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हिंदी
भारत रत्न बाबासाहब भीमराव अम्बेडकर राजकीय इंजीनियरिंग कॉलेज प्रतापगढ़
BHARAT RATNA BABASAHEB BHIMRAO AMBEDKAR RAJKIYA ENGINEERING COLLEGE PRATAPGARH

(State Funded Government Institute and an Associated College of AKTU Lucknow)

ABOUT Dr. Radha Vishwakarma

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Dr. Radha Vishwakarma

Assistant Professor, Mathematics


ABOUT Dr. Radha Vishwakarma

Dr. Radha Vishwakarma is presently working as faculty of the Department of Applied science and Humanities at Rajkiya Engineering College, Dr APJ Abdul Kalam Technical University Uttar Pradesh, Lucknow, India. She graduated (B.Sc) from St. Andrews college Gorakhpur. She received M.Sc degree in Organic chemistry from St. Andrews college Gorakhpur and PhD degree from DDU Gorakhpur University, Gorakhpur, Uttar Pradesh, India. Her research area include “Advance studies on the Approximation of functions by Summability methods of series”.

Educational Qualifications

  • Doctor of Philosophy, DDU Gorakhpur University, Gorakhpur, Uttar Pradesh, India.
  • Master of Science (Mathematics), St. Andrews college Gorakhpur, Uttar Pradesh.
  • Bachelor of Science, St. Andrews college Gorakhpur, Uttar Pradesh.

Experience

• Bharat Ratna Babasaheb Bhimrao Ambedkar Rajkiya Engineering College, Pratapgarh, U.P. (June 2025 to till)
Position: Assistant Professor (Guest), Department of Applied Sciences.

Research Interests

  • Summability theory
  • Approximation theory
  • Functional Analysis
  • Wavelet Analysis

Research Publications

  • J.K. Kushwaha, L. Rathor, L.N. Mishra, V.N. Mishra and R.Vishwakarma ,“On the degree of approximation of conjugate functions using generalized Nörlund-Euler summability method” GANITA. Vol. 72(2),2022, 01-09.
  • J.K. Kushwaha and R. Vishwakarma , “Estimation of errors of signals (functions) by (C,2)(E,δ) product means of Fourier series”, Tuijinjishu/Journal of Propulsion Technology, ISSN: 1001-4055, vol. 44 ,No. 6 (2023).
  • J.K. Kushwaha and R. Vishwakarma , “A new estimation of the degree of approximation of functions belonging to Lipschitz class by Borel-Euler summability method of Fourier series” DOI: 10.1515/9783111313634-032.