M-polynomial and NM-polynomial indices of camptothecin–polymer conjugate IT-101 structure

Abstract Camptothecin is a naturally occurring alkaloid known for its significant and selective inhibition of the topoisomerase nuclear enzyme, a critical target in cancer treatment. IT-101, a polymeric drug conjugate of camptothecin, exhibits potent antiglioma activity in vitro , making it a highly promising candidate for cancer therapy. This conjugate not only slows the progression of various malignancies but also enhances the therapeutic efficacy of camptothecin. Topological indices, which are numerical values associated with the molecular structure of chemical compounds, serve as powerful tools for predicting physical properties and biological activities. Calculating these indices offers an efficient alternative to time-consuming and costly laboratory experiments. In this article, we first computed the M-polynomial and NM-polynomial of the camptothecin–polymer conjugate IT-101 structure. By applying various integration and differentiation formulas, we have computed different degree-based topological indices (TIs) for the camptothecin–polymer conjugate IT-101 structure. From an application perspective, we employed a linear regression model to estimate the physicochemical properties of 29 anticancer drugs using eccentricity-based TIs. The results demonstrate that two properties, namely, molecular weight and complexity, can be predicted with high accuracy using the first Zagreb eccentric index. The results may be useful to obtain insights into its molecular characteristics and potential applications in cancer treatment.

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Publication Details

Journal
Main Group Metal Chemistry
Published
2025-01-01
DOI
https://doi.org/10.1515/mgmc-2023-0020
Citations
3
Primary Topic
Graph theory and applications
Type
article
Field-Weighted Citation Impact
12.26
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article

M-polynomial and NM-polynomial indices of camptothecin–polymer conjugate IT-101 structure

Lirong Teng, Muhammad Mohsin Abbas, Yong Wang, Fairouz Tchier et al.
3 citations
Main Group Metal Chemistry
Graph theory and applications
12.26
article

M-polynomial and NM-polynomial indices of camptothecin–polymer conjugate IT-101 structure

Lirong Teng, Muhammad Mohsin Abbas, Yong Wang, Fairouz Tchier, Lei Zhang, Muhammad Naeem
article en
3 citations

Abstract

Abstract Camptothecin is a naturally occurring alkaloid known for its significant and selective inhibition of the topoisomerase nuclear enzyme, a critical target in cancer treatment. IT-101, a polymeric drug conjugate of camptothecin, exhibits potent antiglioma activity in vitro , making it a highly promising candidate for cancer therapy. This conjugate not only slows the progression of various malignancies but also enhances the therapeutic efficacy of camptothecin. Topological indices, which are numerical values associated with the molecular structure of chemical compounds, serve as powerful tools for predicting physical properties and biological activities. Calculating these indices offers an efficient alternative to time-consuming and costly laboratory experiments. In this article, we first computed the M-polynomial and NM-polynomial of the camptothecin–polymer conjugate IT-101 structure. By applying various integration and differentiation formulas, we have computed different degree-based topological indices (TIs) for the camptothecin–polymer conjugate IT-101 structure. From an application perspective, we employed a linear regression model to estimate the physicochemical properties of 29 anticancer drugs using eccentricity-based TIs. The results demonstrate that two properties, namely, molecular weight and complexity, can be predicted with high accuracy using the first Zagreb eccentric index. The results may be useful to obtain insights into its molecular characteristics and potential applications in cancer treatment.

Main Group Metal ChemistryVol. 48(1)
King Saud University (SA), Nanjing Traditional Chinese Medicine Hospital (CN), Air University (PK), National University of Sciences and Technology (PK)
Openalex Percentile: Top 2%
Graph theory and applications
12.26
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