A unified view of multitaper multivariate spectral estimation
By Andrew T. Walden. 2000
105 citations recorded by the source corpus.
Subfields: Analytical Chemistry, Applied Mathematics, Signal Processing
View Paper: https://www.semanticscholar.org/paper/ee4f4dafa936793a1f5a7e284bf9baec6c1fee30
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Analytical Chemistry
- Ming-Shiang Dai
- Govindan Rangarajan
- Maneesh Sahani
- M. Dhamala
- Wensheng Guo
- Mingzhou Ding
- Partha P. Mitra
- Mohsen Pourahmadi
In Applied Mathematics
In Signal Processing
- Govindan Rangarajan
- M. Dhamala
- Ming-Shiang Dai
- Maneesh Sahani
- Wensheng Guo
- Mingzhou Ding
- Mohsen Pourahmadi
- Martin A. Vinck
Citations in the corpus
- Temporal structure in neuronal activity during working memory in macaque parietal cortex (2000, background): “Multitaper estimates form a general class that subsume conventional estimates such as lag window and overlap-add estimates (Walden, 2000).”
- Analyzing information flow in brain networks with nonparametric Granger causality (2008, methodology): “The multitaper spectral and cross-spectral method introduced by Thomson (1982) is known to provide smooth spectral density function estimates (Percival and Walden, 1993; Percival and Walden, 2000; Walden, 2000; Mitra and Pesaran, 1999).”
- Multivariate spectral analysis using Cholesky decomposition (2004, background): “The multitaper spectral estimator is consistent (Thomson, 1982; Walden, 2000) only when the number of tapers m increases with the sample size T.”