Quantitative Structure-Activity Relationship (QSAR) Models of Mutagens and Carcinogens
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Quantitative Structure-Activity Relationship (QSAR) Models of Mutagens and Carcinogens

Romualdo Benigni, Romualdo Benigni

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eBook - ePub

Quantitative Structure-Activity Relationship (QSAR) Models of Mutagens and Carcinogens

Romualdo Benigni, Romualdo Benigni

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Applied with success in a number of areas, QSAR studies have become particularly popular in the rational design of drugs and pesticides. Much has been published on the principles of QSAR in this area, but not on their application s to toxic chemicals.
This book provides the first comprehensive, interdisciplinary presentation of QSAR studies on

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Informations

Éditeur
CRC Press
Année
2003
ISBN
9781135505691
Édition
1

1 General Introduction to QSAR

Rainer Franke and Andreas Gruska


CONTENTS


1.1 Introduction
1.2 Some Basic Principles
1.3 Free–Wilson Analysis
1.4 Hansch Analysis
1.4.1 Basic Assumptions
1.4.2 Parameters
1.4.2.1 Electronic Parameters
1.4.2.2 Hydrophobic Parameters
1.4.2.3 Steric Parameters
1.4.2.4 Indicator Variables
1.4.3 Building and Evaluating Hansch Equations
1.5 Some Multivariate Methods
1.5.1 Principal Components and PLS
1.5.2 Three-Dimensional QSAR
1.5.3 Classification Methods
1.6 Some Other QSAR-Related Methods
1.7 Concluding Remarks
References


1.1 INTRODUCTION

Classical chemometric QSAR methods for the analysis of quantitative structure– activity relationships (QSARs) are sometimes regarded to be out of fashion when compared with the rapid development of molecular modeling, structure-based design, and protein crystallography. In addition, an equation is more difficult to understand than a colored three-dimensional picture generated by computer graphics. However, classical QSAR methods still play an important role and will continue to be a useful tool in modern drug design.1–3 They have contributed greatly to the development of science in medicinal chemistry (QSAR “know how”), and thousands of documented QSARs and success stories of QSAR predictions and QSAR-guided drug design attest to their versatility. In particular, the quantitative description of pharmacokinetic processes remains the domain of classical QSAR techniques. This aspect and QSAR-based concepts such as “drug likeness” are gaining in importance in connection with high throughput screening (HTS) for hit to lead decisions in order to avoid the selection of compounds with unfavorable adsorption/distribution/ metabolism/excretion (ADME) properties. Another important issue is the design of safe and selective compounds and a better understanding of toxic, carcinogenic, or mutagenic effects.
This chapter presents a condensed introduction to the most important classical QSAR methods with the main emphasis on Free–Wilson and Hansch analyses. Only references absolutely essential for the understanding of the text will be presented with no attempt for completeness in the sense of a review. For a follow-up, the reader is referred to a number of monographs2–21 on various aspects of the QSAR field, to the proceedings of the European QSAR conferences (see References 22 to 25 for the last four meetings), and to the journal Quantitative Structure–Activity Relationships, which provides an excellent and exhaustive abstract service.


