Frontiers of Fractal Analysis
Recent Advances and Challenges
Herausgeber: Banerjee, Santo; Gowrisankar, A.
Frontiers of Fractal Analysis
Recent Advances and Challenges
Herausgeber: Banerjee, Santo; Gowrisankar, A.
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This book provides a better understanding of mutant strains and their pathogenicity by performing genomic sequences of samples. The book will benefit clinicians, educators, scientists, industrialists and policymakers in handling the crisis of the outbreak.
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This book provides a better understanding of mutant strains and their pathogenicity by performing genomic sequences of samples. The book will benefit clinicians, educators, scientists, industrialists and policymakers in handling the crisis of the outbreak.
Produktdetails
- Produktdetails
- Verlag: CRC Press
- Seitenzahl: 184
- Erscheinungstermin: 8. Oktober 2024
- Englisch
- Abmessung: 254mm x 178mm x 10mm
- Gewicht: 358g
- ISBN-13: 9781032138732
- ISBN-10: 1032138734
- Artikelnr.: 71562127
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- gpsr@libri.de
- Verlag: CRC Press
- Seitenzahl: 184
- Erscheinungstermin: 8. Oktober 2024
- Englisch
- Abmessung: 254mm x 178mm x 10mm
- Gewicht: 358g
- ISBN-13: 9781032138732
- ISBN-10: 1032138734
- Artikelnr.: 71562127
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- gpsr@libri.de
Santo Banerjee is associated with the Department of Mathematics, Politecnico di Torino, Italy. Prior to this, he was an Associate Professor in the Institute for Mathematical Research (INSPEM), University Putra Malaysia, Malaysia, until 2020, and also a founder member of the Malaysia-Italy Centre of Excellence in Mathematical Science, UPM, Malaysia. His research is mainly concerned with Nonlinear Dynamics, Chaos, Complexity and Secure Communication. He is a Managing Editor of EPJ Plus (Springer). A. Gowrisankar has a master's degree and Ph.D in Mathematics from The Gandhigram Rural Institute (Deemed to be University), Gandhigram, Dindigul, India, in 2012 and 2017 respectively. He got an institute postdoctoral fellowship from the Indian Institute of Technology Guwahati (IITG), Guwahati, Assam, India, in 2017. At present, he is an Assistant Professor in the Department of Mathematics, School of Advanced Sciences, Vellore Institute of Technology, Vellore, Tamil Nadu, India. His broad areas of research include Fractal Analysis, Image Processing, Fractional Calculus and Fractal Functions.
1. Some Remarks on Multivariate Fractal Approximation 2. Fractal
Interpolation: From Global to Local, to Nonstationary and Quaternionic 3. A
Study on Fractal Operator Corresponding to Non-stationary Fractal
Interpolation Functions 4. Fractal Calculus 5. Perspective of Fractal
Calculus on Types of Fractal Interpolation Functions 6. On the Borel
Regularity of the Relative Centered Multifractal Measures 7. A Mixed
Multifractal Analysis of Vector-valued Measures: Review and Extension to
Densities and Regularities of Non-necessary Gibbs Cases 8. Multifractal
Dimensions and Fractional Differentiation in Automated Edge Detection on
Intuitionistic Fuzzy Enhanced Image
Interpolation: From Global to Local, to Nonstationary and Quaternionic 3. A
Study on Fractal Operator Corresponding to Non-stationary Fractal
Interpolation Functions 4. Fractal Calculus 5. Perspective of Fractal
Calculus on Types of Fractal Interpolation Functions 6. On the Borel
Regularity of the Relative Centered Multifractal Measures 7. A Mixed
Multifractal Analysis of Vector-valued Measures: Review and Extension to
Densities and Regularities of Non-necessary Gibbs Cases 8. Multifractal
Dimensions and Fractional Differentiation in Automated Edge Detection on
Intuitionistic Fuzzy Enhanced Image
1. Some Remarks on Multivariate Fractal Approximation 2. Fractal
Interpolation: From Global to Local, to Nonstationary and Quaternionic 3. A
Study on Fractal Operator Corresponding to Non-stationary Fractal
Interpolation Functions 4. Fractal Calculus 5. Perspective of Fractal
Calculus on Types of Fractal Interpolation Functions 6. On the Borel
Regularity of the Relative Centered Multifractal Measures 7. A Mixed
Multifractal Analysis of Vector-valued Measures: Review and Extension to
Densities and Regularities of Non-necessary Gibbs Cases 8. Multifractal
Dimensions and Fractional Differentiation in Automated Edge Detection on
Intuitionistic Fuzzy Enhanced Image
Interpolation: From Global to Local, to Nonstationary and Quaternionic 3. A
Study on Fractal Operator Corresponding to Non-stationary Fractal
Interpolation Functions 4. Fractal Calculus 5. Perspective of Fractal
Calculus on Types of Fractal Interpolation Functions 6. On the Borel
Regularity of the Relative Centered Multifractal Measures 7. A Mixed
Multifractal Analysis of Vector-valued Measures: Review and Extension to
Densities and Regularities of Non-necessary Gibbs Cases 8. Multifractal
Dimensions and Fractional Differentiation in Automated Edge Detection on
Intuitionistic Fuzzy Enhanced Image







