Modeling of various biological networks via LCMARS

Date

2018-09-01

Author

AYYILDIZ DEMİRCİ, EZGİ
Purutçuoğlu Gazi, Vilda

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In system biology, the interactions between components such as genes, proteins, can be represented by a network. To understand the molecular mechanism of complex biological systems, construction of their networks plays a crucial role. However, estimation of these biological networks is a challenging problem because of their high dimensional and sparse structures. Several statistical methods are proposed to overcome this issue. The Conic Multivariate Adaptive Regression Splines (CMARS) is one of the recent nonparametric methods developed for high dimensional and correlated data. This model is suggested to improve the performance of the Multivariate Adaptive Regression Spline (MARS) approach which is a complex model under the generalized additive models. From previous studies, it has been shown that MARS can be a promising model for the description of steady-state activations of biological networks if it is modified as a lasso-type regression via the main effects. In this study, we convert the full description of CMARS as a loop-based approach, so-called LCMARS, by including both main and second-order interaction effects since this description has performed better in benchmark real datasets. Here, we generate various scenarios based on distinct distributions and dimensions to compare the performance of LCMARS with MARS and Gaussian Graphical Model (GGM) in terms of accuracy measures via Monte Carlo runs. Additionally, different real biological datasets are used to observe the performance of underlying methods.

Subject Keywords

Theoretical Computer Science, Modelling and Simulation, General Computer Science

URI

https://hdl.handle.net/11511/41449

Journal

JOURNAL OF COMPUTATIONAL SCIENCE

DOI

https://doi.org/10.1016/j.jocs.2018.08.009

Collections

Department of Statistics, Article

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Citation Formats

E. AYYILDIZ DEMİRCİ and V. Purutçuoğlu Gazi, “Modeling of various biological networks via LCMARS,” JOURNAL OF COMPUTATIONAL SCIENCE, pp. 148–154, 2018, Accessed: 00, 2020. [Online]. Available: https://hdl.handle.net/11511/41449.