<--- Back to Details
First PageDocument Content
Gaussian function / Mathematical series / Special functions / Error function / Normal distribution / Taylor series / Approximation / Q-function / Genetic programming / Mathematical analysis / Numerical analysis / Mathematical optimization
Date: 2012-06-28 00:31:18
Gaussian function
Mathematical series
Special functions
Error function
Normal distribution
Taylor series
Approximation
Q-function
Genetic programming
Mathematical analysis
Numerical analysis
Mathematical optimization

Evolving the Best Known Approximation to the Q Function Dao Ngoc Phong Dept of Information & Communication Hanoi City Government Vietnam

Add to Reading List

Source URL: www.genetic-programming.org

Download Document from Source Website

File Size: 149,88 KB

Share Document on Facebook

Similar Documents

UCSD MAE280a final solutionsQ.1: A discrete-time Gaussian process vk is a random vector function of the timestep k such that the probability density function of vk is given by

UCSD MAE280a final solutionsQ.1: A discrete-time Gaussian process vk is a random vector function of the timestep k such that the probability density function of vk is given by

DocID: 1vf48 - View Document

NOISE ROBUST SPEECH RECOGNITION USING GAUSSIAN BASIS FUNCTIONS FOR NON-LINEAR LIKELIHOOD FUNCTION APPROXIMATION Chris Pal½ ¾ , Brendan Frey½ ¾ and Trausti Kristjansson ½ ¾ ½  ¾

NOISE ROBUST SPEECH RECOGNITION USING GAUSSIAN BASIS FUNCTIONS FOR NON-LINEAR LIKELIHOOD FUNCTION APPROXIMATION Chris Pal½ ¾ , Brendan Frey½ ¾ and Trausti Kristjansson ½ ¾ ½ ¾

DocID: 1uuy9 - View Document

51st IEEE Conference on Decision and Control December 10-13, 2012. Maui, Hawaii, USA Nonlinear Gaussian Filtering via Radial Basis Function Approximation Huazhen Fang, Jia Wang and Raymond A. de Callafon

51st IEEE Conference on Decision and Control December 10-13, 2012. Maui, Hawaii, USA Nonlinear Gaussian Filtering via Radial Basis Function Approximation Huazhen Fang, Jia Wang and Raymond A. de Callafon

DocID: 1tZyK - View Document

Optional homework #6 Implement an s-type Gaussian-basis-set Hartree–Fock program for polyatomic molecules. Note that F0 (T ) is related to the error function, which is an intrinsic mathematical function available in bo

Optional homework #6 Implement an s-type Gaussian-basis-set Hartree–Fock program for polyatomic molecules. Note that F0 (T ) is related to the error function, which is an intrinsic mathematical function available in bo

DocID: 1rNri - View Document

OPTIMIZATION APPROACHES TO QUADRATURE: NEW CHARACTERIZATIONS OF GAUSSIAN QUADRATURE ON THE LINE AND QUADRATURE WITH FEW NODES ON PLANE ALGEBRAIC CURVES, ON THE PLANE AND IN HIGHER DIMENSIONS CORDIAN RIENER AND MARKUS SCH

OPTIMIZATION APPROACHES TO QUADRATURE: NEW CHARACTERIZATIONS OF GAUSSIAN QUADRATURE ON THE LINE AND QUADRATURE WITH FEW NODES ON PLANE ALGEBRAIC CURVES, ON THE PLANE AND IN HIGHER DIMENSIONS CORDIAN RIENER AND MARKUS SCH

DocID: 1r9Jf - View Document