A. Swaminathan - Concepedia

Author

A. Swaminathan

Indian Institute of Technology Roorkee ORCID

Also Known As

A Swaminathan, A. SWAMINATHAN, A. Swaminathan, Anbhu Swaminathan, Lateef Ahmad Wani, Swaminathan, A., UNESP-Univ. Estadual Paulista, Brazil

Publications

581

Citations

H-Index

Concepts

All Affiliations

Indian Institute of Technology Roorkee Universiti Sains Malaysia Indian Institute of Technology Indore University of Victoria

About

A. Swaminathan is an author at Indian Institute of Technology Roorkee specializing in functional analysis, engineering, and integral geometry.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Functional Analysis	7	7	159
2	Engineering	4	4	95
3	Approximation Theory	2	2	52
4	Integral Geometry	2	2	74
5	Convex Optimization	1	1	11

A. Swaminathan

Publications

445

Citations

H-Index

Page 1

	Year	Citations
ON SUBCLASSES OF UNIFORMLY CONVEX FUNCTIONS AND CORRESPONDING CLASS OF STARLIKE FUNCTIONS Rakesh Bharati, R. Parvatham, A. Swaminathan Tamkang Journal of Mathematics	1997	148
Geometric Properties of Generalized Bessel Functions Malaysian Mathematical, Saiful R. Mondal, A. Swaminathan Spectral TheoryIntegral GeometryBessel FunctionsGeneralized Bessel FunctionsEngineering	2012	41
Starlikeness of integral transforms and duality Rosihan M. Ali, Abeer O. Badghaish, V. Ravichandran, Journal of Mathematical Analysis and Applications Integral GeometryEngineeringGeneralized FunctionFunctional AnalysisIntegral Transforms	2011	33
CERTAIN SUFFICIENCY CONDITIONS ON GAUSSIAN HYPERGEOMETRIC FUNCTIONS A. Swaminathan	2004	30
A Third‐Order Differential Equation and Starlikeness of a Double Integral Operator Rosihan M. Ali, See Keong Lee, K. Subramanian, Abstract and Applied Analysis Third‐order Differential EquationResolvent KernelConvex Function HFunction TheoryIntegrable System	2011	26
A unified class of k-uniformly convex functions defined by the Dziok–Srivastava linear operator C. Ramachandran, T. N. Shanmugam, H. M. Srivastava, Applied Mathematics and Computation K-uniformly Convex FunctionsInterpolation SpaceGeneralized FunctionUnified ClassFunctional Analysis	2007	21
Para-orthogonal polynomials on the unit circle satisfying three term recurrence formulas Cleonice F. Bracciali, A. Sri Ranga, A. Swaminathan Applied Numerical Mathematics Unit CircleOrthogonal PolynomialPara-orthogonal PolynomialsAnalytic CombinatoricsTerm Recurrence Formulas	2016	18
Mapping properties of basic hypergeometric functions Árpád Baricz, A. Swaminathan Journal of Classical Analysis	2014	18
Sufficient conditions for hypergeometric functions to be in a certain class of analytic functions A. Swaminathan Computers & Mathematics with Applications Generalized FunctionSufficient ConditionsAlgebraic AnalysisFunction TheoryHypergeometric Functions	2010	17
On the positivity of certain trigonometric sums and their applications Saiful R. Mondal, A. Swaminathan Computers & Mathematics with Applications Analytic Number TheoryCertain Trigonometric Sums	2011	15

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