Böcker i C.I.M.E. Summer Schools-serien

Includes Lectures - Classical groups and classical differential operators on manifolds, Some aspects of invariant theory in differential geometry, and, Singular integral operators and nilpotent groups; and, Seminars - Diffusion et geometrie differentielle globale, and, Solvability of invariant differential operators on homonogeneous manifolds.

"Economia Matematica".

Includes lectures: C B Allendorfer: Global differential geometry of imbedded manifolds, and seminars: P Libermann: Pseudo-groupes infitesimaux.

Includes topics suah as: On the group of diffeomorphisms preserving an exact symplectic; Some remarks on Cauchy-Riemann structures; Differentiable Cohomology; On the homology of Haefliger's classifying space; Manifolds of differentiable maps; and, Some remarks on low-dimensional topology and immersion theory.

Bauer: Harmonic spaces and associated Markov processes.- J.M. Bony: Operateurs elliptiques degeneres associes aux axiomatiques de la theorie du potentiel.- J. Deny: Methodes hilbertiennes en theory du potentiel.- J.L. Doob: Martingale theory - Potential theory.- G. Mokobodzki: Cones de potentiels et noyaux subordonnes.

"Wave Propagation".

Kuhn: Locational problems and mathematical programming.- M. Kornai: Experiments in Hungary with industry-wide and economy wide programming.- A. Prekopa: Probability distribution problems concerning stochastic programming problems.- R. Frisch: General principles and mathematical techniques of macroeconomic programming.

Bottaro: Quelques resultats d'analyse spectrale pour des operateurs differentiels a coefficients constants sur des domaines non bornes.- L. Goulaouic: Valeurs propres de problemes aux limites irreguliers: applications.- G. Wilcox: Spectral analysis of the Laplacian with a discontinuous coefficient.

R.E. Miller: Parallel program schemata.- D.E. Muller: Theory of automata.- R. Karp: Computational complexity of combinatorial and graph-theoretic problems.

Lectures: G.E. Sacks: Model theory and applications.- H.J. Keisler: Constructions in model theory.- Seminars: M. Servi: SH formulas and generalized exponential.- J.A. Makowski: Topological model theory.

H. Hermes: Basic notions and applications of the theory of decidability.- D. Kurepa: On several continuum hypotheses.- A. Mostowski: Models of set theory.- A. Robinson: Problems and methods of model theory.- S. Sochor, B. Balcar: The general theory of semisets. Syntactic models of the set theory.

S. Amitsur: Associative rings with identities.- I.N. Herstein: Topics in ring theory.- N. Jacobson: Representation theory of Jordan algebras.- I. Kaplansky: The theory of homological dimension.- D. Buchsbaum: Complexes in local ring theory.- P.H. Cohn: Two topics in ring theory.- A.W. Goldie: Non-commutative localisation.

ALMGREN Jr.: Geometric measure theory and elliptic variational problems.- E. KINDERLEHRER: The analyticity of the coincidence set in variational inequalities.- M. MIRANDA: Boundaries of Caciopoli sets in the calculus of variations.- L. PICCININI: De Giorgi's measure and thin obstacles.

R.E. Kalman: Lectures on controllability and observability.- E. Kulikowski: Controllability and optimum contro.- A. Straszak: Supervisory controllabilityl.- L. Weiss: Lectures on controllability and observability.

S. Homer: Admissible recursion theory.- B.E. Jacobs: Computational complexity and recursion theory.- D. Normann: A survey of set recursion.- G.E. Sacks: Priority arguments in Higgler recursion.- R.I. Soare: Construction in the recursively enumerable degrees.- W. Maass: Recursively invariant recursion theory.

F. Lazzeri: Analytic singularities.- V. Poenaru: Lectures of the singularities of C mappings.- A. Tognoli: About the set of non coherence of a real analytic variety. Pathology and imbedding problems for real analytic spaces.

Beauville: Surfaces algebriques complexes.- F.A. Bogomolov: The theory of invariants and its applications to some problems in the algebraic geometry.- E. Catanese: Pluricanonical mappings of surfaces with K(2) =1,2, q=pg=0.- F. Catanese: On a class of surfaces of general type.- I. Dolgacev: Algebraic surfaces with p=pg =0.- A.