
doi: 10.1007/bf02871839
Let \(K\) be a local field and \(K^n\) an \(n\)-dimensional vector space over \(K\). The authors first establish a theorem on the relationship between the Besov spaces and the Herz spaces over \(K^n\) via the Fourier transform. Then they give a multiplier theorem on the Hardy spaces \(H^p(K^n)\) for \(0
local field, atom, multiplier, weight, Hardy space, \(L^p\)-spaces and other function spaces on groups, semigroups, etc., Multipliers for harmonic analysis in several variables, Homomorphisms and multipliers of function spaces on groups, semigroups, etc., Herz space, Functional analysis over fields other than \(\mathbb{R}\) or \(\mathbb{C}\) or the quaternions; non-Archimedean functional analysis, Function spaces arising in harmonic analysis, Sobolev spaces and other spaces of ``smooth'' functions, embedding theorems, trace theorems, Besov space
local field, atom, multiplier, weight, Hardy space, \(L^p\)-spaces and other function spaces on groups, semigroups, etc., Multipliers for harmonic analysis in several variables, Homomorphisms and multipliers of function spaces on groups, semigroups, etc., Herz space, Functional analysis over fields other than \(\mathbb{R}\) or \(\mathbb{C}\) or the quaternions; non-Archimedean functional analysis, Function spaces arising in harmonic analysis, Sobolev spaces and other spaces of ``smooth'' functions, embedding theorems, trace theorems, Besov space
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