Richard I. Avery - Concepedia

Author

Richard I. Avery

Also Known As

Avery, Richard I., Donal O'regan, R. Avery, R. I. Avery, R.I Avery, R.I. Avery, Richard Avery, Richard Avery †, Richard I Avery, Richard I. Avery

Publications

1.4K

Citations

H-Index

Concepts

All Affiliations

Dakota State University Concordia College - Minnesota Baylor University Auburn University Ollscoil na Gaillimhe – University of Galway

About

Richard I. Avery is an author at Dakota State University specializing in functional analysis, numerical analysis, and inverse problems.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Functional Analysis	6	6	464
2	Engineering	1	1	59
3	Approximation Theory	1	1	59
4	Computational Geometry	1	1	60
5	Discrete Mathematics	1	1	41

Richard I. Avery

Publications

1.3K

Citations

H-Index

Page 1

	Year	Citations
Three positive fixed points of nonlinear operators on ordered banach spaces Richard I. Avery, Allan Peterson Computers & Mathematics with Applications Ordered Banach SpacesNonlinear OperatorsFunctional AnalysisNonlinear Functional Analysis	2001	348
Three symmetric positive solutions for a second-order boundary value problem Richard I. Avery, Johnny Henderson Applied Mathematics Letters Elliptic EquationSymmetric Positive SolutionsFree Boundary Problem	2000	148
Twin solutions of boundary value problems for ordinary differential equations and finite difference equations Richard I. Avery, Chuan Jen Chyan, Johnny Henderson Computers & Mathematics with Applications Numerical AnalysisMethod Of Fundamental SolutionTwin SolutionsFree Boundary ProblemNonlinear Hyperbolic Problem	2001	103
Existence of three positive pseudo-symmetric solutions for a one dimensional p-Laplacian Richard I. Avery, Johnny Henderson Journal of Mathematical Analysis and Applications Spectral TheoryElliptic EquationPositive Pseudo-symmetric SolutionsGeometric Partial Differential EquationPotential Theory	2003	92
Existence of Solutions for a One Dimensional<i>p</i>-Laplacian on Time-Scales Douglas R. Anderson, Richard I. Avery, Johnny Henderson The Journal of Difference Equations and Applications	2004	81
Three positive solutions to a discrete focal boundary value problem Douglas R. Anderson, Richard I. Avery, Allan Peterson Journal of Computational and Applied Mathematics Computational GeometryInverse ProblemsPositive SolutionsFree Boundary Problem	1998	60
Fixed Point Theorem of Cone Expansion and Compression of Functional Type Douglas R. Anderson, Richard I. Avery The Journal of Difference Equations and Applications Point TheoremEngineeringFixed Point TheoremFunctional AnalysisFunctional Type	2002	59
Multiple positive solutions to a third-order discrete focal boundary value problem Douglas R. Anderson, Richard I. Avery Computers & Mathematics with Applications Numerical AnalysisInverse ProblemsMultiple Positive Solutions	2001	57
THREE SYMMETRIC POSITIVE SOLUTIONS FOR LIDSTONE PROBLEMS BY A GENERALIZATION OF THE LEGGETT-WILLIAMS THEOREM Richard I. Avery, John M. Davis, Johnny Henderson	2000	48
Existence of three positive solutions to a second-order boundary value problem on a measure chain Richard I. Avery, Douglas R. Anderson Journal of Computational and Applied Mathematics Measure ChainPositive SolutionsNonlinear Functional Analysis	2002	48

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