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Reviews in Computational Chemistry Volume 18

Reviews in Computational Chemistry Volume 18

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Preface vii<br />

especially if polar functional groups are present. In Chapter 3, Professors<br />

Steven W. Rick and Steven J. Stuart scrut<strong>in</strong>ize the methods that have been<br />

devised to account for polarization. These methods <strong>in</strong>clude po<strong>in</strong>t dipole models,<br />

shell models, electronegativity equalization models, and semiempirical<br />

models. The test systems commonly used for develop<strong>in</strong>g and test<strong>in</strong>g these<br />

models have been water, prote<strong>in</strong>s, and nucleic acids. This chapter’s comparison<br />

of computational models gives valuable guidance to users of molecular<br />

simulations.<br />

In Chapter 4, Professors Dmitry V. Matyushov and Gregory A. Voth<br />

present a rigorous frontier report on the theory and computational methodologies<br />

for describ<strong>in</strong>g charge-transfer and electron-transfer reactions that can<br />

take place <strong>in</strong> condensed phases. This field of theory and computation aims to<br />

describe processes occurr<strong>in</strong>g, for <strong>in</strong>stance, <strong>in</strong> biological systems and materials<br />

science. The chapter focuses on analysis of the activation barrier to charge<br />

transfer, especially as it relates to optical spectroscopy. Depend<strong>in</strong>g on the<br />

degeneracy of the energy states of the donor and acceptor, electron tunnel<strong>in</strong>g<br />

may occur. This chapter provides a step-by-step statistical mechanical development<br />

of the theory describ<strong>in</strong>g charge-transfer free energy surfaces. The<br />

Marcus–Hush mode of electron transfer consist<strong>in</strong>g of two overlapp<strong>in</strong>g parabolas<br />

can be extended to the more general case of two free energy surfaces. In the<br />

last part of the chapter, the statistical mechanical analysis is applied to the<br />

calculation of optical profiles of photon absorption and emission, Franck–<br />

Condon factors, <strong>in</strong>tensities, matrix elements, and chromophores.<br />

In Chapter 5, Dr. George R. Fam<strong>in</strong>i and Professor Leland Y. Wilson teach<br />

about l<strong>in</strong>ear free energy relationships (LFERs) us<strong>in</strong>g molecular descriptors<br />

derived from—or adjuncts to—quantum chemical calculations. Basically, the<br />

LFER approach is a way of study<strong>in</strong>g quantitative structure-property relationships<br />

(QSPRs). The property <strong>in</strong> question may be a physical one, such as vapor<br />

pressure or solvation free energy, or one related to biological activity (QSAR).<br />

Descriptors can be any numerical quantity—calculated or experimental—that<br />

represents all or part of a molecular structure. In the LFER approach, the number<br />

of descriptors used is relatively low compared to some QSPR/QSAR<br />

approaches that <strong>in</strong>volve throw<strong>in</strong>g so many descriptors <strong>in</strong>to the regression<br />

analysis that the physical significance of any of these is obscured. These latter<br />

approaches are somewhat loosely referred to as ‘‘kitchen s<strong>in</strong>k’’ approaches<br />

because the <strong>in</strong>vestigator has figuratively thrown everyth<strong>in</strong>g <strong>in</strong>to the equation<br />

<strong>in</strong>clud<strong>in</strong>g objects as odd as the proverbial kitchen s<strong>in</strong>k. In the LFER approach,<br />

the descriptors <strong>in</strong>clude quantities that measure molecular dimensions (molecular<br />

volume, surface area, ovality), charge distributions (atomic charges, electrostatic<br />

potentials), electronic properties (ionization potential, polarizability),<br />

and thermodynamic properties (heat of formation). Despite use of the term<br />

‘‘l<strong>in</strong>ear’’ <strong>in</strong> LFER, not all correlations encountered <strong>in</strong> the physical world are<br />

l<strong>in</strong>ear. QSPR/QSAR approaches based on regression analysis handle this situation<br />

by simply squar<strong>in</strong>g—or tak<strong>in</strong>g some other power of—the values of

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