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Fractional calculus [Book] : models and numerical methods / Dumitru Baleanu ... [et al.].

Contributor(s): Material type: TextTextSeries: Series on complexity, nonlinearity and chaos ; vol. 3.Publication details: Singapore ; Hackensack, NJ : World Scientific, c2012.Description: xxiv, 400 p. ; 23 cmISBN:
  • 9789814355209 (hbk.)
  • 9814355208 (hbk.)
Subject(s): DDC classification:
  • 515.83 23
Other classification:
  • 515.83
Summary: This book will give readers the possibility of finding very important mathematical tools for working with fractional models and solving fractional differential equations, such as a generalization of Stirling numbers in the framework of fractional calculus and a set of efficient numerical methods. Moreover, we will introduce some applied topics, in particular fractional variational methods which are used in physics, engineering or economics. We will also discuss the relationship between semi-Markov continuous-time random walks and the space-time fractional diffusion equation, which generalizes the usual theory relating random walks to the diffusion equation. These methods can be applied in finance, to model tick-by-tick (log)-price fluctuations, in insurance theory, to study ruin, as well as in macroeconomics as prototypical growth models.
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Holdings
Item type Current library Call number Status Date due Barcode Item holds
Books Books Junaid Zaidi Library, COMSATS University Islamabad 515.83 FRA (Browse shelf(Opens below)) Available 48105
Total holds: 0

Includes bibliographical references (p. 363-395) and index.

This book will give readers the possibility of finding very important mathematical tools for working with fractional models and solving fractional differential equations, such as a generalization of Stirling numbers in the framework of fractional calculus and a set of efficient numerical methods. Moreover, we will introduce some applied topics, in particular fractional variational methods which are used in physics, engineering or economics. We will also discuss the relationship between semi-Markov continuous-time random walks and the space-time fractional diffusion equation, which generalizes the usual theory relating random walks to the diffusion equation. These methods can be applied in finance, to model tick-by-tick (log)-price fluctuations, in insurance theory, to study ruin, as well as in macroeconomics as prototypical growth models.

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