David Barilla

Dr. David Barilla

Department of Economics, University of Messina, 98122 Messina, Italy
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Research Focus & Metrics

Academic Career Length

14Years (2013-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 December 2020 in Land Use Policy
Verified
Journal Article
Closed access
SSS. Bruno Sergi
S. Bruno Sergi
VDVittorio D’aLeo
Vittorio D’aLeo
RARoberta Arbolino
Roberta Arbolino
FCFabio Carlucci
Fabio Carlucci
David BarillaDavid Barilla
David Barilla
GIGiuseppe Ioppolo
Giuseppe Ioppolo

10 May 2021 in Journal of Global Optimization
Verified
Journal Article
Closed access
PDF file
ASAli Sadeghieh
Ali Sadeghieh
NKNader Kanzi
Nader Kanzi
GCGiuseppe Caristi
Giuseppe Caristi
David BarillaDavid Barilla
David Barilla

1 June 2020 in Transportation Research Part A: Policy and Practice
Verified
Journal Article
Closed access
David BarillaDavid Barilla
David Barilla
FCFabio Carlucci
Fabio Carlucci
ACAndrea Cirà
Andrea Cirà
GIGiuseppe Ioppolo
Giuseppe Ioppolo
LSLucio Siviero
Lucio Siviero

1 November 2021 in Applied Mathematics and Computation
Verified
Journal Article
Closed access
David BarillaDavid Barilla
David Barilla
MBMartin Bohner
Martin Bohner
SHShapour Heidarkhani
Shapour Heidarkhani
SMShahin Moradi
Shahin Moradi

1 December 2018 in Nonlinear Analysis: Real World Applications
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Journal Article
Closed access
SHShapour Heidarkhani
Shapour Heidarkhani
SMShahin Moradi
Shahin Moradi
David BarillaDavid Barilla
David Barilla

6 June 2017 in Boundary Value Problems
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Journal Article
Open access
PDF file
SHShapour Heidarkhani
Shapour Heidarkhani
ASAmjad Salari
Amjad Salari
GCGiuseppe Caristi
Giuseppe Caristi
David BarillaDavid Barilla
David Barilla
We investigate the existence of multiple solutions for perturbed nonlocal fourth-order equations of Kirchhoff type under Navier boundary conditions. We give some new criteria for guaranteeing that the perturbed fourth-order equations of Kirchhoff type have at least three weak solutions by using a variational method and some critical point theorems due to Ricceri. We extend and improve some recent results. Finally, by presenting two examples, we ensure the applicability of our results.