Department of Medical Radiation Engineering, Centetal Tehran Branch, Islamic Azad University,Tehran,Iran
Abstract
In this paper, we introduce and obtain the general solution of a new mixed type quadratic-cubic functional equation. We investigate the stability of such functional equations in the modular space $X_\rho$ by applying $\Delta_2$-condition and the Fatou property (in some results) in the modular function $\rho$.
Barough, M. Salehi. (2021). Some approximations for an equation in modular spaces. Mathematical Analysis and its Contemporary Applications, 3(3), 51-64. https://doi.org/10.30495/maca.2021.1935651.1018
MLA
Barough, M. Salehi. "Some approximations for an equation in modular spaces", Mathematical Analysis and its Contemporary Applications, 3, 3, 2021, 51-64. doi: 10.30495/maca.2021.1935651.1018
HARVARD
Barough M. Salehi. (2021). 'Some approximations for an equation in modular spaces', Mathematical Analysis and its Contemporary Applications, 3(3), pp. 51-64. doi: 10.30495/maca.2021.1935651.1018
CHICAGO
M. Salehi Barough, "Some approximations for an equation in modular spaces," Mathematical Analysis and its Contemporary Applications, 3 3 (2021): 51-64, doi: 10.30495/maca.2021.1935651.1018
VANCOUVER
Barough M. Salehi. Some approximations for an equation in modular spaces. MACA. 2021;3(3):51-64. doi: 10.30495/maca.2021.1935651.1018
