ROLE OF SOLVENT ACCESSIBLE SURFACE AREA (ASA+) AND BALABEN 3D INDEX (J3D) IN BINDING AFFINITY OF TIBO DERIVATIVES
HTML Full TextROLE OF SOLVENT ACCESSIBLE SURFACE AREA (ASA+) AND BALABEN 3D INDEX (J3D) IN BINDING AFFINITY OF TIBO DERIVATIVES
Lokendra Kumar Ojha*, Ajay M. Chaturvedi and Arpan Bhardwaj
Department of Chemistry, Government Madhav Science PG College, Ujjain, Madhya Pradesh, India
ABSTRACT
In present QSAR study of TIBO derivatives, aim of the author is to analysis some different 3D parameter in order to get best QSAR model, which enhance the binding affinity of TIBO derivatives. Solvent accessible surface area (3D) of all atoms with positive partial charge (strictly greater than 0) and Balaben 3D index plays vital role in this concern. This study focuses on some important and different 3D parameter in place of other conventional 3D parameter. The greater value of multiple R (= 0.9421) and lower value of Standard error (Se= 0.4981) shows that the find mathematical model is best fit and give the structural requirements of TIBO derivatives in particular sets of compounds to enhance the binding affinity of the drug.
Keywords:3D QSAR,
bioinformatics, MLR, |
Binding Affinity
INTRODUCTION: The treatment of the acquired immunodeficiency syndrome (AIDS) is the most challenging worldwide medical problem. Most of the current strategies for treating AIDS depend on inhibiting HIV-1 reverse transcriptase enzyme. The introduction of antiretroviral therapy results in delayed progression of HIV-1.
The majority of existing therapy methods has targeted the viral replication at reverse transcriptase (RT) and protease enzyme 1, 2. However, the emergence of drug resistance has been observed 3, 4, therefore, new therapeutic agents are still needed. Recently, a new class of therapeutic agents has focused on inhibiting HIV entry into cells, CD4 binding, co-receptor binding and membrane fusion such as T-20 5.
The NNRTIs play an important role in current anti-HIV therapy as a part of a successful combination therapy. Different aspects of NNRTIs have recently been reviewed such as; NNRTIs in general 6-12, specific NNRTIs 13-18, resistance issues 19-20, x-ray and binding of NNRTIs [21-22], clinical use of NNRTIs 23-26 and toxicity issues with NNRTIs 27-30.
Non-nucleoside reverse transcriptase inhibitors (NNRTIs), a group of structurally diverse compounds, have been reported directly to inhibit the enzyme reverse transcriptase in an allosteric fashion by binding to a pocket near the polymerase active site (Domaoal et al., 2004, Sorbera et al., 2003).
To date, many classes of NNRTIs have been identified, and three inhibitors, nevirapine, delavirdine, and efavirenz, have been approved in 1996 for the treatment of HIV-1 infection by the US Food and Drug Administration (FDA).
The investigation of the quantitative structure activity/property relationships (QSAR/QSPR) of substances is an important aspect of modern chemistry, biochemistry, medicinal chemistry, and drug discovery 31-36.
The information obtained is composed of mathematical equations relating the chemical structure of the compounds to a wide variety of their physical, chemical, biological and technological properties.
Once a correlation between structure and activity/property is found, any number of compounds, including those not synthesized yet, can readily be screened in silico for selection of structures with desired properties. Hence, it is possible to select the most promising compounds for synthesis and testing in the laboratory.
A QSAR is performed on these series in order to analyze the 3D parameter requirement of these inhibitors to exhibit optimal inhibitory potency of non-nucleoside reverse transcriptase enzyme which will turn help in rationalizing the design of these molecules as non-nucleoside reverse transcriptase inhibitors.
Experimental:
Data set: As a part of ongoing efforts to design novel molecules with potent anti-HIV activity, a QSAR analysis was performed to relate HIV non-nucleoside reverse transcriptase inhibitors activity of TIBO derivatives to its 3D properties. The selected series consists of total 16 numbers of compounds. The biological activities were expressed in terms of inhibitory concentration (pIC50).The parent structure of the TIBO is given in the fig 1. Table 1 shows the all 16 derivatives of TIBO used in the present study. Experimental anti-HIV activity (pIC50) complied from references 37-45.
FIG. 1: PARENT STRUCTURE OF TIBO DERIVATIVES
TABLE 1: STRUCTURES OF THE COMPOUND USED IN PRESENT STUDY
Calculation of the Parameter: All the parameters were calculated by Marvin bean and Dragon freeware software in this study.
