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This book presents the essential role of Mathematical Modeling and Computational Methods in representing physical phenomena mathematically, focusing on the significance of the I-function.
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This book presents the essential role of Mathematical Modeling and Computational Methods in representing physical phenomena mathematically, focusing on the significance of the I-function.
Produktdetails
- Produktdetails
- Verlag: Taylor & Francis Ltd
- Seitenzahl: 288
- Erscheinungstermin: 6. November 2024
- Englisch
- Abmessung: 234mm x 156mm
- ISBN-13: 9781032847924
- ISBN-10: 1032847921
- Artikelnr.: 70600567
- Verlag: Taylor & Francis Ltd
- Seitenzahl: 288
- Erscheinungstermin: 6. November 2024
- Englisch
- Abmessung: 234mm x 156mm
- ISBN-13: 9781032847924
- ISBN-10: 1032847921
- Artikelnr.: 70600567
Prof. Vinod Prasad Saxena completed his M.Sc in 1966 with distinction from Jiwaji University Gwalior, Madhya Pradesh. Soon within a span of four years he was awarded Ph.D for his research contribution entitled "Integral Transforms and Their Technical Application''. At the Post Doctoral level he worked as CSIR senior Research Fellow and Post Doctoral Research Fellow at SATI, Vidisha and M.A. college of Technology Bhopal from May 1969 to July 1971. Besides, Dr. V. P. Saxena was a Visiting Scientist at the University of Cambridge, England. He was also a visiting scientist in 1978 under the British Council UGC (INDIA) Exchange of Young Scientists Programme and worked under Sri James Hill, Professor of LUC Asian University. Besides being a professor, he was Dean, Faculty of Science, Jiwaji University, Gwalior from 1980-1986 and again from 1990-1992. Dr. V. P. Sexena took over as emergency Vice Chancellor, Jiwaji University during August 9, 2000. Dr. V. P. Sexena visited England, China, Singapore, Argentina, Turkey, Cyprus, Germany where he had delivered a series of lectures and presented scores of research papers on Mathematics and Engineering. Dr. Praveen Agarwal is Vice-Principal and Professor at Anand International College of Engineering, Jaipur, India. He is listed as the World's Top 2% Scientist in 2020, 2021, 2022, and 2023, released by Stanford University. In the 2023 ranking of best scientists worldwide announced by Research.com, he ranked 21st at the India level and 2436th worldwide in Mathematics. He is Editor of Book series Mathematical Modelling & Computational Method for Innovation, Taylor & Francis Group. Dr. Altaf Ahmad Bhat did his Ph.D. from the School of Mathematics and Allied Sciences, Jiwaji University Gwalior in 2019. He qualified CSIR NET in Mathematics in Dec. 2015. His fields of specialization are Special Functions, Basic Hypergeometric Series, and Fractional Calculus. He has published more than 50 research papers in international repute Journals. He has 8 months of Teaching experience as Teaching Assistant of Mathematics at Department of Mathematics, Islamia College of Science and Commerce - Hawal - Srinagar - Kashmir - India from June 2008 to Jan. 2009 and 5 years of Teaching experience as Assistant Professor of Mathematics at Department of Computer Science and Engineering, Islamic University of Science and Technology - Awantipora - Pulwama - Kashmir - India from March 2011 to Dec. 2015. Presently working as Assistant Professor at the Department of Mathematical Sciences, Islamic University of Science and Technology - Awantipora - Pulwama - Kashmir - India from January 2018 to till date.
1.INTRODUCTION 2.TRANSFORMATION OF I
FUNCTION AND H
FUNCTION FOR RATIONAL PARAMETERS 3.CERTAININTEGRALS INVOLVING I
FUNCTION 4. SOME EXPANSION FORMULAS OF I
FUNCTION 5.SINGLE AND DUAL INTEGRAL EQUATIONS INVOLVING I
FUNCTION 6. INTEGRAL EQUATIONS INVOLVING BESSELMAITLAND FUNCTIONS 7. ASSOCIATED GENERATING FUNCTIONS, q AND (p,q)
ANALOGUES OF I
FUNCTION 8. I
FUNCTION APPLICATIONS
FUNCTION AND H
FUNCTION FOR RATIONAL PARAMETERS 3.CERTAININTEGRALS INVOLVING I
FUNCTION 4. SOME EXPANSION FORMULAS OF I
FUNCTION 5.SINGLE AND DUAL INTEGRAL EQUATIONS INVOLVING I
FUNCTION 6. INTEGRAL EQUATIONS INVOLVING BESSELMAITLAND FUNCTIONS 7. ASSOCIATED GENERATING FUNCTIONS, q AND (p,q)
ANALOGUES OF I
FUNCTION 8. I
FUNCTION APPLICATIONS
1.INTRODUCTION 2.TRANSFORMATION OF I
FUNCTION AND H
FUNCTION FOR RATIONAL PARAMETERS 3.CERTAININTEGRALS INVOLVING I
FUNCTION 4. SOME EXPANSION FORMULAS OF I
FUNCTION 5.SINGLE AND DUAL INTEGRAL EQUATIONS INVOLVING I
FUNCTION 6. INTEGRAL EQUATIONS INVOLVING BESSELMAITLAND FUNCTIONS 7. ASSOCIATED GENERATING FUNCTIONS, q AND (p,q)
ANALOGUES OF I
FUNCTION 8. I
FUNCTION APPLICATIONS
FUNCTION AND H
FUNCTION FOR RATIONAL PARAMETERS 3.CERTAININTEGRALS INVOLVING I
FUNCTION 4. SOME EXPANSION FORMULAS OF I
FUNCTION 5.SINGLE AND DUAL INTEGRAL EQUATIONS INVOLVING I
FUNCTION 6. INTEGRAL EQUATIONS INVOLVING BESSELMAITLAND FUNCTIONS 7. ASSOCIATED GENERATING FUNCTIONS, q AND (p,q)
ANALOGUES OF I
FUNCTION 8. I
FUNCTION APPLICATIONS