QSAR Investigation on Quinolizidinyl Derivatives in Alzheimer’s Disease
Author(s) -
Ghasem Ghasemi,
Sattar Arshadi,
Alireza Nemati Rashtehroodi,
Mahyar Nirouei,
Shahab Shariati,
Zinab Rastgoo
Publication year - 2013
Publication title -
journal of computational medicine
Language(s) - English
Resource type - Journals
eISSN - 2314-5080
pISSN - 2314-5099
DOI - 10.1155/2013/312728
Subject(s) - quantitative structure–activity relationship , principal component regression , partial least squares regression , mathematics , calibration , mean squared error , linear regression , principal component analysis , lasso (programming language) , biological system , chemistry , statistics , computer science , stereochemistry , biology , world wide web
Sets of quinolizidinyl derivatives of bi- and tri-cyclic (hetero) aromatic systems were studied as selective inhibitors. On the pattern, quantitative structure-activity relationship (QSAR) study has been done on quinolizidinyl derivatives as potent inhibitors of acetylcholinesterase in alzheimer’s disease (AD). Multiple linear regression (MLR), partial least squares (PLSs), principal component regression (PCR), and least absolute shrinkage and selection operator (LASSO) were used to create QSAR models. Geometry optimization of compounds was carried out by B3LYP method employing 6–31 G basis set. HyperChem, Gaussian 98 W, and Dragon software programs were used for geometry optimization of the molecules and calculation of the quantum chemical descriptors. Finally, Unscrambler program was used for the analysis of data. In the present study, the root mean square error of the calibration and R2 using MLR method were obtained as 0.1434 and 0.95, respectively. Also, the R and R2 values were obtained as 0.79, 0.62 from stepwise MLR model. The R2 and mean square values using LASSO method were obtained as 0.766 and 3.226, respectively. The root mean square error of the calibration and R2 using PLS method were obtained as 0.3726 and 0.62, respectively. According to the obtained results, it was found that MLR model is the most favorable method in comparison with other statistical methods and is suitable for use in QSAR models
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