Correction to: A note on linear non-Newtonian Volterra integral equations

• Nihan Güngör*,

10.1007/s40096-021-00441-1

Correction to: Numerical methods for solving Schröinger equations in complex reproducing kernel Hilbert spaces

• F. Z. Geng*,

10.1007/s40096-021-00449-7

On the fractional integral inclusions having exponential kernels for interval-valued convex functions

• Taichun Zhou,
• Zhengrong Yuan,
• Tingsong Du*,

10.1007/s40096-021-00445-x

A new method for solving linear programming problems using Z-numbers’ ranking

• Fatemeh Hasankhani,
• Behrouz Daneshian,
• Tofigh Allahviranloo*,
• Farzin Modarres Khiyabani,

10.1007/s40096-021-00446-w

Numerical solution of the diffusion problem of distributed order based on the Sinc-collocation method

• Sh. Taherkhani,
• I. Najafi Khalilsaraye*,
• B. Ghayebi,

10.1007/s40096-021-00447-9

Some computational convergent iterative algorithms to solve nonlinear problems

• Mohsen Rabbani*,
• Ji Huan He,
• Murat Düz,

10.1007/s40096-021-00448-8

A numerical method based on hybrid functions for solving a fractional model of HIV infection of CD4+\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$^+$$\end{document} T cells

• M. R. Doostdar,
• A. R. Vahidi*,
• T. Damercheli,
• E. Babolian,

10.1007/s40096-021-00450-0

A numerical method for nonlinear fractional reaction–advection–diffusion equation with piecewise fractional derivative

• M. H. Heydari*,
• A. Atangana,

10.1007/s40096-021-00451-z

Application of Pell collocation method for solving the general form of time-fractional Burgers equations

• M. Taghipour,
• H. Aminikhah*,

10.1007/s40096-021-00452-y

Structures of exact solutions for the modified nonlinear Schrödinger equation in the sense of conformable fractional derivative

• Yeşim Sağlam Özkan*,
• Esra Ünal Yılmaz,

10.1007/s40096-021-00453-x