Metalloenzymes and photobiology, which use the metal(s) and photons (energy of the light) to facilitate otherwise difficult reactions in a specific manner, are unique and essential in our living organisms. Such reactions include oxygen storage and carriers by myoglobin (Mb) and hemoglobin (Hb), formation of a secondary messenger nitric oxide by nitric oxide synthase (NOS) and visualizing dynamics of living cells by fluorescent proteins (FPs). Therefore, reaction mechanisms in metalloenzymes and photobiological systems are of great importance and interest, and have been studied extensively by both experiment and theoretical calculations. In particular, combining the recent advancement of the experimental techniques with advanced quantum chemistry calculations has found to shed some light on mechanistic pathways. In this chapter, we summarize recent new insights into the reaction mechanisms of metalloenzymes and photobiology through quantum mechanics (QM) and quantum mechanics/molecular mechanics (QM/MM) calculations. Important heme-containing enzymes, cobalamin-dependent enzymes, fluorescent proteins and firefly luciferase are the focus of this chapter. The reader is referred to excellent reviews [1-7] related to our discussions.The outline of this chapter is as follows. To model complex systems in metalloenzymes and photobiology, multiple computational means are often employed. First, we briefly introduce common computational strategies (methods and models) in Section 3.2. Recent studied key reaction mechanisms of selected metalloenzymes and photobiology are then discussed in detail in Sections 3.3 and 3.4, respectively. Quantum Biochemistry. Edited by Chérif F. Mattaj85 3.2 Computational Strategies (Methods and Models)
Quantum Mechanical (QM) MethodsAmong various approximations in quantum mechanical methods, the density functional theory (DFT) [8] method has recently been most widely used to model active-sites in metalloenzymes containing transition metal complexes, and groundstate chromophores in photobiology. The DFT method can give reasonable accuracy with lower computation cost than traditional ab initio wavefunction methods. Therefore, the DFT method has been widely applied to study energetics of large systems, which cannot be computed by highly-accurate ab initio methods. The foundation of the DFT method is the Hohenberg-Kohn theorem, which states that the ground-state properties of the system are determined by the electron density r(r), where r is the three spatial coordinates. Unfortunately, the exact functionals for exchange and correlation are still unknown and have been approximated/ parameterized in different ways. The hybrid B3LYP functional [9] is a popular functional in quantum chemistry calculations. B3LYP gives an average error of 4.14 kcal mol À1 (1 kcal ¼ 4.184 kJ) for the G3/05 test set containing enthalpies of formation, ionization energies, electron affinities, proton affinities and hydrogenbonded complexes, but gave an error of 9 kcal mol À1 for large molecules having 28 or more valence el...