TABLE 2: VALUES OF DESCRIPTORS USED IN THE SELECTED QSAR MODELS
Compound No. | ASA+ | MnPR | J3D |
1 | 312.57 | 4.79 | 2.455 |
2 | 316.24 | 4.79 | 2.457 |
3 | 322.39 | 4.79 | 2.46 |
4 | 326.77 | 4.79 | 2.46 |
5 | 305.96 | 4.79 | 2.456 |
6 | 351.96 | 4.79 | 2.574 |
7 | 276.37 | 4.79 | 2.367 |
8 | 311.86 | 4.79 | 2.483 |
9 | 340.52 | 4.79 | 2.611 |
10 | 293.3 | 4.79 | 2.14 |
11 | 305.62 | 4.79 | 2.505 |
12 | 277.6 | 4.79 | 2.162 |
13 | 285.72 | 4.79 | 2.079 |
14 | 300.14 | 5.62 | 2.444 |
15 | 325.63 | 5.62 | 2.379 |
16 | 325.63 | 5.62 | 2.486 |
ASA+ = Solvent accessible surface area of all atoms with positive partial charge (strictly greater than 0). MnPR = Minimal Projection Radius Å2. J3D = Balaben 3D index
RESULTS AND DISCUSSION: In the present study, we tried to develop best QSAR model to explain the correlations between the 3D parameters and HIV non-nucleoside reverse transcriptase inhibitor activities of TIBO derivatives. Among several QSAR equations the best QSAR models were selected on the basis of various statistical parameters such as correlation coefficient (R > 0.9), standard error of estimate (SEE < 0.5), and F-test values at 99% significance level. Only those descriptors having intercorrelation coefficient above 0.5 were considered for the present study.
Multiple regression analysis method has been adopted to get the best QSAR model. On the basis of correlation matrix, we find that the following parameter is best to generate the QSAR model.
TABLE 3: VALUES OF OBSERVED AND CALCULATED PIC50 FOR GIVEN SETS OF COMPOUND
Compound no | Observed pIC50 | Calculated pIC50 | Residual |
1 | 8.520 | 8.349 | 0.4850 |
2 | 8.340 | 8.349 | 0.3604 |
3 | 8.240 | 7.885 | 0.3553 |
4 | 7.838 | 7.805 | 0.0330 |
5 | 8.480 | 8.161 | 0.3190 |
6 | 7.850 | 7.997 | -0.1473 |
7 | 8.330 | 8.192 | 0.1385 |
8 | 7.850 | 8.208 | -0.3578 |
9 | 7.920 | 8.417 | -0.4969 |
10 | 7.880 | 6.587 | 1.2930 |
11 | 7.850 | 8.447 | -0.5970 |
12 | 6.380 | 6.999 | -0.6185 |
13 | 5.610 | 6.377 | -0.7667 |
14 | 5.780 | 5.773 | 0.0068 |
15 | 4.170 | 4.938 | -0.7679 |
16 | 6.310 | 5.549 | 0.7611 |
The table 4 below shows that the MnPR (Minimal Projection Radius Å2) and MxPR (Maximum Projection Radius Å2) both have the same value of R (Multiple R), Se (Standard Error) and F (Fisher Ratio). Hence the best model can be either with MnPR or MxPR. We have taken the MnPR for the discussion.
TABLE 4: MONOPARAMETRIC PARAMETER
Parameter | N | R | Se | F |
MnPR | 16 | -0.7417 | 0.8891 | 17.117 |
MxPR | 16 | -0.7417 | 0.8891 | 17.117 |
MnPA | 16 | 0.5342 | 1.1205 | 5.590 |
MxPA | 16 | 0.6420 | 1.0163 | 9.815 |
Pi | 16 | -0.6397 | 1.0187 | 9.699 |
Model 1:
pIC50= -2.8386(± .6861) MnPR + 21.3727………..………1
The negative value of MnPR shows the inverse correlation with the drug binding affinity. So, in order to get best model we have tested various biparametric combination and the table given below shows the best result orientated model-
TABLE 5: BIPARAMETRIC PARAMETER COMBINATION
Parameter | N | R | Se | F |
MnPR+ ASA | 16 | 0.7419 | 0.9223 | 7.956 |
MnPR+ ASA+ | 16 | 0.7707 | 0.8765 | 9.508 |
MnPR+ ASA- | 16 | 0.7823 | 0.8568 | 10.251 |
MnPR+ ASA_P | 16 | 0.7968 | 0.8312 | 11.302 |
MnPR+J3D | 16 | 0.8665 | 0.6867 | 19.579 |
The biparametric table 5 shows that, MnPR along with 3 dimensional Balaben index (J3D) dominance on other parameter. The smaller value of Se and higher value of F justify the importance of equation. Balaben index is basically a topological parameter, but here we use 3D Balaben index and it give tremendous result in the binding affinity of the drug in present set of TIBO compound. The best biparametric combination is as follows-
Model 2:
pIC50= -3.0013(± 0.5323) MnPR + 3.7906(± .1.1717) J3D + 13.0524 ……………..…………………………………….………2
Again in this mathematical model, MnPR shows the inverse relationship so, that the highly negative Minimal Projection Radius Å2 enhance the binding affinity. From here, we started to test the various triparametric combinations and the table 6 given below shows the best result orientated model-
TABLE 6: TRIPARAMETRIC PARAMETER COMBINATION
Parameter | N | R | Se | F |
MnPR+ J3D+ ASA | 16 | 0.8823 | 0.6712 | 14.198 |
MnPR+ J3D+ASA+ | 16 | 0.8885 | 0.6569 | 15.002 |
MnPR+ J3D+DE | 16 | 0.7823 | 0.8568 | 10.251 |
