This package provides a method to identify differential expression genes in the same or different species. Given that non-DE genes have some similarities in features, we build a Minimum Enclosing Ball (MEB) to cover those non-DE genes in feature space, then those DE genes, which are enormously different from non-DE genes, being regarded as outliers and rejected outside the ball. The method on this package are described in the article 'A minimum enclosing ball method to detect differential expression genes for RNA-seq data' [1].
Next-generation sequencing provides the ability to study the underlying complexities of gene expression [2]. It has been applied to a wide range of biological studies because of affordable and effective. RNA sequencing, which involves mapping sequenced fragments of cDNA to a reference genome or transcriptome, has been emerging as an attractive alternative for genotyping [3], analysing methylation patterns [4], and identifying transcription factor binding sites [5]. The number of sequenced fragments mapped to a gene is used to quantify gene expression [6]. Interest lies in comparing the expression of an organism under different biological condition or completely different species.
In this paper, we try to find a method to detect differential expression genes and it is no need to normalize data in advance. The Minimum Enclosing Ball (MEB) problem, which was proposed by [7], is to find the smallest sphere to enclose all of the given points in n-dimensional space. In this way, those points with some similarities have been covered in a sphere. This property has been used to outlier detection. The expression of MEB problem is similar to the Support Vector Data Description (SVDD) [8], which also can be used to detect novelties or outliers. Specifically, MEB constructs a spherically shaped decision boundary to cover objects, a new point will be discriminated as outlier if it lies outside of the ball. Just as the Support Vector Machine (SVM) [9], which efficiently performs a non-linear transformation for the data, any points are implicitly mapped into high-dimensional feature spaces, thus we can always find the ball that satisfies the condition.
Please refer to the "MEB.pdf" vignetee for detailed function instructions.
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