On $$\mu $$-strong Cesaro summability at infinity and its application to the Fourier–Stieltjes transforms

Abstract The concept of $$\mu $$ μ -strong Cesaro summability at infinity for a locally integrable function is introduced in this work. -statistical convergence also considered and the relationship between these two concepts established. \left[ p\right] p point, generated by measure \left( \cdot \right) · considered. Similar results are obtained case too. This approach applied to study Fourier–Stieltjes transforms.