Enantioselective synthesis of Equol with Ir-BARF and labelling with deuterium

In this project we researched and optimized an new synthetic route for R-Equol, a molecule that is attracting increasing interest for the medicine because of its phytoestrogenic properties and the chemoprevention of breast cancer. To reach this objective we start, from smaller building blocks, with the synthesis of Daidzein followed by a chemoselective borane reduction to obtain an olefin that will be hydrogenated enantioselectively with a commercial Ir-BARF catalyst. The increasing success of these catalysts even with this genre of substrates has already given good results with different catalysts in both e.e. and yield. For further researches we deuterate the Equol in the aliphatic O-ring and attempt a secondary synthetic route with an hydrogenation using QN-modified Pd.

Numerical and semi-analytical models of sliding masses: application to the 1783 Scilla tsunamigenic landslide

The Scilla rock avalanche occurred on 6 February 1783 along the coast of the Calabria region (southern Italy), close to the Messina Strait. It was triggered by a mainshock of the Terremoto delle Calabrie seismic sequence, and it induced a tsunami wave responsible for more than 1500 casualties along the neighboring Marina Grande beach. The main goal of this work is the application of semi-analtycal and numerical models to simulate this event. The first one is a MATLAB code expressly created for this work that solves the equations of motion for sliding particles on a two-dimensional surface through a fourth-order Runge-Kutta method. The second one is a code developed by the Tsunami Research Team of the Department of Physics and Astronomy (DIFA) of the Bologna University that describes a slide as a chain of blocks able to interact while sliding down over a slope and adopts a Lagrangian point of view. A wide description of landslide phenomena and in particular of landslides induced by earthquakes and with tsunamigenic potential is proposed in the first part of the work. Subsequently, the physical and mathematical background is presented; in particular, a detailed study on derivatives discratization is provided. Later on, a description of the dynamics of a point-mass sliding on a surface is proposed together with several applications of numerical and analytical models over ideal topographies. In the last part, the dynamics of points sliding on a surface and interacting with each other is proposed. Similarly, different application on an ideal topography are shown. Finally, the applications on the 1783 Scilla event are shown and discussed.