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Table 1 The details of the previous QSAR/QSAAR models employed as case studies for the present work

From: The kernel-weighted local polynomial regression (KwLPR) approach: an efficient, novel tool for development of QSAR/QSAAR toxicity extrapolation models

No. case study

Group of chemicals

Model

Refs.

Case study 1

Pesticides

MLR technique

[20]

 pLC50 (O. mykiss) = 0.27 + 0.17 Log P + 0.67 pEC50 (D. magna)

 nT = 254; R2 = 0.813; RMSEC = 0.65; F = 545.77; p < 0.00

 nV = 64; RMSEP = 0.68; Q2F1 = 0.817; Q2F2 = 0.817; Q2F3 = 0. 794; CCC = 0.894

Case study 2

Pesticides

MLR technique

[20]

 pLC50 (L. macrochirus) = 0.09 + 0.18 Log P + 0.67 pEC50 (D. magna)

 nT = 235; R2 = 0.831; RMSEC = 0.65; F = 570.92; p < 0.00

 nV = 59; RMSEP = 0.68; Q2F1 = 0.831; Q2F2 = 0.831; Q2F3 = 0. 818; CCC = 0.900

Case study 3

Pharmaceuticals and personal care products (PPCPs)

MLR technique

[21]

 pEC50 (O. mykiss) = 1.31 + 1.24 pEC50 (D. magna) – 0.36 GATS1e

 nT = 35; R2 = 0.91; RMSEC = 0.45; Q2LOO = 0.89;

 nV = 15; Q2Ext = 0.77–0.77; RMSEP = 0.71; CCC = 0.89

Case study 4

Substituted phenols

LR technique

[22]

 pT (C. vulgaris) = 0.72 pT (T. pyriformis) + 0.25

 nT = 31; R2 = 0.75; Q2LOO = 0.72; RMSEC = 0.32

 nV = 10; Q2Ext = 0.81–0.82; RMSEP = 0.28

Case study 5

Organic chemicals

kNN technique

[23]

 pLC50 (P. promelas) = f(MLOGP; CIC0; SM1_Dz(Z); GATS1i; NdsCH; NdssC)

 nT = 726; k = 6; R2 = 0.62; RMSEC = 0.879; Q2CV = 0.61; RMSECV = 0.878;

 nV = 182; Q2EXT = 0.61; RMSEEXT = 0.888