Multivariate simultaneous approximation
By T. Bagby, Len P. Bos, Norman Levenberg. 2002
87 citations recorded by the source corpus.
Subfields: Numerical Analysis, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/114f98b5dce2d73ff7b641f8270037656589f9bc
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Numerical Analysis
- J. Hickman
- Gregory Valiant
- Weihao Kong
- Kavita Ramanan
- Larry Guth
- Marina Iliopoulou
- Weining Kang
- Kevin Tian
In Statistics and Probability
- Weining Kang
- Terry Lyons
- Gregory Valiant
- Weihao Kong
- Kavita Ramanan
- Larry Guth
- Marina Iliopoulou
- J. Hickman
Citations in the corpus
- Approximation in C N (2006, unknown): “sures that a>0 (see Proposition (ω) in section 13). Finally, we mention that Jackson-type approximation theorems for solutions to p(D)f= 0 on Ω which are continuous on Ω can be found in [BBL1] and [BBL2].¯ 7 Mergelyan property and solving ∂¯ Recall the Cauchy-Green formula: Let Ω be a bounded dom”
- The Signature of a Rough Path: Uniqueness (2014, background): “It now suffices to note that functions in C c can be approximated by polynomials in the Lip(K)-norm [1] and the map ψ → ∫ ψ(dz)”
- Learning Populations of Parameters (2017, methodology): “To this end, we use the following theorem from [3]: Lemma 2.”
- Sharp estimates for oscillatory integral operators via polynomial partitioning (2017, methodology): “Similar issues were addressed in [9], [38] via a Jackson-type approximation theorem (see, for instance, [1]); for the present purpose, an entirely elementary Taylor approximation argument is all that is required.”
- Characterization of stationary distributions of reflected diffusions. (2012, background): “Note that when α ∈ [1,2), the RBM is not a semimartingale.”