Maria Meehan
National University of Ireland
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Archive | 1998
Donal O'Regan; Maria Meehan
Preface. 1. Introduction and Preliminaries. 2. Existence Theory for Nonlinear Fredholm and Volterra Integrodifferential Equations. 3. Solution Sets of Abstract Volterra Equations. 4. Existence Theory for Nonlinear Fredholm and Volterra Integral Equations on Compact Intervals. 5. Existence Theory for Nonlinear Fredholm and Volterra Integral Equations on Half-Open Intervals. 6. Existence Theory for Nonlinear Nonresonant Operator and Integral Equations. 7. Existence Theory for Nonlinear Resonant Operator and Integral Equations. 8. Integral Inclusions. 9. Approximation of Solutions of Operator Equations on the Half Line. 10. Operator Equations in Banach Spaces Relative to the Weak Topology. 11. Stochastic Integral Equations. 12. Periodic Solutions for Operator Equations. Index.
Nonlinear Analysis-theory Methods & Applications | 1999
Maria Meehan; Donal O'Regan
In this chapter we present existence theory for the nonlinear Fredholm integral equation
Applicable Analysis | 2000
Maria Meehan; Donal O’Regan
Applied Mathematics Letters | 1999
Maria Meehan; Donal O'Regan
y(t) = h(t) + \smallint _0^T k(t,s)g(s,y(s))ds,
Computers & Mathematics With Applications | 1998
Maria Meehan; Donal O'Regan
Archive | 1998
Donal O’Regan; Maria Meehan
(4.1.1) and the nonlinear Volterra integral equation
Archive | 1998
Donal O’Regan; Maria Meehan
Archive | 1998
Donal O’Regan; Maria Meehan
y(t) = h(t) + \smallint _0^t k(t,s)g(s,y(s))ds,
Nonlinear Analysis-theory Methods & Applications | 1998
Maria Meehan; Donal O'Regan
Journal of Inequalities and Applications | 2002
Maria Meehan; Donal O'Regan
(4.1.2) when both are defined on the compact interval [0, T]. Naturally we first concern ourselves with existence principles for both equations.