Mathematical Analysis I: Approximation Theory : ICRAPAM 2018, New Delhi, India, October 23–25. 1st ed. 2020

種類:

電子ブック

責任表示:

edited by Naokant Deo, Vijay Gupta, Ana Maria Acu, P. N. Agrawal

出版情報:

Singapore : Springer Nature Singapore : Imprint: Springer, 2020

著者名:

• Deo, Naokant.
• Gupta, Vijay.
• Acu, Ana Maria.
• Agrawal, P. N.
• SpringerLink (Online service)

シリーズ名:

Springer Proceedings in Mathematics & Statistics ; 306

ISBN:

9789811511530 [9811511535]    

注記:

A. J. Lopez-Moreno, Expressions, Localization Results and Voronovskaja Formulas for Generalized Durrmeyer Type Operators -- P. N. Agrawal and A. Kumar, Lupas Kantorovich Type Operators for Functions of Two Variables -- S. Pandey, S. R. Verma and S. Dixit, Bernstein Polynomials Multi Wavelets Operational Matrix for Solution of Differential Equation -- V. Gupta, Convergence Estimates of Certain Exponential Type Operators -- N. Bhardwaj, A Better Error Estimation on Generalized Positive Linear Operators Based on PED and IPED -- R. Pratap and N. Deo, Approximation by α-Bernstein–Kantrovich Operator -- A. A. Maria and V. A. Radu, Approximation by Certain Operators Linking the α-Bernstein and the Genuine α-Bernstein–Durrmeyer Operators -- M. Heilmann and I. Rasa, Note on a Proof for the Representation of the k-th Order Kantorovich Modification of Linking Baskakov Type Operators -- R. Chauhan and P. N. Agrawal, Degree of Approximation by Generalized Boolean Sum of λ-Bernstein Operators -- M. Dhamija, Durrmeyer Modif
This book collects original research papers and survey articles presented at the International Conference on Recent Advances in Pure and Applied Mathematics (ICRAPAM), held at Delhi Technological University, India, on 23–25 October 2018. Divided into two volumes, it discusses major topics in mathematical analysis and its applications, and demonstrates the versatility and inherent beauty of analysis. It also shows the use of analytical techniques to solve problems and, wherever possible, derive their numerical solutions. This volume addresses major topics, such as operator theory, approximation theory, fixed-point theory, holomorphic functions, summability theory, and analytic functions. It is a valuable resource for students as well as researchers in mathematical sciences.

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