Abstract. We consider a time fractional partial differential equation subject to the Neumann boundary condition. Several sufficient conditions are established for oscillation of solutions of such equation by using the integral averaging method and a generalized Riccati technique. The main results are illustrated by examples
This book aims to establish a foundation for fractional derivatives and fractional differential equa...
We consider fractional relaxation and fractional oscillation equations involving Erdelyi--Kober inte...
The periodic solution of fractional oscillation equation with periodic input is considered in this w...
In this paper, we use the generalized Riccati technique and the integral averaging method to establi...
In this paper we initiate the oscillation theory for fractional differential equations. Oscillation ...
In this paper we initiate the oscillation theory for fractional differential equations. Oscillation ...
Abstract In this paper, we investigate oscillatory and asymptotic properties for a class of fraction...
We investigate the oscillation of class of time fractional partial dierential equationof the formfor...
In this paper, we are concerned with the oscillatory behavior of a class of fractional differential ...
Copyright © 2013 H. Qin and B. Zheng.This is an open access article distributed under theCreative Co...
Abstract This paper is devoted to the oscillatory problem in the fractional-order delay differential...
Based on Riccati transformation and certain inequality technique, some new oscillatory criteria are ...
Based on Riccati transformation and certain inequality technique, some new oscillatory criteria are ...
In this paper, we shall give some new results about the oscillatory behavior of nonlinear fractional...
AbstractWe formulate a fractional stochastic oscillation equation as a generalization of Bagley’s fr...
This book aims to establish a foundation for fractional derivatives and fractional differential equa...
We consider fractional relaxation and fractional oscillation equations involving Erdelyi--Kober inte...
The periodic solution of fractional oscillation equation with periodic input is considered in this w...
In this paper, we use the generalized Riccati technique and the integral averaging method to establi...
In this paper we initiate the oscillation theory for fractional differential equations. Oscillation ...
In this paper we initiate the oscillation theory for fractional differential equations. Oscillation ...
Abstract In this paper, we investigate oscillatory and asymptotic properties for a class of fraction...
We investigate the oscillation of class of time fractional partial dierential equationof the formfor...
In this paper, we are concerned with the oscillatory behavior of a class of fractional differential ...
Copyright © 2013 H. Qin and B. Zheng.This is an open access article distributed under theCreative Co...
Abstract This paper is devoted to the oscillatory problem in the fractional-order delay differential...
Based on Riccati transformation and certain inequality technique, some new oscillatory criteria are ...
Based on Riccati transformation and certain inequality technique, some new oscillatory criteria are ...
In this paper, we shall give some new results about the oscillatory behavior of nonlinear fractional...
AbstractWe formulate a fractional stochastic oscillation equation as a generalization of Bagley’s fr...
This book aims to establish a foundation for fractional derivatives and fractional differential equa...
We consider fractional relaxation and fractional oscillation equations involving Erdelyi--Kober inte...
The periodic solution of fractional oscillation equation with periodic input is considered in this w...
DOI
Add to ORKG