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This book is designed as a reference text and explores several important aspects of recent developments in the interdisciplinary applications of mathematical analysis (MA). It discusses theory and problems in real and complex analysis, functional analysis, approximation theory, operator theory, etc.
List of contents
1. Some applications of double sequences. 2. Convergent triple sequences and statistical cluster points. 3. Relative Uniform Convergence of Sequence of Positive Linear Functions. 4. Almost convergent sequence spaces defined by Nörlund Ma- trix and generalized difference matrix. 5. Factorization of the infinite Hilbert and Cesàro operators. 6. On Theorems of Galambos-Bojanić-Seneta Type. 7. On the spaces of absolutely p-summable and bounded q-Euler difference sequences. 8. Approximation by the double sequence of LPO based on mul- tivariable q-Lagrange polynomials. 9. Results on interpolative Boyd-Wong contraction in quasi- partial b-metric space. 10. Applications of differential transform method on some func- tional differential equations. 11. Solvability of fractional integral equation via measure of non- compactness and shifting distance functions. 12. Generalized Fractional Operators and Inequalities Integrals. 13. Exponentially biconvex functions and bivariational inequali- ties. 14. On a certain subclass of analytic functions defined by Bessel functions. 15. A note on meromorphic functions with positive coefficients defined by differential operator. 16. Sharp coefficient bounds and solution of the Fekete-Szegö problem for a certain subclass of bi-univalent functions asso- ciated with the Chebyshev polynomials. 17. Some differential sandwich theorems involving a multiplier transformation and Ruscheweyh derivative. 18. A Study on Self Similar, Nonlinear and Complex Behaviour of the Spread of COVID-19 in India
About the author
Bipan Hazarika
Summary
This book is designed as a reference text and explores several important aspects of recent developments in the interdisciplinary applications of mathematical analysis (MA). It discusses theory and problems in real and complex analysis, functional analysis, approximation theory, operator theory, etc.
