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Molecules in Motion - Quack - ETH Zürich

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chemical reaction of stereomutation transforms the chiral R-enantiomer <strong>in</strong>to the S-enantiomer<br />

(or P <strong>in</strong>to M <strong>in</strong> axially chiral molecules):<br />

R S (9)<br />

The time scales <strong>in</strong> anil<strong>in</strong>e (–NHD) (C 6 H 5 –NHD) are 700 fs to a few ps, depend<strong>in</strong>g on whether<br />

promot<strong>in</strong>g (catalyz<strong>in</strong>g) or <strong>in</strong>hibit<strong>in</strong>g modes are excited [36, 37]. Tunnel<strong>in</strong>g stereomutation <strong>in</strong><br />

hydrogen peroxide is similarly mode selective with various excitations [35]. While such<br />

results are important for our current and future understand<strong>in</strong>g of chemical reaction dynamics,<br />

the study of chiral molecules opens an avenue of research, that may prove revolutionary <strong>in</strong> the<br />

future of the fields border<strong>in</strong>g chemistry and physics and will be addressed <strong>in</strong> the last section<br />

of this short report.<br />

5. The <strong>in</strong>fluence of Z-boson of elementary particle physics on the chemical dynamics of<br />

chiral molecules<br />

Fig. 5: Stereomutation <strong>in</strong> the chiral Cl–S–S–Cl molecule. The picture shows the<br />

symmetrical torsional potential for transform<strong>in</strong>g the P-enantiomer <strong>in</strong>to the M-<br />

enantiomer. There is an additional asymmetrical potential from the weak <strong>in</strong>teraction,<br />

which is about 15 orders of magnitude smaller but governs the dynamics of chirality<br />

(after [44])<br />

Figure 5 illustrates the stereomutation of an axially chiral molecule Cl–S–S–Cl <strong>in</strong> a simplified<br />

one-dimensional potential diagram. In the traditional quantum chemical picture, such a<br />

potential arises <strong>in</strong> the framework of the Born Oppenheimer approximation us<strong>in</strong>g as<br />

foundation the electromagnetic <strong>in</strong>teraction, as one of the four fundamental <strong>in</strong>teractions of<br />

physics, which leads to an exact symmetry and energetic equivalence of the enantiomers. This<br />

symmetry is <strong>in</strong> fact <strong>in</strong>dependent of the particular approximation and depends only upon the<br />

fundamental physical <strong>in</strong>teractions <strong>in</strong>corporated <strong>in</strong> the treatment. These fundamental<br />

<strong>in</strong>teractions are dist<strong>in</strong>guished ”ab <strong>in</strong>itio” by their symmetries (see Fig. 1), which can thus be<br />

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