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Dive into the research topics where Anna Maria Piccirillo is active.

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Featured researches published by Anna Maria Piccirillo.


Atti della Accademia Peloritana dei Pericolanti : Classe di Scienze Fisiche, Matematiche e Naturali | 2011

QUALITATIVE ANALYSIS BEHAVIOUR OF THE SOLUTIONS OF IMPULSIVE DIFFERENTIAL SYSTEMS

Anna Maria Piccirillo; Sergiy Sergiyovich Borysenko; Sergiy Danylovich Borysenko

By using two-parametric scale of increasing functions the qualitative analysis of the behaviour of nonlinear impulsive differential systems solutions are investigated.


Atti della Accademia Peloritana dei Pericolanti : Classe di Scienze Fisiche, Matematiche e Naturali | 2012

Impulsive Wendroff's type inequalities and their applications

Anna Maria Piccirillo; Michele Ciarletta; S.D. Borysenko

Integro-sum inequalities for functions of two independent variables are investigated. New analogies of Wendroffs type inequalities for discontinuous functions are obtained. As applications, some hyperbolic equations with impulse influence are considered. New conditions of boundedness of solutions are obtained.


Boundary Value Problems | 2009

On Some Generalizations Bellman-Bihari Result for Integro-Functional Inequalities for Discontinuous Functions and Their Applications

Angela Gallo; Anna Maria Piccirillo

We present some new nonlinear integral inequalities Bellman-Bihari type with delay for discontinuous functions (integro-sum inequalities; impulse integral inequalities). Some applications of the results are included: conditions of boundedness (uniformly), stability by Lyapunov (uniformly), practical stability by Chetaev (uniformly) for the solutions of impulsive differential and integro-differential systems of ordinary differential equations.


Journal of Interdisciplinary Mathematics | 2005

Blow-up results for some nonlinear hyperbolic problems

Angela Gallo; Anna Maria Piccirillo; Raffaele Toscano

Abstract We study the non-existence of global solutions for equations and inequalities of the following type ∂ttu ≥ ΔA(x, t, u) + B(x, t, u) on RN+1 + with nonlinearity A and B of the form A(x, t, u) = ρ1(x, t)|u|p , B(x, t, u) = ρ2(x, t)|u|q. We also study the nonexistence for some more general inequalities of second order but without any assumption about the type of operator. The method relies on a suitable choice of test functions, resealing techniques and a dimensional analysis.


Journal of Information and Optimization Sciences | 1996

C0,1-regularity for solution of variational inequality governed by two second order elliptic operators

Angela Gallo; Anna Maria Piccirillo

Abstract The solution of a second order elliptic variational inequality is settled to be a Lipschitzian one.


Journal of Information and Optimization Sciences | 1995

Existence theorems for two classes of second order evolution variational inequalities

Angela Gallo; Anna Maria Piccirillo

Abstract We prove existence theorems for the solution of two evolution unilateral second order problems, one Cauchy problem and the other periodic problem.


Journal of Information and Optimization Sciences | 1994

On a Second Order Non-linear Evolutive Equation related to a class of Dynamical Contact Problems

Anna Maria Piccirillo

Abstract Existence, uniqueness and regularity properties of solution for the Cauchy problem related to a second order non-linear evolutive equation are proved.


Nonlinear Analysis-theory Methods & Applications | 2007

About new analogies of Gronwall–Bellman–Bihari type inequalities for discontinuous functions and estimated solutions for impulsive differential systems

Angela Gallo; Anna Maria Piccirillo


Nonlinear Analysis-theory Methods & Applications | 2009

About some new generalizations of Bellman–Bihari results for integro-functional inequalities with discontinuous functions and applications

Angela Gallo; Anna Maria Piccirillo


Nonlinear Studies | 2009

Multidimensional impulse inequalities and general Bihari-type inequalities for discontinuous functions with delay

Angela Gallo; Anna Maria Piccirillo

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Angela Gallo

University of Naples Federico II

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S.D. Borysenko

National Technical University

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