Pseudospectral Methods for the Stability Analysis of Delay Equations. Part I: The Infinitesimal Generator Approach
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Publisher
Springer International Publishing
Link
https://link.springer.com/content/pdf/10.1007/978-3-031-01129-0_3
Reference49 articles.
1. Ambrosetti, A., & Prodi, G. (1995). A Primer of Nonlinear Analysis. Cambridge Studies in Advanced Mathematics (Vol. 34). New York: Cambridge University Press.
2. Andò, A., Breda, D., Liessi, D., Maset, S., Scarabel, F., & Vermiglio, R. (2022) 15 years or so of pseudospectral collocation methods for stability and bifurcation of delay equations. In G. Valmorbida, W. Michiels, & P. Pepe (Eds.), Incorporating constraints on the Analysis of Delay and Distributed Parameter Systems, Advaced Delays Dynamic Series (pp. 127–323). Springer. https://link.springer.com/chapter/10.1007/978-3-030-89014-8_7
3. Batkai, A., & Piazzera, S. (2005). Semigroups for Delay Equations. Number 10 in Research Notes in Mathematics. Canada: A K Peters Ltd.
4. Bellen, A., Guglielmi, A., Maset, S., & Zennaro, M. (2009). Recent trends in the numerical solution of retarded functional differential equations. Acta Numerica, 18, 1–110.
5. Bellen, A., & Zennaro, M. (2003). Numerical Methods for Delay Differential Equations. Numerical Mathemathics and Scientifing Computing Series. Oxford University Press.
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