“…(18)- (20) to compute critical temperatures of normal hydrocarbons gives percent errors of 2%, 0.8% and 0.3%, respectively, while the employment of Eqs. (24), (25) and (27) to calculate critical pressures of normal hydrocarbons yields 2.8%, 2.3% and 2.8% percent errors, respectively (see Table 5). Similar comments apply to results presented in Table 6 for branched hydrocarbons.…”
Section: The Analysis Of Statistical Results Inmentioning
confidence: 99%
“…20 However, in order to get the best possible fitting equations, it has been proven that it is necessary to go beyond the linear equations, taking into consideration entire and fractional powers of the independent variable (in this case the number of C atoms). [21][22][23][24][25] Thus, the proposed fitting equation for normal alkanes has the following form:…”
Critical temperatures and critical pressures are calculated within the framework of the QSPR theory for a set of normal alkanes and a set of branched alkanes. The chosen molecular descriptors are the simplest topological properties: number of atoms, coordination numbers and chemical bonds. Predictions are quite satisfactory when compared with the available experimental data. These results are in line with other similar ones for a set of diverse organic compounds. Some possible future extensions are pointed out.
“…(18)- (20) to compute critical temperatures of normal hydrocarbons gives percent errors of 2%, 0.8% and 0.3%, respectively, while the employment of Eqs. (24), (25) and (27) to calculate critical pressures of normal hydrocarbons yields 2.8%, 2.3% and 2.8% percent errors, respectively (see Table 5). Similar comments apply to results presented in Table 6 for branched hydrocarbons.…”
Section: The Analysis Of Statistical Results Inmentioning
confidence: 99%
“…20 However, in order to get the best possible fitting equations, it has been proven that it is necessary to go beyond the linear equations, taking into consideration entire and fractional powers of the independent variable (in this case the number of C atoms). [21][22][23][24][25] Thus, the proposed fitting equation for normal alkanes has the following form:…”
Critical temperatures and critical pressures are calculated within the framework of the QSPR theory for a set of normal alkanes and a set of branched alkanes. The chosen molecular descriptors are the simplest topological properties: number of atoms, coordination numbers and chemical bonds. Predictions are quite satisfactory when compared with the available experimental data. These results are in line with other similar ones for a set of diverse organic compounds. Some possible future extensions are pointed out.
“…2. The random call sequence of CWs for modifications must be organized (for example for a case n ¼ 7, it can be illustrated as in [1][2][3][4][5][6][7], it will be transformed into [3,1,5,7,6,2,4]).…”
Section: Methodsmentioning
confidence: 99%
“…The quantitative structure -property/activity relationships (QSPR/QSAR) based on structural descriptors calculated from molecular graphs are widely used to obtain various physicochemical and/or biological values for the compounds with unavailable experimental data [1][2][3][4][5][6][7].…”
“…Furthermore, the methods for computation are very fast, significantly faster than the methods that require 3D geometry information. The models produced in this topological approach also yield significant structure information for the design of new compounds [22][23][24][25][26][27][28][29].…”
Abstract:We report the results derived from the use of molecular descriptors calculated with the correlation weights (CWs) of local graph invariants for modeling of anti-HIV-1 potencies of two groups of reverse transcriptase inhibitors. The presence of different chemical elements in the molecular structure of the inhibitors and the Morgan extended connectivity values of zeroth-, first-, and second order have been examined as local graph invariants in the labeled hydrogen-filled graphs. We have computed via Monte Carlo optimization procedure the values of CWs which produce the largest possible correlation coefficient between the numerical data on the anti-HIV-1 potencies and those values of the descriptors on the training set. The model of the anti-HIV-1 activity obtained with compounds of training set by means of optimization of correlation weights of chemical elements present together with Morgan extended connectivity of first order makes up a sensible model for a satisfactory prediction of the endpoints of the compounds belonging to the test set.
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