ERC FUNDED PROJECTS

Our affective and motivational state is important for our decisions, actions and quality of life. Many pathological conditions affect this state. For example, addictive drugs are hyperactivating the reward system and trigger a strong motivation for continued drug intake, whereas many somatic and psychiatric diseases lead to an aversive state, characterized by loss of motivation. I will study specific neural circuits and mechanisms underlying reward and aversion, and how pathological signaling in these systems can trigger relapse in drug addiction. Given the important role of the dopaminergic neurons in the midbrain for many aspects of reward signaling, I will study how synaptic plasticity in these cells, and in their target neurons in the striatum, contribute to relapse in drug seeking. I will also study the circuits underlying aversion. Little is known about these circuits, but my hypothesis is that an important component of aversion is signaled by a specific neuronal population in the brainstem parabrachial nucleus, projecting to the central amygdala. We will test this hypothesis and also determine how this aversion circuit contributes to the persistence of addiction and to relapse. To dissect this complicated system, I am developing new genetic methods for manipulating and visualizing specific functional circuits in the mouse brain. My unique combination of state-of-the-art competence in transgenics and cutting edge knowledge in the anatomy and functional organization of the circuits behind reward and aversion should allow me to decode these systems, linking discrete circuits to behavior. Collectively, the results will indicate how signals encoding aversion and reward are integrated to control addictive behavior and they may identify novel avenues for treatment of drug addiction as well as aversion-related symptoms affecting patients with chronic inflammatory conditions and cancer.

1 500 000 €

Start date: 2010-10-01, End date: 2015-09-30

A hot topic in today's debate on global warming is drag reduction in aeronautics. The most beneficial concept for drag reduction is to maintain the major portion of the airfoil laminar. Estimations show that the potential drag reduction can be as much as 15%, which would give a significant reduction of NOx and CO emissions in the atmosphere considering that the number of aircraft take offs, only in the EU, is over 19 million per year. An important element for successful flow control, which can lead to a reduced aerodynamic drag, is enhanced physical understanding of the transition to turbulence process. In previous wind tunnel measurements we have shown that roughness elements can be used to sensibly delay transition to turbulence. The result is revolutionary, since the common belief has been that surface roughness causes earlier transition and in turn increases the drag, and is a proof of concept of the passive control method per se. The beauty with a passive control technique is that no external energy has to be added to the flow system in order to perform the control, instead one uses the existing energy in the flow. In this project proposal, AFRODITE, we will take this passive control method to the next level by making it twofold, more persistent and more robust. Transition prevention is the goal rather than transition delay and the method will be extended to simultaneously control separation, which is another unwanted flow phenomenon especially during airplane take offs. AFRODITE will be a catalyst for innovative research, which will lead to a cleaner sky.

1 418 399 €

Start date: 2010-11-01, End date: 2015-10-31

Think about an enantioselective catalyst, which can switch its enantioselectivity and which can be imprinted and provides self-amplification by its own chiral reaction product. Think about a catalyst, which can be fine-tuned for efficient stereoselective synthesis of drugs and other materials, e.g. polymers. Highly promising reactions such as enantioselective autocatalysis (Soai reaction) and chiral catalysts undergoing dynamic interconversions, e.g. BIPHEP ligands, are still not understood. Their application is very limited to a few compounds, which opens the field for novel investigations. I propose the development of a smart or switchable chiral ligand undergoing dynamic interconversions. These catalysts will be tuned by their reaction product, and this leads to self-amplification of one of the stereoisomers. I propose a novel fundamental mechanism which has the potential to overcome the limitations of the Soai reaction, exploiting the full potential of enantioselective catalysis. As representatives of enantioselective self-amplifying stereodynamic catalysts a novel class of diazirine based ligands will be developed, their interconversion barrier is tuneable between 80 and 130 kJ/mol. Specifically, following areas will be explored: 1. Investigation of the kinetics and thermodynamics of the Soai reaction as a model reaction by analysis of large sets of kinetic data. 2. Ligands with diaziridine moieties with flexible structure will be designed and investigated, to control the enantioselectivity. 3. Design of a ligand receptor group for product interaction to switch the chirality. Study of self-amplification in enantioselective processes. 4. Enantioselective hydrogenations, Diels-Alder reactions, epoxidations and reactions generating multiple stereocenters will be targeted.

1 452 000 €

Start date: 2010-12-01, End date: 2016-05-31

This is a proposal for research at the interface of analytic number theory, automorphic forms and algebraic geometry. Motivated by fundamental conjectures in number theory, classical problems will be investigated in higher order situations: general number fields, automorphic forms on higher rank groups, the arithmetic of algebraic varieties of higher degree. In particular, I want to focus on - computation of moments of L-function of degree 3 and higher with applications to subconvexity and/or non-vanishing, as well as subconvexity for multiple L-functions; - bounds for sup-norms of cusp forms on various spaces and equidistribution of Hecke correspondences; - automorphic forms on higher rank groups and general number fields, in particular new bounds towards the Ramanujan conjecture; - a proof of Manin's conjecture for a certain class of singular algebraic varieties. The underlying methods are closely related; for example, rational points on algebraic varieties will be counted by a multiple L-series technique.

1 004 000 €

Start date: 2010-10-01, End date: 2015-09-30