A generalized Henry-type integral inequality and application to dependence on orders and known functions for a fractional differential equation

We discuss on integrable solutions for a generalized henry-type integral inequality in which weak singularity and delays are involved. not requiring continuity or differentiability for some given functions,we use a modified iteration argument to give an estimate of the unknown function in terms of the multiple mittag-leffler function. we apply the result to give continuous dependence of solutions on initial data,derivative orders,and known functions for a fractional differential equation. © 2014 jun zhou.