Efficient nonparametric density estimation on the sphere with applications in fluid mechanics

SIAM Journal on Scientific Computing

Volumn 22, Issue 1, 2000, Pages 152-176

  Egecioglu O ^a   Srinivasan, A ^a  

^a University of California   (United States)

Author keywords

Convergence; Efficient algorithm; Fluid mechanics; Kernel method; Nonparametric estimation; Probability density

Indexed keywords

CONVERGENCE OF NUMERICAL METHODS; FLOW OF FLUIDS; FLUID MECHANICS; ITERATIVE METHODS;

KERNEL METHOD; NONPARAMETRIC ESTIMATION;

PROBABILITY DENSITY FUNCTION;

EID: 0034457677     PISSN: 10648275     EISSN: None     Source Type: Journal    
DOI: 10.1137/S1064827595290462     Document Type: Article

References (29)

1. On some global measures of the deviations of density function estimates
2. Smoothed particle hydrodynamics techniques for the solution of kinetic theory problems. Part 1: Method
3. Estimation of unknown probability density based on observations
4. Efficient nonparametric estimation of probability density functions
5. Fast implementations of nonparametric curve estimators
6. Kernel density estimation with spherical data
7. TREESPH: A unification of SPH with the hierarchical tree method
8. Non-parametric multivariate density estimation: A comparative study
9. The estimation of probability densities and cumulatives by fourier series methods
10. A refined particle method for astrophysical problems
11. Smoothed particle hydrodynamics
12. Non-parametric estimation of probability densities and regression curves
13. On estimation of a probability density function and mode
14. Remarks on some non-parametric estimates of a density function
15. Estimation of probability density by an orthogonal series
16. Fast algorithms for nonparametric curve estimation
17. Kernel density estimation using the fast Fourier transform
18. On the approximation of probability densities of random variables
19. A new computational method for the solution of flow problems of microstructured fluids. Part 2. Inhomogeneous shear flow of a suspension
20. Probability density estimation in astronomy
21. Probability density estimation using delta sequences
22. On the estimation of the probability density, I
23. On the smoothing of probability density functions