Anti-Periodic Boundary Value Problem for Impulsive Fractional Integro Differential Equations

Anguraj, A., and Karthikeyan, P.. "Anti-Periodic Boundary Value Problem for Impulsive Fractional Integro Differential Equations." Fractional Calculus and Applied Analysis 13.3 (2010): 281-294. <http://eudml.org/doc/219581>.

@article{Anguraj2010,
abstract = {MSC 2010: 34A37, 34B15, 26A33, 34C25, 34K37In this paper we prove the existence of solutions for fractional impulsive differential equations with antiperiodic boundary condition in Banach spaces. The results are obtained by using fractional calculus' techniques and the fixed point theorems.},
author = {Anguraj, A., Karthikeyan, P.},
journal = {Fractional Calculus and Applied Analysis},
keywords = {Impulsive Fractional Differential Equations; Contraction Principle; Antiperiodic Boundary Conditions; Sadovskii Theorem; impulsive fractional differential equations; contraction principle; antiperiodic boundary conditions; Sadovskii theorem},
language = {eng},
number = {3},
pages = {281-294},
publisher = {Institute of Mathematics and Informatics Bulgarian Academy of Sciences},
title = {Anti-Periodic Boundary Value Problem for Impulsive Fractional Integro Differential Equations},
url = {http://eudml.org/doc/219581},
volume = {13},
year = {2010},
}

TY - JOUR
AU - Anguraj, A.
AU - Karthikeyan, P.
TI - Anti-Periodic Boundary Value Problem for Impulsive Fractional Integro Differential Equations
JO - Fractional Calculus and Applied Analysis
PY - 2010
PB - Institute of Mathematics and Informatics Bulgarian Academy of Sciences
VL - 13
IS - 3
SP - 281
EP - 294
AB - MSC 2010: 34A37, 34B15, 26A33, 34C25, 34K37In this paper we prove the existence of solutions for fractional impulsive differential equations with antiperiodic boundary condition in Banach spaces. The results are obtained by using fractional calculus' techniques and the fixed point theorems.
LA - eng
KW - Impulsive Fractional Differential Equations; Contraction Principle; Antiperiodic Boundary Conditions; Sadovskii Theorem; impulsive fractional differential equations; contraction principle; antiperiodic boundary conditions; Sadovskii theorem
UR - http://eudml.org/doc/219581
ER -