G. Ladas - Concepedia

Author

G. Ladas

University of Rhode Island

Also Known As

G Ladas, G. LADAS, G. Ladas, Gerasimos Ladas, R Dubois

233

Publications

10.8K

Citations

H-Index

Concepts

All Affiliations

University of Rhode Island The American College of Greece University of Ioannina University of Sarajevo

About

G. Ladas is an author at University of Rhode Island specializing in stability, functional analysis, and engineering.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	8	8	256
2	Biology	3	3	115
3	Natural Sciences	2	2	43
4	Medicine	1	1	53
5	Public Health	1	1	66

G. Ladas

124

Publications

5.2K

Citations

H-Index

Page 1

	Year	Citations
On the Recursive Sequencexn+1=α+xn−1/xn A. M. Amleh, E.A. Grove, G. Ladas, Journal of Mathematical Analysis and Applications Sequence DesignRecursive Sequencexn+1=α+xn−1/xnRecursive Function	1999	315
On the recursive sequence Gerry Ladas, R. DeVault, Lisa Galminas, The Journal of Difference Equations and Applications Monge-ampere EquationInteresting TypesElliptic EquationNonlinear Functional AnalysisCombinatorics On Word	2000	160
Oscillations caused by several retarded and advanced arguments G. Ladas, I. P. Stavroulakis Journal of Differential Equations Oscillation TheoryBifurcation TheorySeveral RetardedNonlinear OscillationStability	1982	154
Sharp conditions for the oscillation of delay difference equations G. Ladas, Ch. G. Philos, Y. G. Sficas International Journal of Stochastic Analysis Time Delay SystemDifference InequalitiesSharp ConditionsSufficient ConditionOscillation Theory	1989	149
Sharp conditions for oscillations caused by delays G. Ladas, V. Lakshmikantham Applicable Analysis Delay Differential EquationTime Delay SystemSecondary 34K25Sharp ConditionsPrimary 34K15	1979	135
On Rational Recursive Sequences V. L. Kocic, G. Ladas, I. W. Rodrigues Journal of Mathematical Analysis and Applications Geometry Of NumberRecursive FunctionRational Recursive SequencesComputability Theory	1993	111
Environmental periodicity and time delays in a “food-limited” population model K. Gopalsamy, M. R. S. Kulenović, G. Ladas Journal of Mathematical Analysis and Applications Environmental PeriodicityTheoretical EcologyEcological ModellingAgricultural EconomicsPopulation Dynamic	1990	104
Global behavior of yn+1=(p+yn−k)/(qyn+yn−k) R. LARRY DEVAULT, Witold Kosmala, G. Ladas, Nonlinear Analysis Non-perturbative QcdGlobal Behavior	2001	98
On the difference equation xn+1=α+βxn−1e−xn H. El-Metwally, E.A. Grove, G. Ladas, Nonlinear Analysis Difference Equation Xn+1=α+βxn−1e−xnLinear Equation	2001	95
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 E. Camouzis, M. R. S. Kulenović, G. Ladas, The Journal of Difference Equations and Applications Rational SystemsGeometry Of NumberDiscrete Dynamical SystemDifference EquationsAlgebraic Analysis	2009	86

Page 1