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Browsing by Author "Pfeffer, Max"

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    Machine Learning Methods for Gene Selection in Uveal Melanoma
    (2024)
    Reggiani, Francesco
    ;
    El Rashed, Zeinab
    ;
    Petito, Mariangela
    ;
    Pfeffer, Max
    ;
    Morabito, Anna
    ;
    Tanda, Enrica
    ;
    Spagnolo, Francesco
    ;
    Croce, Michela
    ;
    Pfeffer, Ulrich
    ;
    Amaro, Adriana
    Uveal melanoma (UM) is the most common primary intraocular malignancy with a limited five-year survival for metastatic patients. Limited therapeutic treatments are currently available for metastatic disease, even if the genomics of this tumor has been deeply studied using next-generation sequencing (NGS) and functional experiments. The profound knowledge of the molecular features that characterize this tumor has not led to the development of efficacious therapies, and the survival of metastatic patients has not changed for decades. Several bioinformatics methods have been applied to mine NGS tumor data in order to unveil tumor biology and detect possible molecular targets for new therapies. Each application can be single domain based while others are more focused on data integration from multiple genomics domains (as gene expression and methylation data). Examples of single domain approaches include differentially expressed gene (DEG) analysis on gene expression data with statistical methods such as SAM (significance analysis of microarray) or gene prioritization with complex algorithms such as deep learning. Data fusion or integration methods merge multiple domains of information to define new clusters of patients or to detect relevant genes, according to multiple NGS data. In this work, we compare different strategies to detect relevant genes for metastatic disease prediction in the TCGA uveal melanoma (UVM) dataset. Detected targets are validated with multi-gene score analysis on a larger UM microarray dataset.
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    The Cone of $5\times 5$ Completely Positive Matrices
    (2024)
    Pfeffer, Max
    ;
    Samper, José Alejandro
    Abstract We study the cone of completely positive (cp) matrices for the first interesting case $n = 5$ n = 5 . This is a semialgebraic set for which the polynomial equalities and inequlities that define its boundary can be derived. We characterize the different loci of this boundary and we examine the two open sets with cp-rank 5 or 6. A numerical algorithm is presented that is fast and able to compute the cp-factorization even for matrices in the boundary. With our results, many new example cases can be produced and several insightful numerical experiments are performed that illustrate the difficulty of the cp-factorization problem.

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