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Fractional Hardy-type operators on homogeneous group with application to hyperbolic equations
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DOI：10.1016/j.amc.2026.130209.png)
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Abstract
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In this paper, we study fractional Hardy-type operators on homogeneous groups, employing the calculus of variations to derive sharp bounds for related inequalities. Our results extend known inequalities and provide a more general framework for operators on non-Euclidean spaces. We also apply these results to the study of solutions to hyperbolic-type equations, offering new insights into their regularity and behavior.
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3.4
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2.3W
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3.3W
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