2021
DOI: 10.1038/s41598-021-88939-5
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GPCR_LigandClassify.py; a rigorous machine learning classifier for GPCR targeting compounds

Abstract: The current study describes the construction of various ligand-based machine learning models to be used for drug-repurposing against the family of G-Protein Coupled Receptors (GPCRs). In building these models, we collected > 500,000 data points, encompassing experimentally measured molecular association data of > 160,000 unique ligands against > 250 GPCRs. These data points were retrieved from the GPCR-Ligand Association (GLASS) database. We have used diverse molecular featurization methods to describ… Show more

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Cited by 11 publications
(7 citation statements)
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“…For this reason, drug repositioning is frequently used to limit both the cost and the number of failures [ 50 ]. Computational methods, including machine learning or artificial intelligence, can be also used to significantly reduce the initial discovery costs [ 51 , 52 ]. Prediction models that utilize machine learning include, e.g., Glmnet, XGBoost, or LightGBM [ 53 ].…”
Section: Introductionmentioning
confidence: 99%
“…For this reason, drug repositioning is frequently used to limit both the cost and the number of failures [ 50 ]. Computational methods, including machine learning or artificial intelligence, can be also used to significantly reduce the initial discovery costs [ 51 , 52 ]. Prediction models that utilize machine learning include, e.g., Glmnet, XGBoost, or LightGBM [ 53 ].…”
Section: Introductionmentioning
confidence: 99%
“…[28], applied to spin-half fermions. The Klein-Gordon oscillator has been studied, for example, in cosmic string space-time with an external field [29], in the context of Kaluza-Klein theory [30][31][32][33][34], with non-inertial effects in cosmic string space-time [35,36], in the Som-Raychaudhuri space-time with a cosmic string [37], in a topologically non-trivial space-time [38], in a global monopole space-time with rainbow gravity [39], in a global monopole space-time [40,41], quantum behavior of a charged particle under a uniform magnetic field [42], relativistic quantum oscillator in a topologically charged Ellis-Bronnikov-type wormhole space-time [43]. Under Lorentz symmetry violation effects, the Klein-Gordon oscillator has been studied, for example, with a linear confining potential [44], with a Coulomb-type potential [45], relativistic scalar oscillator field [46,47], and the generalized Klein-Gordon oscillator [48,49].…”
mentioning
confidence: 99%
“…For δ → 0, the function becomes Coulomb-type which we discussed earlier. This type of potential function has widely been investigated in the context of quantum systems both in the relativistic and non-relativistic limit [49][50][51][52][53][54]. Thereby, substituting this function (23) in the Eq.…”
Section: A Cornell-type Functionmentioning
confidence: 99%