Preface.-
Part I Birational automorphisms
.-
H. Ahmadinezhad
: Singular del Pezzo fibrations and birational rigidity.-
I. Arzhantsev, A.
Popovskiy: Additive actions on projective hypersurfaces.-
J. Blanc, F. Mangolte
: Cremona groups of real surfaces.-
M. Brion
: On automorphisms and endomorphisms of projective varieties.-
I. Cheltsov
: Del Pezzo surfaces and local inequalities.-
T. de Fernex
: Fano hypersurfaces and their birational geometry.-
T. Eckl, A. Pukhlikov
: On the locus of non-rigid hypersurfaces.-
S. Lamy
: On the genus of birational maps between 3-folds.-
A. Massarenti, M. Mella
: On the automorphisms of moduli spaces of curves.-
P. Mondal
: Normal analytic compacti fications of C^2.-
V. L. Popov
: Jordan groups and automorphism groups of algebraic varieties.-
Yu. Prokhorov
: 2-elementary subgroups of the space Cremona group.-
D.-Q. Zhang
: Birational automorphism groups of projective varieties of Picard number two.-
Part II Automorphisms of a fine varieties
.-
A. Assi
: Rational curves with one place at in finity.-
A. Belov, L. Bokut, L. Rowen, Y. Jietai
: The Jacobian Conjecture, together with Specht and Burnside-type problems.-
A. Dubouloz, D. R. Finston, I. Jaradat
: Equivariant triviality of quasi-monomial triangular G_a-actions on A^4.-
A. Dubouloz, L. Moser-Jauslin, P.-M. Poloni
: Automorphism groups of certain rational hypersurfaces in complex four-space.-
G. Freudenburg
: Laurent cancellation for rings of transcendence degree one over a field.-
R. V. Gurjar, K. Masuda, M. Miyanishi
: Deformations of A^1- fibrations.-
T. Kishimoto
: Remark on deformations of a fine surfaces with A1- fibrations.-
S. Kuroda
: How to prove the wildness of polynomial automorphisms, an example.-
F. Kutzschebauch
: Flexibility properties in complex analysis and a fine algebraic geometry.-
A. Lewis
: Stronglyresidual coordinates over C_[x].-
V. Lin, M. Zaidenberg
: Con figuration spaces of the a fine line and their automorphism groups.-
L. Makar-Limanov
: On the Newton polygon of a Jacobian mate.-
S. Maubach, R. Willems
: Keller maps of low degree over finite fields.-
P. Russell
: Cancellation.
