Nonparametric regression with infinite order flat-top kernels
By Timothy McMurry, Dimitris Nicolas Politis. 2004
47 citations recorded by the source corpus.
Subfields: Control and Systems Engineering, Mathematical Physics, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/788f0e9aba00f6f06ec1712942bf728c7ebb26e0
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Control and Systems Engineering
- Timothy McMurry
- Dimitris Nicolas Politis
- Claudia Kirch
- Efstathios Paparoditis
- James G. MacKinnon
- Joel L. Horowitz
- Lingxue Pan
- Alberto Bernacchia
In Mathematical Physics
In Statistics and Probability
- Timothy McMurry
- Dimitris Nicolas Politis
- Carsten Jentsch
- Joel L. Horowitz
- Claudia Kirch
- Rob J Hyndman
- Jens-Peter Kreiss
- Haeran Cho
Citations in the corpus
- Banded and tapered estimates for autocovariance matrices and the linear process bootstrap (2010, methodology): “We also use three different weight functions: rectangular, defined by j(x) 1⁄4 1f|x| < 1g; trapezoidal as defined in eqn (4); and infinitely differentiable, as defined in McMurry and Politis (2004) and shown in Figure 1. Simulations were performed in R (R Development Core Team, 2009). Results are ba”
- √n-consistent parameter estimation for systems of ordinary differential equations : bypassing numerical integration via smoothing (2010, unknown): “that arose in a different context in [31], see formula (3) on page 552 there, so that it could have the required properties in our context.”
- HIGHER-ORDER ACCURATE, POSITIVE SEMIDEFINITE ESTIMATION OF LARGE-SAMPLE COVARIANCE AND SPECTRAL DENSITY MATRICES (2005, unknown): “For example, McMurry and Politis (2004) constructed a member of the flat-top family that is infinitely differentiable; it is defined as λID,b,c(x) = ⎧⎪⎪⎪⎨ ⎪⎪⎩ 1 if |x| ≤ c exp (−b exp(−b/(|x| − c)2)/(|x| − 1)2) if c < |x| < 1 0 if |x| ≥ 1 (24) where c ∈ (0, 1], and b > 0 is a shape parameter.”