1 - Topology of singular space and constructible sheaves |
2 - Harmonic measure |
3 - Complex stochastic processes : an introduction to theory and application |
4 - Distributions, complex variables and Fourier transforms |
5 - Foundations of modern potential theory |
6 - Geometric function theory : Explorations in complex analysis |
7 - Nevanlinna theory and complex differential equations |
8 - Selberg zeta functions and transfer operators : an experimental approach to singular perturbations |
9 - Taylor Coefficients and Coefficient Multipliers of Hardy and Bergman-Type Spaces |
10 - Theory of approximation of functions of a real variable |