The higher value of R and F and lower value of Se shows that the S. No. 2 is the best triparametric combination. Role of Solvent accessible surface area of all atoms with positive partial charge (strictly greater than 0) (ASA+) is greater than that of the Van der waals surface area that means the solvent accessible surface area increase the binding. Hence the best triparametric model is as follows-
Model 3:
pIC50= -2.9220(± .5120) MnPR + 5.7103(± .1.7103) J3D -.0182(± .0123) ASA+ + 13.7035 ………………………..3
Greater value of J3D in eq(3) shows that the role of Balaben 3D index is increasing and solvent accessible area of drug is more important than that of Van der waal surface area. One of the compounds shows the higher residue in the table. So after the deletion of the compound the model obtained is as follows-
Model 4:
pIC50= -2.7766(± 0.3910) MnPR + 7.9132(± .1.4746) J3D -0.0255(± 0.0096) ASA+ + 9.8233………...………………4
N=15, R= 0.9421, Se= 0.4981, F= 28.945
Increment in the value of J3D shows the higher the 3D Balaben index greater the binding affinity. Same as the lower value of ASA+ shows the solvent accessible surface area is very important for the binding affinity of the drug with receptor.
In the above QSAR models, N is the number of data points, correlation co-efficient (R), which is relative measure of quality of fit, standard error of estimate (Se) representing absolute measure of quality of fit, Fischer’s value (F), which represents F-ratio between the variance of calculated and observed activity, and chance statistics assuring that the results are not merely based on chance correlations, figures given in the parentheses with ± sign in the model are standard error associated with the regression coefficients, chance is the ratio of the equivalent regression equations to the total number of randomized sets; (a chance value of 0.001 corresponds to 0.1% chance of fortuitous correlation).
All the QSAR models are significant at 99% level, which is shown by their greater calculated value in comparison to the tabulated one (given in the parenthesis that follows the calculated values, in each model). Accuracy in the analysis is shown by low values of standard error of estimate. The statistical details of the QSAR model given above speak for its good statistical quality. The R value is above 0.9, which suggest that a good percentage of the total variance in biological activity is accounted by the model. Low value of standard error of estimate (< 0.5) indicates the accuracy of the statistical fit. All the values of the t-statistic are significant which confirms the significance of each descriptor.
The calculated F value for the generated for the QSAR model exceed the tabulated F value by large margin as desired for a meaningful regression. Furthermore, the calculated F value also determines a confidence limit superior to 99% for this model.
FIG. 2; GRAPH PLOTTED BETWEEN OBSERVED AND CALCULATED PIC50
CONCLUSION: Summarizing the above discussion, the present study gives rise to QSAR with good statistical significance and predictive capacity for HIV-1 non nucleoside reverse transcriptase inhibitory activity of TIBO derivatives. For the dataset of 16 analogues with well-defined activity, the HIV-1 non nucleoside reverse transcriptase inhibitory potency appears to be influenced by structural components.
The interpretation of the generated QSAR revealed that increased HIV-1 inhibitory potency of TIBO derivatives could be achieved by increasing solvent accessible surface area of the molecules and by Minimal Projection Radius Å2 in the molecule.
ACKNOWLEDGEMENT: Author (Lokendra Kumar Ojha) is thankful to Dr. Abhilash Thakur, Associate Professor, Department of Applied Science, NITTTR, Bhopal and Dr. Mamta Thakur, Professor & Head, Department of Pharmachemistry, Softvision College, Indore to provide software facility and regular help during the research.
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Article Information
22
3177-3182
487
1059
English
Ijpsr
Lokendra Kumar Ojha*, Ajay M. Chaturvedi and Arpan Bhardwaj
Department of Chemistry, Government Madhav Science PG College, Ujjain, Madhya Pradesh, India
11 August, 2011
15 September, 2011
15 November, 2011
http://dx.doi.org/10.13040/IJPSR.0975-8232.2(12).3177-82
01 December, 2011