• Analytic multifunctions and their applications.- Harmonic approximation on closed subsets of Riemannian manifolds.- Pick interpolation, Von Neumann inequalities, and hyperconvex sets.- Complex dynamics in higher dimensions.- Analytic functions on Banach spaces.- Uniform approximation.- Plurisubharmonic functions and their singularities.- Chebyshev-type quadratures: use of complex analysis and potential theory.- General aspects of potential theory with respect to problems of differential equations.- Removability, capacity and approximation.- Semigroups of holomorphic isometries.

'The proceedings are recommended for those who are interested in complex function theory, potential theory, interpolation and approximation theory and related domains.' Acta Sci. Mathematica (1995)

• Analytic multifunctions and their applications.- Harmonic approximation on closed subsets of Riemannian manifolds.- Pick interpolation, Von Neumann inequalities, and hyperconvex sets.- Complex dynamics in higher dimensions.- Analytic functions on Banach spaces.- Uniform approximation.- Plurisubharmonic functions and their singularities.- Chebyshev-type quadratures: use of complex analysis and potential theory.- General aspects of potential theory with respect to problems of differential equations.- Removability, capacity and approximation.- Semigroups of holomorphic isometries.

'The proceedings are recommended for those who are interested in complex function theory, potential theory, interpolation and approximation theory and related domains.' Acta Sci. Mathematica (1995)

• Analytic multifunctions and their applications.- Harmonic approximation on closed subsets of Riemannian manifolds.- Pick interpolation, Von Neumann inequalities, and hyperconvex sets.- Complex dynamics in higher dimensions.- Analytic functions on Banach spaces.- Uniform approximation.- Plurisubharmonic functions and their singularities.- Chebyshev-type quadratures: use of complex analysis and potential theory.- General aspects of potential theory with respect to problems of differential equations.- Removability, capacity and approximation.- Semigroups of holomorphic isometries.

'The proceedings are recommended for those who are interested in complex function theory, potential theory, interpolation and approximation theory and related domains.' Acta Sci. Mathematica (1995)