G. Ladas

Mathematics · Physical Sciences

47h-index10.8kcitations233works3.02yr avg
OpenAlex↗Google Scholar↗

Accepting Students?

No reports yet. Know if this professor is taking students?

Research Topics

Nonlinear Differential Equations Analysis(123), Mathematical and Theoretical Epidemiology and Ecology Models(104), Differential Equations and Numerical Methods(75), Advanced Differential Equations and Dynamical Systems(58), Numerical methods for differential equations(40)

Publications233 total

Augmented reality as a tool for teaching physics to students with special needs
Journal of Physics Conference Series·2024· 3 citedOpen Access
On The Recursive Sequence xn+1=max{ Axnp,1xn−1q }
2017
On the Nonautonomous Equation xn+1=max{ Anxn, Bnxn−1 }
2017· 3 cited
On the Nonautonomous Equation x n + 1 = max { A n x n ,   B n x n − 1 }
2017· 1 cited
Finding Invariant Regions of Non-Autonomous Lyness-Type Difference Equations
2017
Boundedness of Solutions of a Plant-Herbivore System
2017
Finding Invariant Regions of Non-Autonomous Lyness-Type Difference Equations
2017
On The Recursive Sequence x n + 1 = max { A x n p , 1 x n − 1 q }
2017
Open problems and conjectures on rational systems in three dimensions
SARAJEVO JOURNAL OF MATHEMATICS·2012· 4 citedOpen Access
On the global character of the rational system and
SARAJEVO JOURNAL OF MATHEMATICS·2012· 5 citedOpen Access
On the global character of solutions of the system:
The Journal of Difference Equations and Applications·2011· 13 cited
Patterns of boundedness of the rational system<i>x</i><sub><i>n</i>+1</sub>=<i>α</i><sub>1</sub>/ (<i>A</i><sub>1</sub>+<i>B</i><sub>1</sub><i>x</i><sub><i>n</i></sub>+<i>C</i><sub>1</sub><i>y</i><sub><i>n</i></sub>) and<i>y</i><sub><i>n</i>+1</sub>= (α<sub>2</sub>+<i>β</i><sub>2</sub><i>x</i><sub><i>n</i></sub>+<i>γ</i><sub>2</sub><i>y</i><sub><i>n</i></sub>) / (<i>A</i><sub>2</sub>+<i>B</i><sub>2</sub><i>x</i><sub><i>n</i></sub>+<i>C</i><sub>2</sub><i>y</i><sub><i>n</i></sub>)
The Journal of Difference Equations and Applications·2011· 11 cited
Global Convergence in Difference Equations
Springer proceedings in mathematics·2011· 2 cited
Patterns of boundedness of a rational system in the plane
The Journal of Difference Equations and Applications·2010· 14 cited
Periodicities which preserve and periodicities which destroy boundedness
Differential Equations and Dynamical Systems·2010· 1 cited
Global results on rational systems in the plane, part 1
The Journal of Difference Equations and Applications·2010· 30 cited
Patterns of boundedness of the rational system x n+1 = ...[wzór] and y n+1 = ...[wzór]
Fasciculi Mathematici·2010· 3 cited
Rational systems in the planeEdited by Gerry LadasIn this section, we present some open problems and conjectures about some interesting types of difference equations. Please submit your problems and conjectures with all relevant information to G. Ladas: gladas@math.uri.edu
The Journal of Difference Equations and Applications·2009· 86 citedOpen Access
On the Boundedness Character of a Rational System
2009· 15 cited
Open Problems and Conjectures
The Journal of Difference Equations and Applications·2008· 31 cited
page 1 of 12Next →

Frequent Co-authors

M. R. S. Kulenović(13), Y. G. Sficas(8), E.A. Grove(6), V. L. Kocic(5), E. Camouzis(4), K. Gopalsamy(4), István Győri(3), A. M. Amleh(3), R. DeVault(3), I. P. Stavroulakis(3), Ch. G. Philos(2), V. Lakshmikantham(2), Witold Kosmala(2), H. El-Metwally(2), S. W. Schultz(2), M. K. Grammatikopoulos(2), H.D. Voulov(2), D. A. Georgiou(1), Gerry Ladas(1), Lisa Galminas(1)