chapter FP-gr-injective modules and gr-FC-rings -- M.J. ASENSIO, J.A. LOPEZ RAMOS, B. TORRECILLAS Departamento de Algebra y Analisis Matematico, Universidad de Almeria, 04120 Almeria, Spain There are many results of a homological nature which may be generalized from noetherian to coherent rings. In this process finitely generated modules should / chapter EXAMPLES. -- chapter Capitulation of the 2-ideal classes of Q( plp2, i) -- part An introduction to the Galois theory for graded fields / chapter R -RUSD C -- for every X,6 F. As usual, the elements x of.R^ are called homogeneous of degree X. We write deg(rr) = A. Let.R is called a graded field if R ^ {0} and if every non-zero homogeneous element is invertible. In this case, TR is a group, called the grading group of R. From now on, -- chapter Generic abelian crossed products and graded divi-sion algebras -- M'HAMMED BOULAGOUAZ, KARIM MOUNIRH Sidi Mohamed Ben Abdel- / chapter Strictly analytic p-adic functions -- KAMAL BOUSSAF Laboratoire de Mathematiques Pures, Universite Blaise Pas- -- chapter The Brauer-Long group revisited: the multiplica-tion rules / part [ HJ#S ] = [ S#S ] = 1 -- chapter On Leopoldt's index and a / chapter The coradical filtration for some quantum groups -- WILLIAM CHIN DePaul University, Chicago, Illinois, USA 1. INTRODUCTION / chapter p-zdic Differential Equations -- chapter Orbitality and vector bundles -- ences Dhar El Mehraz, B.P. 1796, Fes, Morocco / chapter 4 INDUCED AUTOMORPHISMS ON A CURVE OF GENUS g -- chapter Multiplication graded rings -- JOSE ESCORIZA, BLAS TORRECILLAS Departamento de Algebra y Analisis Matematico, Universidad de Almeria, 04120 Almeria, Spain 1. INTRODUCTION In 1925, W. Krull introduced the concept of multiplication ring as a generalization of Dedekind domains. In 1981, Barnard defines the modern notion of multiplication / chapter Linear and monomial automorphisms of fields of ra- tional functions: some elementary issues -- 1. INTRODUCTION / chapter A dual notion of CS-modules generalization -- 1. INTRODUCTION / chapter Socle-fine characterization of Dedekind and regular -- rings / part Integral representations of some p-groups -- 1. INTRODUCTION / chapter 1 -1 -- e GL_j(Z), 1 -I/ V i o/ -- chapter Derivatives of abstract analytic elements / chapter Irregular p-adic linear differential equations -- 1. INTRODUCTION / chapter The Brauer group of multiplicative invariant fields / chapter The Brauer group of the centers of generic division algebras / chapter H3 (G -- chapter 4 RAMIFICATION OF F(Y)/F(Y) -- chapter A nonrational field, answering a question of Hajja -- DAVID J. SALTMAN Department of Mathematics, The University of Texas, / chapter Quadratic pairs on biquaternion algebras