Synthesis and functionalization of a lactam-pyrazole molecular scaffold as a promising anticancer compound

The importance of pyrazole and lactam-based molecules in medical and pharmaceutical fields is underlined by the multitude of active ingredients on trade, such as Sildenafil or Apixaban, by Pfizer. In this work, a synthesis of an organic molecule with promising anticancer activity has been developed. This molecular scaffold is characterized by a δ-lactam-fused pyrazolic core, with a well-known biological activity and amenable of further functionalization. The synthetic strategy adopted for the obtainment of the core was based on a 1,3-dipolar cycloaddition of a nitrilimine with an α,β-unsaturated δ-lactam. Secondly, in order to give the final compound an elevated pharmacological activity, a functionalization with a double “side chain”, namely molecular fragment able to improve the interaction with particular biological receptors, was achieved. The target compound was thus obtained, with a highly convergent synthesis, and will be tested for antiproliferative activities towards different cellular lines.

In vivo and in vitro effects of genistein as obesogenic/anti-obesogenic compound in the lipid metabolism of rainbow trout (Oncorhynchus mykiss)

Nowadays, soy is one of the most used ingredients in the formulation of fish feed, due to the ample market supply, lower market price, high protein concentration and favorable amino acid composition. Nevertheless, soybean meal products are rich and primary diet source of phytoestrogens, as genistein, which may have a potential negative impact on growth, hormonal regulation and lipid metabolism in fish. The principal aim of this study was to better understand in vivo and in vitro genistein’s effects on lipid metabolism of rainbow trout. In adipose tissue it was showed an unclear role of genistein on lipid metabolism in rainbow trout, and in liver an anti-obesogenic effect, with an up-regulation of autophagy-related genes LC3b (in adipose tissue) and ATG4b (in liver and adipose tissue), a down-regulation of apoptosis-related genes CASP3 (in adipose tissue) and CASP8 (in liver). An increase of VTG mRNA levels in liver was also observed. Genistein partially exerted these effects via estrogen- receptor dependent mechanism. In white muscle, genistein seemed to promote lipid turnover, up-regulating lipogenic (FAS and LXR) and lipolytic (HSL, PPARα and PPARβ) genes. It seemed that genistein could exert its lipolytic role via autophagic way (up-regulation of ATG4b and ATG12l), not through an apoptotic pathway (down-regulation of CASP3). The effects of genistein on lipid-metabolism and apoptosis-related genes in trout muscle were not dose-dependent, only on autophagy-related genes ATG4B and ATG12l. Moreover, a partial estrogenic activity of this phytoestrogen was also seen. Through in vitro analysis (MTT and ORO assay), instead, it was observed an anti-obesogenic effect of genistein on rainbow trout adipocytes, and this effect was not mediated by ERs. Both in vivo and in vitro, genistein exerted its effects in a dose-dependent manner.

Analisi del ciclo di lavorazione di un compound polimerico

La tesi riguarda il ciclo di lavorazione di un compound polimerico realizzato dall'impresa forlivese So.F.Ter. . Il prodotto in esame, Polifor E 30 TR/20 UV Nero, è un tecnopolimero a base di polipropilene utilizzato nel settore dell'automobile per la realizzazione del fascione sottoporta e del passaruota. La tesi si sviluppa su tre capitoli attraverso i quali si descrivono, nel primo capitolo, le materie plastiche in generale e i prodotti realizzati dall'impresa, nel secondo capitolo il ciclo di lavorazione completo partendo dalla fase di miscelazione arrivando all'estrusione e al taglio nei granuli plastici. Infine nel terzo capitolo si rappresentano le analisi fisiche, meccaniche e termiche realizzate in laboratorio.

