3 edition of Exponentially Convergent Algorithms for Abstract Differential Equations found in the catalog.
|Statement||by Ivan Gavrilyuk, Volodymyr Makarov, Vitalii Vasylyk|
|Series||Frontiers in Mathematics|
|Contributions||Makarov, Volodymyr, Vasylyk, Vitalii, SpringerLink (Online service)|
|The Physical Object|
|Format||[electronic resource] /|
|ISBN 10||9783034801188, 9783034801195|
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New exponentially convergent algorithms for the operator exponential generated by a strongly positive operator A in a Banach space X are proposed.
These algorithms are Cited by: Abstract. This book presents new accurate and efficient exponentially convergent methods for abstract differential equations with unbounded operator coefficients in Banach by: 4.
A new exponentially convergent algorithm in the case of the strongly damped wave equation is proposed. This algorithm is based on the Dunford-Cauchy integral representation and on Sine-quadratures. We discuss methods to obtain exponentially convergent algorithms for functions of an operator, especially for solution operators of abstract differential equations which are the meta-models of.
The video will show the relationship between a specific form of a differential equation and the exponential function. Math videos and all things math related. If you have any questions just leave a comment in any video. If you need to email me please use the link : 23K.