@article{Kumar_2023, title={Approximation of Generalized Biaxisymmetric Potentials in $L^{\beta}$-norm}, volume={16}, url={https://ejpam.com/index.php/ejpam/article/view/4815}, DOI={10.29020/nybg.ejpam.v16i3.4815}, abstractNote={<p>Let $F$ be a real valued generalized biaxisymmetric potential (GBASP) in $L^{\beta}$ on $S_{R}$, the open sphere of radius $R$ about the origin. In this paper we have obtained the necessary and sufficient conditions on the rate of decrease of a sequence of best harmonic polynomial approximates to $F$ such that $F$ is harmonically continues as an entire function GBASP and determine their $(p,q)$-order and generalized $(p,q)$-type with respect to proximate order $\rho(r)$.</p>}, number={3}, journal={European Journal of Pure and Applied Mathematics}, author={Kumar, Devendra Kumar}, year={2023}, month={Jul.}, pages={1508–1517} }