I. Proceedings of the Third Finnish-Polish Summer School in Complex Analysis -- (Quasi) Conformal Deformation -- Some elliptic operators in real and complex analysis -- Embedding of Sobolev spaces into Lipschitz spaces -- Quasiregular mappings from ?n to closed orientable n-manifolds -- Some upper bounds for the spherical derivative -- On the connection between the Nevanlinna characteristics of an entire function and of its derivative -- Foliations -- Characteristic homomorphism for transversely holomorphic foliations via the Cauchy-Riemann equations -- Complex premanifolds and foliations -- Geometric Algebra -- Mo?bius transformations and Clifford algebras of euclidean and anti-euclidean spaces -- II. Complex Analytic Geometry -- Uniformization -- Doubles of atoroidal manifolds, their conformal uniformization and deformations -- Hyperbolic Riemann surfaces with the trivial group of automorphisms -- Algebraic Geometry -- On the Hilbert scheme of curves in a smooth quadric -- A contribution to Kellerโs Jacobian conjecture II -- Local properties of intersection multiplicity -- Generalized Padรฉ approximants of Kakehashiโs type and meromorphic continuation of functions -- Several Complex Variables -- Three remarks about the Caratheodory distance -- On the convexity of the Kobayashi indicatrix -- Boundary regularity of the solution of the ??-equation in the polydisc -- Holomorphic chains and extendability of holomorphic mappings -- Remarks on the versal families of deformations of holomorphic and transversely holomorphic foliations -- Hurwitz Pairs -- Hurwitz pairs and octonions -- Hermitian pre-Hurwitz pairs and the Minkowski space -- III. Real Analytic Geometry -- (Quasi) Conformal Deformation -- Morphisms of Klein surfaces and Stoilowโs topological theory of analytic functions -- Generalized gradients and asymptotics of the functional trace -- Holomorphic quasiconformal mappings in infinite-dimensional spaces -- Algebraic Geometry -- Product singularities and quotients of linear groups -- Approximation and extension of C? functions defined on compact subsets of ?n -- Potential Theory -- New existence theorems and evaluation formulas for analytic Feynman integrals -- On the construction of potential vectors and generalized potential vectors depending on time by a contraction principle -- Symbolic calculus applied to convex functions and associated diffusions -- Lagrangian for the so-called non-potential system: the case of magnetic monopoles -- Hermitian Geometry -- Examples of deformations of almost hermitian structures

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