Research Interests

My research is in Representation Theory, with a special focus on the interplay between algebra, geometry and mathematical physics. I am interested in Lie algebras, quantum groups, integrable systems, and categorification.

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Email U-Web Personal

Research Interests

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Email U-Web ICTP

1) Existence problem for special submanifolds of Einstein spaces.
2) Existence of special metrics on compact complex manifolds.
3) Analysis on manifolds and special metrics
4) Ricci flow on complex manifolds

Research Interests

Holomorphic dynamics in one and several complex variables, especially concerning the iteration of transcendental maps.

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Email U-Web

Research Interests

Semi-Riemannian geometry; existence, uniqueness and molteplicty results of closed geodesics geometrically distinct. Genericity of nondegenerate critical points and bumpy metric theorem on Semi-Riemannian geometry. Isometric actions on symmetric spaces of compact type and isometry actions of noncompact Lie group on compact Lorentazian manifold. Symplectic geometry, Hamiltonian actions and moment map.

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Email U-Web Personal

Research Interests

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Email U-Web

Research Interests

Special structures on differentiable manifolds (in particular Cauchy-Riemann and paracomplex structures) and homogeneous spaces.

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Email U-Web

Research Interests

a) Theory of nearrings. Study of specific classes of nearrings: for example Orthodox nearrings, A-rigid nearrings and weakly divisible nearrings. Such nearrings have provided a starting point for further study aimed at geometric-combinatorial structures (for example in building designs and codes from weakly divisible nearrings). b) Theory of groups. Asymptotic problems and probabilistic methods. Topic of research is to study the function P_G (t) that expresses the probability that t elements taken at random from a group G generate the same group. The function P_G can be expressed as Dirichlet series, and then extended by interpolation to a complex-valued function, the inverse of that function is called probabilistic zeta function of the group G.

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Email U-Web

Research Interests

His main research interests lie in differential geometry, especially in the geometry of submanifolds in homogeneous spaces and in the study of integrable systems, by the methods of exterior differential systems and of the moving frame.

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Email U-Web Personal

Research Interests

My research is mainly in complex analysis, CR geometry and differential geometry. More precisely, I have studied, under appropriate convex properties of domains in C^n (convexity, C-convexity, strictly and strongly pseudoconvexity): extension of functions and analytic objects; relation between the notion of Hilbert and Kobayashi hyperbolicity.

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Email U-Web Personal

Research Interests

My research is in non-Kähler geometry. More precisely, I am interested in metric and cohomological aspects of (almost-)complex and symplectic manifolds with a particular focus on Hodge theory.

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Email U-Web Personal

Research Interests

1) Cohomological properties of almost complex manifolds;
2) Special metrics on complex manifolds;
3) D-complex structures;
4) Deformations of complex structures.

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Email U-Web Personal

Research Interests

My research focuses on the existence of special metrics in complex differential geometry, with a particular attention to canonical Kähler metrics induced by an holomorphic immersion into a complex space form.

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Email U-Web Personal

Research Interests

I work in complex geometry, mainly studying Cauchy Riemann manifolds. My research interests include geometric aspects of real submanifolds of complex manifolds, Lie theory, homogeneous Cauchy-Riemann manifolds, real orbits in complex flag manifolds.

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