RSS 1.0Faculty Publications-Mathematics
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Within-sample Co-methylation Patterns in Normal Tissues
(Springer, 2019)Background: DNA methylation is an epigenetic event that may regulate gene expression. Because of this regulation role, aberrant DNA methylation is often associated with many diseases. Within-sample DNA co-methylation is ... -
Findings of the Dynamic Geometry Project at Texas State University
(2016-10)No abstract prepared. -
On the classification and asymptotic behavior of the symmetric capillary surfaces
(Taylor & Francis, 2016-08-17)We consider the symmetric solutions to the Young-Laplace equation, and its extensions past vertical points. We provide a classification of all symmetric solutions using certain families of parameters. This classification ... -
On floating equilibria in a laterally finite container
(Society for Industrial and Applied Mathematics, 2016-08)The main contribution of this paper is the precise numerical identification of a model set of parameters for a floating object/container system which admits three distinct equilibrium configurations, two of which are local ... -
Cox Survival Analysis of Microarray Gene Expression Data Using Correlation Principal Component Regression
(The Berkeley Electronic Press, 2007-05-29)Statistical analysis of microarray gene expression data has recently attracted a great deal of attention. One problem of interest is to relate genes to survival outcomes of patients with the purpose of building regression ... -
Existence of Three Nonnegative Periodic Solutions for Functional Differential Equations and Applications to Hematopoiesis
(The University of Central Florida, 2009-01-01)Using the Leggett-Wiliams fixed point theorem, we show the existence of at least three solutions to a system of first-order nonlinear functional differential equations. These solutions have non-negative components which ... -
Oscillation of Functional Differential Equations of n-th Order with Distributed Deviating Arguments
(2006-05-01)We establish conditions for the oscillation and asymptotic behavior of non-oscillatory solutions of the following functional differential equation with distributed deviating arguments y(n)(t) + p(t)y (n-1) (t) + ∫ a b ...
