Numerical Methods for Engineers and Scientists
By W. Ames, C. Brezinski. 2008
649 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Mathematical Physics, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/cac1e61509bf61c1c4a1d4b571cfa7944679187e
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
- Juan Carlos Cante
- Matthew J. Hirn
- Simon S. Haykin
- Stéphane Mallat
- J. A. Hernández
- Nicolas Poilvert
- Ienkaran Arasaratnam
- Thomas R. Hurd
In Mathematical Physics
- Matthew J. Hirn
- Simon S. Haykin
- Stéphane Mallat
- Nicolas Poilvert
- Ienkaran Arasaratnam
- Thomas R. Hurd
In Numerical Analysis
- Matthew J. Hirn
- Simon S. Haykin
- Stéphane Mallat
- Nicolas Poilvert
- Ienkaran Arasaratnam
- Thomas R. Hurd
Citations in the corpus
- Cubature Kalman Filtering for Continuous-Discrete Systems: Theory and Simulations (2010, methodology): “of summary statistics in terms of conditional moments after discretizing the Itô-type process equation using the Euler or higher-order Runge-Kutta methods [23], [30].”
- High-performance model reduction techniques in computational multiscale homogenization (2014, methodology): “In the spirit of classical polynomial quadrature, such as Newton–Cotes formulae [36], the modal coefficients c ad 2 R n r and c in 2 R n u are determined by fitting the low-dimensional approximation (54) to the weighted stresses calculated at the pre-specified sampling points.”
- Wavelet Scattering Regression of Quantum Chemical Energies (2016, methodology): “3 can be improved by utilizing higher order Newton–Cotes numerical integration schemes [26], in which case one can show that for an arbitrary δ′ > 0 independent of δ, there exists O( −(1+δ )) quadratic Fourier invariants that regress U(ρ) to accuracy O( 1−δ); some additional remarks along these line”