Fractional convolution quadrature based on generalized Adams methods
β Scribed by Aceto, Lidia; Magherini, Cecilia; Novati, Paolo
- Book ID
- 121632988
- Publisher
- Springer Milan
- Year
- 2013
- Tongue
- English
- Weight
- 565 KB
- Volume
- 51
- Category
- Article
- ISSN
- 0008-0624
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π SIMILAR VOLUMES
The generalized Adams-Bashforth-Moulton method, often simply called ''the fractional Adams method'', is a useful numerical algorithm for solving a fractional ordinary differential equation: D Ξ± \* y(t) = f (t, y(t)), y (k) (0) = y (k) 0 , k = 0, 1, . . . , n -1, where Ξ± > 0, n = Ξ± is the first integ
## Abstract The boundary integral equations in 3βd elastodynamics contain convolution integrals with respect to the time. They can be performed analytically or with the convolution quadrature method. The latter timeβstepping procedure's benefit is the usage of the Laplaceβtransformed fundamental so