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math.FA2008★ 18 cited
H^1 and BMO for certain locally doubling metric measure spaces of finite measure
A. Carbonaro, G. Mauceri, S. Meda
In a previous paper the authors developed a H^1-BMO theory for unbounded metric measure spaces of infinite measure that are locally doubling and satisfy two geometric pro…
math.FA2008★ 11 cited
H^1 and BMO for certain nondoubling metric measure spaces
Andrea Carbonaro, Giancarlo Mauceri, Stefano Meda
Suppose that (M,d,m) is an unbounded metric measure space, which possesses two geometric properties, called "isoperimetric property" and "approximate midpoint property", and that t…