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Data Mining using Genetic Programming
Data Mining using Genetic Programming

Scalable Model-based Clustering Algorithms for
Scalable Model-based Clustering Algorithms for

Dear Nicole Please find our revision of this paper attached. We
Dear Nicole Please find our revision of this paper attached. We

THE CONSTRUCTION AND EXPLOITATION OF ATTRIBUTE
THE CONSTRUCTION AND EXPLOITATION OF ATTRIBUTE

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Document

... X. Yin, J. Han, P. S. Yu, “Cross-Relational Clustering with User's Guidance”, ...
Methodology for Mining Meta Rules from Sequential
Methodology for Mining Meta Rules from Sequential

Distributed and Stream Data Mining Algorithms for
Distributed and Stream Data Mining Algorithms for

... In several interesting application frameworks, such as wireless network analysis and fraud detection, data are naturally distributed among several entities and/or evolve continuously. In all of the above-indicated data mining tasks, dealing with either of these peculiarities provides additional chal ...
A Partial Join Approach for Mining Co
A Partial Join Approach for Mining Co

6 Association Analysis: Basic Concepts and Algorithms
6 Association Analysis: Basic Concepts and Algorithms

An overview on subgroup discovery - Soft Computing and Intelligent
An overview on subgroup discovery - Soft Computing and Intelligent

The problem of determining estimators for the different structural
The problem of determining estimators for the different structural

dbscan: Fast Density-based Clustering with R
dbscan: Fast Density-based Clustering with R

Model selection for estimating the non zero components of a
Model selection for estimating the non zero components of a

Document Clustering Using Locality Preserving Indexing
Document Clustering Using Locality Preserving Indexing

... graph partitioning perspective, the spectral clustering tries to find the best cut of the graph so that the predefined criterion function can be optimized. Many criterion functions, such as the ratio cut [4], average association [23], normalized cut [23], and min-max cut [8] have been proposed along ...
Missing Data Problems in Machine Learning
Missing Data Problems in Machine Learning

Hierarchical density estimates for data clustering
Hierarchical density estimates for data clustering

Prototype-based Classification and Clustering
Prototype-based Classification and Clustering

Abnormal Pattern Recognition in Spatial Data
Abnormal Pattern Recognition in Spatial Data

... from both industry and academia, and has become an important branch of data mining. Abnormal spatial patterns, or spatial outliers, are those observations whose characteristics are markedly different from their spatial neighbors. The identification of spatial outliers can be used to reveal hidden bu ...
CORDS: Automatic Discovery of Correlations and Soft Functional
CORDS: Automatic Discovery of Correlations and Soft Functional

... also cause query optimizers—which usually assume that columns are statistically independent—to underestimate the selectivities of conjunctive predicates by orders of magnitude. We introduce cords, an efficient and scalable tool for automatic discovery of correlations and soft functional dependencies ...
Computational Intelligence Methods for Quantitative Data
Computational Intelligence Methods for Quantitative Data

Here - Advanced Computing Group home page
Here - Advanced Computing Group home page

... determines feature relevance by evaluating feature’s correlation with the class, and without labels, unsupervised feature selection exploits data variance and separability to evaluate feature relevance [11, 21]. Semi-supervised feature selection algorithms [68, 58] can use both labeled and unlabele ...
The FMM Procedure
The FMM Procedure

A framework for the investigation of pleiotropy in two
A framework for the investigation of pleiotropy in two

Subspace Clustering for High Dimensional Data: A Review
Subspace Clustering for High Dimensional Data: A Review

CG33504508
CG33504508

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Expectation–maximization algorithm



In statistics, an expectation–maximization (EM) algorithm is an iterative method for finding maximum likelihood or maximum a posteriori (MAP) estimates of parameters in statistical models, where the model depends on unobserved latent variables. The EM iteration alternates between performing an expectation (E) step, which creates a function for the expectation of the log-likelihood evaluated using the current estimate for the parameters, and a maximization (M) step, which computes parameters maximizing the expected log-likelihood found on the E step. These parameter-estimates are then used to determine the distribution of the latent variables in the next E step.
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