Nonlinear least-squares estimation
By D. Pollard, Peter Radchenko. 2006
53 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/632caf7e0d7bdc5fd6fe0a649bf100abd895bbaf
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
In Statistics and Probability
- Natesh S. Pillai
- Peter C. B. Phillips
- Sayan Mukherjee
- K. McGoff
- Yixiao Sun
- Tassos Magdalinos
- Ji Hyung Lee
- Sainan Jin
Citations in the corpus
- Statistical inference for dynamical systems: A review (2012, methodology): “In particular, by the product rule, one typically expects that in hyperbolic dynamical systems the derivatives ∂aT k a (x) will grow exponentially as a function of k, and such growth implies that the estimates of [135] cannot be used even to show consistency.”
- √n-consistent parameter estimation for systems of ordinary differential equations : bypassing numerical integration via smoothing (2010, unknown): “Since the differential equations setting is covered by the general theory of nonlinear least squares, theoretical results available for the latter apply also in the differential equations setting and we refer for example, to [25] and [57], or more generally to [43, 44], and [33] for a thorough treat”
- Folklore Theorems, Implicit Maps, and Indirect Inference (2012, background): “…orders, such as in systems with cointegrated regressors (Park and Phillips, 1988; Phillips, 1988), systems with slowly varying trend regressors or nonlinear trends (Phillips, 2007; Pollard and Radchenko, 2006), and systems with co-explosive processes (Phillips and Magdalinos, 2008; Nielsen, 2009).”