
handle: 10084/155717
<abstract><p>In this note, we investigate some new characterizations of the $p$-adic version of Lipschitz spaces via the boundedness of commutators of the $p$-adic maximal-type functions, including $p$-adic sharp maximal functions, $p$-adic fractional maximal functions, and $p$-adic fractional maximal commutators on $p$-adic Morrey spaces, when a symbol function $b$ belongs to the Lipschitz spaces.</p></abstract>
p-adic sharp maximal function, $p$-adic morrey spaces, Mathematical analysis, p-adic Morrey spaces, commutators, Algebraic Geometry and Moduli Theory, p-adic fractional maximal function, Harmonic Analysis and Operator Theory, QA1-939, FOS: Mathematics, Mathematical Physics, Boundedness, Applied Mathematics, Pure mathematics, Paleontology, Geology, Lipschitz continuity, FOS: Earth and related environmental sciences, Lipschitz space, lipschitz space, Physical Sciences, Function Spaces, $p$-adic sharp maximal function, Geometry and Topology, p-adic Models in Mathematical Physics, Type (biology), Mathematics, $p$-adic fractional maximal function
p-adic sharp maximal function, $p$-adic morrey spaces, Mathematical analysis, p-adic Morrey spaces, commutators, Algebraic Geometry and Moduli Theory, p-adic fractional maximal function, Harmonic Analysis and Operator Theory, QA1-939, FOS: Mathematics, Mathematical Physics, Boundedness, Applied Mathematics, Pure mathematics, Paleontology, Geology, Lipschitz continuity, FOS: Earth and related environmental sciences, Lipschitz space, lipschitz space, Physical Sciences, Function Spaces, $p$-adic sharp maximal function, Geometry and Topology, p-adic Models in Mathematical Physics, Type (biology), Mathematics, $p$-adic fractional maximal function
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