A new reverse Hardy–Hilbert inequality with the power function as intermediate variables

Abstract In this paper, by virtue of the symmetry principle, applying techniques real analysis and Euler–Maclaurin summation formula, we construct proper weight coefficients use them to establish a reverse Hardy–Hilbert inequality with power function as intermediate variables. Then, obtain equivalent forms some statements best possible constant factor related several parameters. Finally, illustrate how obtained results can generate particular inequalities.