Solving DDEs in MATLAB
By Lawrence F. Shampine, S. Thompson. 2001
563 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Control and Systems Engineering, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/6803cbda3de9fdc0646748e7e30cff97a632a16f
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
- K. Nandakumar
- Marian Wiercigroch
- Alan S. Perelson
- Hulin Wu
- Xiaohua Xia
- Hongyu Miao
- Lawrence F. Shampine
- M. Cappellari
In Control and Systems Engineering
- K. Nandakumar
- Marian Wiercigroch
- Alan S. Perelson
- Hulin Wu
- Xiaohua Xia
- Hongyu Miao
- Lawrence F. Shampine
In Numerical Analysis
- K. Nandakumar
- Marian Wiercigroch
- Alan S. Perelson
- Hulin Wu
- Xiaohua Xia
- Hongyu Miao
- Lawrence F. Shampine
Citations in the corpus
- Solving ODEs and DDEs with residual control (2005, background): “Details of the design of dde23 are found in [16, 17], so here we discuss only a few issues special to ddesd.”
- ON IDENTIFIABILITY OF NONLINEAR ODE MODELS AND APPLICATIONS IN VIRAL DYNAMICS (2011, methodology): “For details of such algorithms, the reader is referred to the work by Ascher and Petzold [6], Bellen and Zennaro [10], Guglielmi and Hairer [41, 42], and Shampine and Thompson [97].”
- Galerkin projections for state-dependent delay differential equations with applications to drilling (2013, methodology): “Numerical techniques for treatment of DDEs are still evolving, see for example [9–14].”