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Page Osamu FUJINO: Equivariant completions of toric contraction morphisms 303 Mitsuyasu HASHIMOTO: Another proof of the global F-regularity of Schubert

varieties 323 Yuji HAMANA: On the range of pinned random walks 329 Xiaohuan Mo and Yuguang SHI: A non-existence theorem of proper harmonic

morphisms from weakly asymptotically hyperbolic manifolds 359 Stevan PILIPOVIC and Mirjana VULETIC: Characterization of wave front sets by

wavelet transforms 369 Naoyuki KOIKE: A splitting theorem for proper complex equifocal submanifolds 393 Kumi YASUDA: Semi-stable processes on local fields 419 Seth SULLIVANT: Compressed polytopes and statistical disclosure limitation 433 Sam PAYNE: Fujita's very ampleness conjecture for singular toric varieties 447

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We conclude this section with the following theorem concerning the relation between Galois extension, normal extension and splitting fields..

We conclude this section with the following theorem concerning the relation between Galois extension, normal extension and splitting fields.

We conclude this section with the following theorem concerning the relation between Galois extension, normal extension and splitting fields..

The disadvantage of the inversion methods of that type, the encountered dependence of discretization and truncation error on the free parameters, is removed by