension; Carleson measure; local analysis; wavelets; dyadic counterpart; DIRICHLET

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