Related Experiment Video
Updated: Jan 31, 2026

Midface Hypoplasia and Cranial Base Morphology in Syndromic Craniosynostosis: A Comparative Analysis Study Using a Predictive Regression Model
Published on: November 4, 2025
QSPR modeling of polychlorinated biphenyls using degree-based molecular descriptors: a comparative study with linear,
Huang Wei1, Sadia Noureen2, Amna Maryam2
1School of Technology, Fuzhou Technology and Business University, Fuzhou, 350715, Fujian, People's Republic of China.
None:
Chemical graph theory provides a mathematical framework for representing molecular structures as graphs, where atoms correspond to vertices and chemical bonds to edges. This approach enables the use of molecular descriptors to extract reliable structural information and model physicochemical properties. In this study, we investigate the use of recently introduced degree-based molecular descriptors including Euler Sombor, elliptic Sombor, reverse Sombor, reverse elliptic Sombor, reverse Euler Sombor, Lanzhou, and ad-hoc Lanzhou indices to model key properties of polychlorinated biphenyls (PCBs). Experimentally reported properties such as melting point, relative retention time, octanol-water partition coefficient, enthalpy of formation, and Henry's law constant were analyzed. Quantitative structure-property relationship models were developed using linear, polynomial, and ridge regression techniques. The predictive performance of these models was evaluated through comparison of actual and predicted values, cross-validation, and bootstrapping. Results indicate that the selected descriptors, particularly the elliptic Sombor and reverse Euler Sombor indices, exhibit strong correlations with PCB properties, demonstrating their utility in predicting physicochemical behavior. These models hold potential for applications in chemical ecology, environmental risk assessment, and computational molecular design.
Related Concept Videos
Regression Toward the Mean
Molecular Models
Real Zeros of Polynomials
Long Division of Polynomials
Introduction to Polynomial Functions
Synthetic Disvision of Polynomials

