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Asha Ram Gairola

Observed names: A. R. Gairola, ASHA RAM GAIROLA, Asha Gairolaa, Asha R. Gairola, Gairola Ram, Gairola, Asha Ram
Institution: Doon University
ORCID: 0000-0002-8729-9716
Observed ORCID: 0000-0002-8729-9716
OpenAlex ID: A5041505178
Rate of Approximation by Finite Iterates of $$q$$ q -Durrmeyer Operators
2016 · Asha Ram Gairola, Deepmala, et al. · Proceedings of the National Academy of Sciences India Section A Physical Sciences · 56
On the $$q$$ q -Derivatives of a Certain Linear Positive Operators
2017 · Asha Ram Gairola, Deepmala, et al. · Iranian Journal of Science and Technology Transactions A Science · 28
On the integrated Baskakov type operators
2009 · Vijay Gupta, P.N. Agrawal, et al. · Applied Mathematics and Computation · 14
Approximation Theorems for q- Analouge of a Linear Positive Operator by A. Lupas
2016 · Karunesh Kumar Singh, Asha Ram Gairola, et al. · DOAJ (DOAJ: Directory of Open Access Journals) · 13
Better Uniform Approximation by New Bivariate Bernstein Operators
2022 · Asha Ram Gairola, Suruchi Maindola, et al. · International Journal of Analysis and Applications · 9
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Order of Approximation by a New Univariate Kantorovich Type Operator
2023 · Asha Ram Gairola, Nidhi Bisht, et al. · International Journal of Analysis and Applications · 7
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On Lp -Approximation by Iterative Combination of Bernstein-Durrmeyer Polynomials
2010 · T. A. K. Sinha, P. N. Agrawal, et al. · ISRN Mathematical Analysis · 7
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Approximation properties of a certain modification of Durrmeyer operators
2024 · Asha Ram Gairola, Karunesh Kumar Singh, et al. · Soft Computing · 5
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Degree of Approximation by Certain Durrmeyer Type Operators
2022 · Asha Ram Gairola, Karunesh Kumar Singh, et al. · The interdisciplinary journal of Discontinuity Nonlinearity and Complexity · 4
Direct and inverse theorems for the Bézier variant of certain summation-integral type operators
2010 · ASHA RAM GAIROLA, P. N. AGRAWAL · TURKISH JOURNAL OF MATHEMATICS · 4
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On iterative combination of Bernstein-Durrmeyer polynomials
2007 · Agrawal P.N., Gairola Ram · Applicable Analysis and Discrete Mathematics · 4
On the Approximation by Stancu-Type Bivariate Jakimovski–Leviatan–Durrmeyer Operators
2024 · Seda Karateke, Metin Zontul, et al. · La Matematica · 3
Integral Baskakov type operator with quadratic order of approximation
2022 · Asha Ram Gairola, Amrita Singh · Mathematical Foundations of Computing · 3
On Lp−Inverse Theorem for a Linear Combination of Szasz-Beta Operators
2012 · P. Ν. Agrawal, Asha Ram Gairola · Thai Journal of Mathematics · 3
On certain Durrmeyer type operators
2009 · Purshottam Narayan Agrawal, Asha Ram Gairola · University of Zagreb University Computing Centre (SRCE) · 3
Rate of approximation by $q$ -Durrmeyer operators in $L_{p}([0,1])$ , $1\leq p\leq\infty$
2017 · Asha Ram Gairola, Karunesh Kumar Singh, et al. · Annals of Functional Analysis · 2
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L p − Approximation by Iterates of Bernstein- Durrmeyer Type Polynomials
2010 · P. Ν. Agrawal, Karunesh Kumar Singh, et al. · 2
An automated and optimized geo-computation approach for spatial fire risk modelling using geo-web service orchestration
2021 · Kamal Pandey, Harish C. Karnatak, et al. · Geocarto International · 1
Moments of a q-Baskakov-beta operators in case 0
2013 · A. R. Gairola, P. N. Agrawal, et al. · Journal of Classical Analysis · 1
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On certain q-Baskakov-Durrmeyer operators
2011 · Asha R. Gairola, Girish Dobhal, et al. · ˜Le œMatematiche · 1
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On Certain Baskakov-durrmeyer Type Operators
2010 · Asha Ram Gairola · 1
Inverse Theorem for an Iterative Combination of Bernstein-durrmeyer Polynomials
2009 · T. A. K. Sinha, Vijay Gupta, et al. · 1
Simultaneous approximation properties of a certain genuine hybrid type operator
2026 · Gairola, Asha Ram, Bisht, Nidhi · arXiv (Cornell University)
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Approximation of Integrable Functions by Modified Barbosu Operators
2026 · Rahul Kumar, Asha Ram Gairola · International Journal of Mathematical Engineering and Management Sciences
A new generalization of Szász-type operators involving Sheffer polynomials of class A $ ^{(2)} $
2025 · Rahul Kumar, Sompal Singh, et al. · Mathematical Foundations of Computing
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Works count: 36
Citation count: 172
H-index: 7
I10-index: 4
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