A proof of the Gamma test
By Dafydd Evans, Antonia J. Jones. Proceedings of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences, 2002
170 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Control and Systems Engineering, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/083dc3adc0090fbcbc5c3ba25f32ca8973f61275
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
- Carlos F. M. Coimbra
- Mathew D. Penrose
- Ricardo Marquez
- Roohollah Noori
- Babak Nadjar Araabi
- K. Ashrafi
- Gholamali Hoshyaripour
- H. Pedro
In Control and Systems Engineering
- Mathew D. Penrose
- Carlos F. M. Coimbra
- Ricardo Marquez
- Roohollah Noori
- Babak Nadjar Araabi
- K. Ashrafi
- Gholamali Hoshyaripour
In Statistical and Nonlinear Physics
- Mathew D. Penrose
- Carlos F. M. Coimbra
- Ricardo Marquez
- Roohollah Noori
- Babak Nadjar Araabi
- K. Ashrafi
- Gholamali Hoshyaripour
- W. Schmidt
Citations in the corpus
- Forecasting of global and direct solar irradiance using stochastic learning methods, ground experiments and the NWS database (2011, methodology): “This condition is satisfied whenM ! 1 as proven in Evans and Jones (2002). The slope A gives a crude estimate of the complexity of the unknown surface of the regression function, f(x).”
- Laws of large numbers in stochastic geometry with statistical applications (2007, methodology): “,Wn is the so-called Gamma statistic [5] based on nearest neighbours; one can consider a similar statistic based on kth nearest neighbours.”
- Asymptotic moments of near–neighbour distance distributions (2002, background): “In another paper (Evans & Jones 2002) we show that bounded functions of a point and its kth nearest neighbour satisfy a weak law of large numbers with explicit bounds.”
- Uncertainty analysis of developed ANN and ANFIS models in prediction of carbon monoxide daily concentration (2010, methodology): “A formal mathematical justification of this method can be found in Evans and Jones (2002).”
- Gaussian Limts for Random Geometric Measures (2007, background): “There are interesting potential applications of the theory with non translation-invariant ξ to topics in multivariate statistics such as nonparametric density estimation and nonparametric regression (4; 2; 6), but these are not easy to describe briefly.”