Modelling and Verification of a Correction Factor to Evaluate the Efficiency of Solar Thermal Collectors with the Rapid Test Method

A new method for the evaluation of the efficiency of parabolic trough collectors, called Rapid Test Method, is investigated at the Solar Institut Jülich. The basic concept is to carry out measurements under stagnation conditions. This allows a fast and inexpensive process due to the fact that no working fluid is required. With this approach, the temperature reached by the inner wall of the receiver is assumed to be the stagnation temperature and hence the average temperature inside the collector. This leads to a systematic error which can be rectified through the introduction of a correction factor. A model of the collector is simulated with COMSOL Multipyisics to study the size of the correction factor depending on collector geometry and working conditions. The resulting values are compared with experimental data obtained at a test rig at the Solar Institut Jülich. These results do not match with the simulated ones. Consequentially, it was not pos-sible to verify the model. The reliability of both the model with COMSOL Multiphysics and of the measurements are analysed. The influence of the correction factor on the rapid test method is also studied, as well as the possibility of neglecting it by measuring the receiver’s inner wall temperature where it receives the least amount of solar rays. The last two chapters analyse the specific heat capacity as a function of pressure and tem-perature and present some considerations about the uncertainties on the efficiency curve obtained with the Rapid Test Method.

Maximum Principle for Elliptic and Parabolic Equations

Nel primo capitolo si riporta il principio del massimo per operatori ellittici. Sarà considerato, in un primo momento, l'operatore di Laplace e, successivamente, gli operatori ellittici del secondo ordine, per i quali si dimostrerà anche il principio del massimo di Hopf. Nel secondo capitolo si affronta il principio del massimo per operatori parabolici e lo si utilizza per dimostrare l'unicità delle soluzioni di problemi ai valori al contorno.

Studio delle proprietà reometriche di compound a matrice poliolefinica espandibile e reticolabile e ricerca di possibili correlazioni con il coefficiente di espansione

Il compound a matrice poliolefinica studiato è un materiale espandibile e reticolabile, usato per la produzione di manufatti espansi a celle chiuse mediante stampaggio ad iniezione. In questo progetto di tesi il compound viene studiato dal punto di vista reologico, per cercare di prevedere il grado di espansione del manufatto stampato. La correlazione tra l’analisi reometrica e il coefficiente di espansione del manufatto finale potrebbe essere sfruttata per un controllo di qualità del materiale, permettendo così di prevedere il comportamento e le dimensioni finali del manufatto prima dello stampaggio. Lo scopo dello studio è quello di prevedere le dimensioni del manufatto finale partendo da un campione derivante dai granuli del compound a matrice poliolefinica. La prima parte dello studio si concentra sull’analisi del materiale in condizioni ideali, cioè campioni che contengono solo agente reticolante e campioni che contengono esclusivamente agente espandente, valutando l’influenza di questi additivi singolarmente. La seconda parte si concentra sull’analisi del materiale in condizioni reali, co-presenza di reticolante ed espandente, e sulla ricerca di una correlazione tra le analisi reometriche e il coefficiente di espansione. L’ultima parte dello studio si focalizza sull’applicazione di un metodo di previsione lineare delle dimensioni di manufatti stampati, partendo da mescole incognite. Le tecniche di analisi impiegate spaziano da quelle termogravimetriche (TGA), calorimetriche (DSC) a quelle reometriche sui provini derivanti dai granuli, mentre sui campioni stampati sono state eseguite prove dimensionali, prove di densità, prove di durezza (SHORE A e Ascker C) e prove di abrasione.

Lipschitz regularity for weak solutions of parabolic p-Laplacian type equations in certain subriemannian structures

The main aim of the thesis is to prove the local Lipschitz regularity of the weak solutions to a class of parabolic PDEs modeled on the parabolic p-Laplacian. This result is well known in the Euclidean case and recently has been extended in the Heisenberg group, while higher regularity results are not known in subriemannian parabolic setting. In this thesis we will consider vector fields more general than those in the Heisenberg setting, introducing some technical difficulties. To obtain our main result we will use a Moser-like iteration. Due to the non linearity of the equation, we replace the usual parabolic cylinders with new ones, whose dimension also depends on the L^p norm of the solution. In addition, we deeply simplify the iterative procedure, using the standard Sobolev inequality, instead of the parabolic one.