E.A. Grove - Concepedia

Author

E.A. Grove

University of Rhode Island

Also Known As

E. A Grove, E. A. Grove, E.A Grove, E.A. Grove, Edward A. Grove, Edward Andrew Grove

Publications

1.4K

Citations

H-Index

Concepts

All Affiliations

University of Rhode Island Democritus University of Thrace University of Ioannina

About

E.A. Grove is an author at University of Rhode Island specializing in stability, natural sciences, and vegetation science.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	1	1	14
2	Natural Sciences	1	1	14
3	Biology	1	1	14
4	Botany	1	1	14
5	Evolutionary Biology	1	1	14

E.A. Grove

Publications

905

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 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
A Global Convergence Result with Applications to Periodic Solutions H. El-Metwally, E.A. Grove, G. Ladas Journal of Mathematical Analysis and Applications Global Convergence ResultOscillation TheoryPeriodic Travelling WaveFunctional AnalysisNonlinear Functional Analysis	2000	79
Oscillations of first-order neutral delay differential equations M. K. Grammatikopoulos, E.A. Grove, G. Ladas Journal of Mathematical Analysis and Applications Oscillation TheoryTime Delay SystemNonlinear OscillationStability	1986	67
On the global attractivity and the periodic character of some difference equations H. El—metwallya, E.A. Grove, G. Ladas, The Journal of Difference Equations and Applications Periodic CharacterDifference Equation ConvergesPeriod PDeterministic Dynamical SystemGlobal Attractivity	2001	64
Oscillation and asymptotic behavior of neutral differential equations with deviating arguments M. K. Grammatikopoulos, E.A. Grove, G. Ladas Applicable Analysis Asymptotic BehaviorReal NumbersSingularly Perturbed ProblemNeutral Differential EquationNonoscillatory Solution	1986	55
Neutral delay differential equations with positive and negative coefficients Kate Farrell, E.A. Grove, G. Ladas Applicable Analysis Unbounded SolutionsTime Delay SystemNegative CoefficientsSufficient ConditionsOscillation Theory	1988	39
On the Trichotomy Character of Esha Chatterjee, E.A. Grove, Yevgeniy Kostrov, The Journal of Difference Equations and Applications Periodic CharacterFirst-person NarrativeTrichotomy CharacterOscillation TheoryBoundedness Nature	2003	37
A necessary and sufficient condition for the oscillation of neutral equations E.A. Grove, G. Ladas, A. Meimaridou Journal of Mathematical Analysis and Applications StabilitySufficient ConditionOscillation TheoryGeometric Singular Perturbation TheoryBifurcation Theory	1987	34
Sufficient conditions for oscillation and nonoscillation of neutral equations E.A. Grove, M. R. S. Kulenović, G. Ladas Journal of Differential Equations StabilityOscillation TheoryBifurcation TheoryNeutral EquationsNonlinear Functional Analysis	1987	30

Page 1