
<abstract><p>Our aim in this paper is to prove boundedness of an intrinsic square function and higher order commutators of fractional integrals on grand Herz spaces with variable exponent $ {\dot{K} ^{a(\cdot), u), \theta}_{ s(\cdot)}(\mathbb{R}^n)} $ by applying some properties of variable exponent.</p></abstract>
Economics, fractional integrals, Evolutionary biology, Mathematical analysis, Fractional Laplacian Operators, Harmonic Analysis and Operator Theory, QA1-939, FOS: Mathematics, grand lebesgue spaces, intrinsic square function, Variable (mathematics), Biology, Order (exchange), Boundedness, Exponent, Applied Mathematics, Critical Exponents, Pure mathematics, bmo spaces, Linguistics, Nonlocal Partial Differential Equations and Boundary Value Problems, FOS: Philosophy, ethics and religion, Philosophy, Function (biology), Combinatorics, Physical Sciences, FOS: Languages and literature, grand herz spaces, Mathematics, Finance
Economics, fractional integrals, Evolutionary biology, Mathematical analysis, Fractional Laplacian Operators, Harmonic Analysis and Operator Theory, QA1-939, FOS: Mathematics, grand lebesgue spaces, intrinsic square function, Variable (mathematics), Biology, Order (exchange), Boundedness, Exponent, Applied Mathematics, Critical Exponents, Pure mathematics, bmo spaces, Linguistics, Nonlocal Partial Differential Equations and Boundary Value Problems, FOS: Philosophy, ethics and religion, Philosophy, Function (biology), Combinatorics, Physical Sciences, FOS: Languages and literature, grand herz spaces, Mathematics, Finance
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