1.2 SOME BASIC PRINCIPLES

Probably the first general formulation of a quantitative structure–activity relationship was presented by Crum-Brown and Fraser in 1868 who assumed that biological activity is a function of chemical structure (“constitution”):
i_Equation Image5
(1.1)
From this general formulation to the development of true QSARs was still a long way to go because it was necessary to define proper measures of F, suitable mathematical formalisms for the function f, and methods to quantitatively describe chemical structure C. Modern QSAR technology started in 1964 with publications by Hansch and Fujita26 and Free and Wilson.27 The first publication led to development of the well-known Hansch analysis, the most widely-used QSAR method also known as the extrathermodynamic or linear free-energy-related approach. The second paper resulted in development of the so-called Free–Wilson analysis, which supplements Hansch analysis and has turned out to be a very useful method for certain types of structural modifications. Both methods use multiple regression analysis as the mathematical method (f in Equation (1.1)) but differ in the description of chemical properties. In Hansch analysis, substituent constants and other physicochemical descriptors are used, while Free–Wilson analysis is based on chemical fragments directly derived from the two-dimensional structure of compounds.
Today, a large variety of mathematical methods is available to express the f in Equation (1.1). To name just a few, the most frequently used methods are multiple regression analysis, principal component and factor analysis, principal component regression analysis, partial least squares (PLS), discriminant analysis and other classification methods, and neuronal nets. The variety of mathematical methods is accompanied by a huge number of chemical descriptors to characterize chemical structure; an impressive encyclopedic guide to such descriptors has been presented by Todeschini and Consonni in their Handbook of Molecular Descriptors.28 Not all of these descriptors have proven to be useful. Broadly speaking, they may be categorized as experimental quantities, such as log P, pKa (these quantities can also be computed; see below), and spectroscopic data; substituent constants (electronic, hydrophobic, and steric); parameters derived from molecular modeling and quantum chemical computations; graph theoretical indices; and variables describing the presence or the number of occurrences of certain substructures.
Typical measures of biological activity are the molar concentration C of a compound producing a certain effect derived from a dose–response curve (e.g., ED50 or IC50); binding, association, or inhibition constants; and rate constants. In order to obtain larger values for more active compounds, reciprocal values are usually considered for dissociation constants and the molar-concentration-based quantities. Based on thermodynamic or kinetic reasoning, such parameters can be turned into free-energy-related quantities by logarithmic transformation, which is required for the formalism of Hansch analysis (for a detailed discussion, see Franke7). Thus, typical expressions for Ω in Equation (1.1) are pC = –log C = log 1/C (examples: pED50 or pIC50), log K (where K is a binding, inhibition, or rate constant), and log 1/Kd (where Kd is a dissociation constant). By convention, the logarithmic transformation of biological measurement is used not only in Hansch analysis (or other methods based on linear free energy relationships) but in all QSAR approaches applied to quantitative (continuous) biological measurements. One of the reasons is that the results are better comparable. Sometimes, biological measurements result in %effect data measured at a single dose. Strictly speaking, such data are not suitable for Hansch-type and related QSAR approaches. Experience has shown, however, that such data can still lead to meaningful QSARs after logarithmic transformation, provided that the entire range from a few percent values to values close to 100% is covered. A good alternative for such values is a logit transformation according to:
i_Equation Image3
(1.2)
Another alternative is to translate %effect data into a classification scheme that can then be analyzed by classification methods. Such methods are also necessary if biological measurements only allow a scoring of biological potency. In the following text, the logarithmically transformed activity values will be designated as log BR (BR = biological response).


1.3 FREE–WILSON ANALYSIS

The Free–Wilson analysis can be applied to series of compounds where the compounds consist of a common (constant) parent structure and variable fragments (usually substituents) (see Figure 1.1). The basic assumptions of Free–Wilson analysis are:...

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Normes de citation pour Quantitative Structure-Activity Relationship (QSAR) Models of Mutagens and Carcinogens

APA 6 Citation

[author missing]. (2003). Quantitative Structure-Activity Relationship (QSAR) Models of Mutagens and Carcinogens (1st ed.). CRC Press. Retrieved from https://www.perlego.com/book/1711956/quantitative-structureactivity-relationship-qsar-models-of-mutagens-and-carcinogens-pdf (Original work published 2003)

Chicago Citation

[author missing]. (2003) 2003. Quantitative Structure-Activity Relationship (QSAR) Models of Mutagens and Carcinogens. 1st ed. CRC Press. https://www.perlego.com/book/1711956/quantitative-structureactivity-relationship-qsar-models-of-mutagens-and-carcinogens-pdf.

Harvard Citation

[author missing] (2003) Quantitative Structure-Activity Relationship (QSAR) Models of Mutagens and Carcinogens. 1st edn. CRC Press. Available at: https://www.perlego.com/book/1711956/quantitative-structureactivity-relationship-qsar-models-of-mutagens-and-carcinogens-pdf (Accessed: 14 October 2022).

MLA 7 Citation

[author missing]. Quantitative Structure-Activity Relationship (QSAR) Models of Mutagens and Carcinogens. 1st ed. CRC Press, 2003. Web. 14 Oct. 2022.