Monotone semiflows generated by functional differential equations

Monotone Semiflows Generated by Neutral Equations with Different Delays in Neutral and Retarded Parts

Random fractional functional differential equations

In this paper, we prove the existence and uniqueness results to the random fractional functional differential equations under assumptions more general than the Lipschitz type condition. Moreover, the distance between exact solution and appropriate solution, and the existence extremal solution of the problem is also considered.

Differentiable Semiflows for Differential Equations with State-dependent Delays

as usual. In more general cases, the right hand side of the differential equation contains more arguments. It also happens that the delay is given only implicitly by an equation which involves the history xt of the state. Differential equations with state-dependent delay share the property that the results on the uniqueness and dependence on initial data from the theory of retarded functional d...

On impulsive fuzzy functional differential equations

In this paper, we prove the existence and uniqueness of solution to the impulsive fuzzy functional differential equations under generalized Hukuhara differentiability via the principle of contraction mappings. Some examples are provided to illustrate the result.

random fractional functional differential equations

in this paper, we prove the existence and uniqueness results to the random fractional functional differential equations under assumptions more general than the lipschitz type condition. moreover, the distance between exact solution and appropriate solution, and the existence extremal solution of the problem is also considered.