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- Calogero Vetro

Discipline name
D-index
D-index (Discipline H-index) only includes papers and citation values for an examined
discipline in contrast to General H-index which accounts for publications across all
disciplines.
Citations
Publications
World Ranking
National Ranking

Mathematics
D-index
31
Citations
6,064
220
World Ranking
2499
National Ranking
83

- Mathematical analysis
- Metric space
- Topology

The scientist’s investigation covers issues in Metric space, Discrete mathematics, Pure mathematics, Convex metric space and Fixed point. His primary area of study in Metric space is in the field of Coincidence point. Calogero Vetro studies Banach space which is a part of Discrete mathematics.

In his research on the topic of Pure mathematics, Boundary value problem and Proximity problems is strongly related with Uniqueness. His research in Convex metric space intersects with topics in Product metric, T-norm and Injective metric space. He has included themes like Differential geometry and Ordinary differential equation in his Fixed point study.

- Fixed point theorems for α–ψ-contractive type mappings (487 citations)
- Best proximity points for cyclic Meir–Keeler contractions (202 citations)
- Common fixed points of generalized contractions on partial metric spaces and an application (135 citations)

Calogero Vetro mostly deals with Discrete mathematics, Pure mathematics, Metric space, Fixed-point theorem and Fixed point. As part of his studies on Discrete mathematics, Calogero Vetro frequently links adjacent subjects like T-norm. As part of the same scientific family, he usually focuses on Pure mathematics, concentrating on Uniqueness and intersecting with Point.

His work in the fields of Metric space, such as Coincidence point, overlaps with other areas such as Fréchet space. His Fixed-point theorem research integrates issues from Partially ordered set and Algebra. The concepts of his Fixed point study are interwoven with issues in Type, Differential geometry, Fuzzy logic, Generalization and Integral equation.

- Discrete mathematics (34.40%)
- Pure mathematics (32.11%)
- Metric space (28.44%)

- Parametric statistics (9.17%)
- Mathematical analysis (22.48%)
- Laplace operator (10.55%)

His primary areas of study are Parametric statistics, Mathematical analysis, Laplace operator, Pure mathematics and Term. The Boundary value problem research Calogero Vetro does as part of his general Mathematical analysis study is frequently linked to other disciplines of science, such as Critical exponent and Homoclinic orbit, therefore creating a link between diverse domains of science. His research in Laplace operator focuses on subjects like Dirichlet problem, which are connected to Truncation.

His Pure mathematics research is multidisciplinary, incorporating elements of Multiplicity, Operator, Robin boundary condition, Weak solution and Monotonic function. Calogero Vetro combines subjects such as Function and Laplace transform with his study of Applied mathematics. His Convection research is multidisciplinary, incorporating perspectives in Flow and Type.

- Multiple solutions with sign information for a (p,2)-equation with combined nonlinearities (9 citations)
- Solutions for parametric double phase Robin problems (8 citations)
- On Problems Driven by the $$(p(\cdot ),q(\cdot ))$$(p(·),q(·)) -Laplace Operator (8 citations)

- Mathematical analysis
- Topology
- Algebra

His primary scientific interests are in Parametric statistics, Laplace operator, Applied mathematics, Mathematical analysis and Term. His studies deal with areas such as Function, Eigenvalues and eigenvectors and Pure mathematics as well as Laplace operator. His Pure mathematics study combines topics from a wide range of disciplines, such as Weak solution and Operator.

In general Applied mathematics, his work in Asymptotic analysis is often linked to Double phase and Nonparametric statistics linking many areas of study. His Critical point and Neumann boundary condition investigations are all subjects of Mathematical analysis research. His biological study spans a wide range of topics, including Truncation, Sublinear function and Regular polygon.

This overview was generated by a machine learning system which analysed the scientist’s body of work. If you have any feedback, you can contact us here.

Fixed point theorems for α–ψ-contractive type mappings

Bessem Samet;Calogero Vetro;Pasquale Vetro.

Nonlinear Analysis-theory Methods & Applications **(2012)**

1382 Citations

Best proximity points for cyclic Meir–Keeler contractions

Cristina Di Bari;Tomonari Suzuki;Calogero Vetro.

Nonlinear Analysis-theory Methods & Applications **(2008)**

315 Citations

Partial Hausdorff metric and Nadlerʼs fixed point theorem on partial metric spaces

Hassen Aydi;Mujahid Abbas;Calogero Vetro.

Topology and its Applications **(2012)**

307 Citations

Common fixed points of generalized contractions on partial metric spaces and an application

Ljubomir Ćirić;Bessem Samet;Hassen Aydi;Calogero Vetro.

Applied Mathematics and Computation **(2011)**

233 Citations

The existence of best proximity points in metric spaces with the property UC

Tomonari Suzuki;Misako Kikkawa;Calogero Vetro.

Nonlinear Analysis-theory Methods & Applications **(2009)**

204 Citations

On generalized weakly G-contraction mapping in G-metric spaces

Hassen Aydi;Wasfi Shatanawi;Calogero Vetro.

Computers & Mathematics With Applications **(2011)**

176 Citations

Coupled fixed point, $F$-invariant set and fixed point of $N$-order

Bessem Samet;Calogero Vetro.

Annals of Functional Analysis **(2010)**

170 Citations

Multi-valued F-contractions and the solutions of certain functional and integral equations

Margherita Sgroi;Calogero Vetro.

Filomat **(2013)**

165 Citations

Remarks on -Metric Spaces

Bessem Samet;Calogero Vetro;Francesca Vetro.

International Journal of Analysis **(2013)**

155 Citations

Coupled fixed point results in cone metric spaces for -compatible mappings

Hassen Aydi;Bessem Samet;Calogero Vetro.

Fixed Point Theory and Applications **(2011)**

122 Citations

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