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Fractional Calculus with Applications in Mechanics: Vibrations and Diffusion
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Shipping options
Seller handling time is 1 business day Details
No shipping price specified to GB
Ships from
United States

Return policy
Full refund available within 30 days
Details
Purchase protection
Payment options
PayPal accepted
PayPal Credit accepted
Venmo accepted
PayPal, MasterCard, Visa, Discover, and American Express accepted
Maestro accepted
Amazon Pay accepted
Nuvei accepted
Item traits
Category: | |
---|---|
Quantity Available: |
Only one in stock, order soon |
Condition: |
Good |
ISBN: |
9781848214170 |
Format: |
Hardcover |
Type: |
Textbook |
Language: |
English |
Publication Year: |
2014 |
Country/Region of Manufacture: |
United Kingdom |
Subject Area: |
Mathematical Analysis |
Publication Name: |
Fractional Calculus with Applications in Mechanics: Vibrations an |
Item Length: |
9.5in |
Publisher: |
ISTE, Ltd. |
Subject: |
Mechanics/Calculus |
Item Height: |
1in |
Author: |
Teodor M. Atanackovic/Stevan Pilipovic/Dušan Zorica/Bogoljub Stankovic |
Item Width: |
6.4in |
Item Weight: |
22.6 Oz |
Number of Pages: |
315 Pages |
Listing details
Seller policies: | |
---|---|
Posted for sale: |
More than a week ago |
Item number: |
1716346390 |
Item description
Fractional Calculus with Applications in Mechanics: Vibrations and Diffusion Processes
2014 Hardcover, 315 pages
This book contains mathematical preliminaries in which basic definitions of fractional derivatives and spaces are presented. The central part of the book contains various applications in classical mechanics including fields such as: viscoelasticity, heat conduction, wave propagation and variational Hamilton-type principles. Mathematical rigor will be observed in the applications. The authors provide some problems formulated in the classical setting and some in the distributional setting. The solutions to these problems are presented in analytical form and these solutions are then analyzed numerically. Theorems on the existence of solutions will be presented for all examples discussed. In using various constitutive equations, the restrictions following from the second law of thermodynamics will be implemented. Finally, the physical implications of obtained solutions will be discussed in detail.
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- Fractional Calculus with Applications in Mechanics: Vibrations and Diffusion
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