Bernstein inequality in \(L^p\) on the line with power weight for \(p>0\)
In the weighted quasi-Banach space \(L^p({\mathbb R},\, |x|^{2k}\,dx)\), \(k>0\), \(0< p\le\infty\), the author proves analogues of the Bernstein inequality for entire functions of exponential type.
scientific article; zbMATH DE number 7488507