Analytic Extension Formulas and their Applications

Preface.
1. Extending holomorphic functions from subvarieties; K. Adachi.
2. Representations of analytic functions on typical domains in terms of local values and truncation error estimates; K. Amano, et al.
3. Uniqueness in determining damping coefficients in hyperbolic equations; A.L. Bukhgeim, et al.
4. Analytic continuation of Cauchy and exponential transforms; B. Gustafsson, M. Putinar.
5. Analytic function spaces and their applications to nonlinear evolution equations; N. Hayashi.
6. A sampling principle associated with Saitoh's fundamental theory of linear transformations; J.R. Higgins.
7. The enclosure method and its applications; M. Ikehata.
8. On analytic properties of a multiple L-function; H. Ishikawa.
9. Multi-dimensional inverse scattering theory; H. Isozaki.
10. Holomorphic spaces related to orthogonal polynomials and analytic continuation of functions; D. Karp.
11. Extension and division on complex manifolds; T. Ohsawa.
12. Analytic extension formulas, integral transforms and reproducing kernels; S. Saitoh.
13. Analytic continuation beyond the ideal boundary; M. Shiba.
14. Justification of a formal derivation of the Euler-Maclaurin summation formula; M. Sugihara.
15. Extension of Löwner-Heinz inequality via analytic continuation; M. Uchiyama.
16. The Calogero-Moser model, the Calogero model and analytic extension; S. Watanabe.