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Displaying 27 speakers out of 27
A. CASTRO
NON-NEGATIVE SOLUTIONS FOR NON-POSITONE PROBLEMS
A. MARINO
NONLINEAR SUBDIFFERENTIAL ANALYSIS - PART I - EVOLUTION EQUATION FOR EINGENVALUE PROBLEM FOR THE
NONLINEAR SUBDIFFERENTIAL ANALYSIS - PART II - CURVES OF MAXIMAL SLOPE AND PARABOLIC VARIATIONAL
C. CERAMI
ELLIPTIC EQUATIONS WITH CRITICAL GROWTH
C. VITERBO
EQUIVARIANT MORSE THEORY - PART I - A REVIEW OF EQUIVARIANT MORSE THEORY
C.A. STUART
BIFURCATION FROM THE ESSENTIAL SPECTRUM FOR SOME NON-COMPACT NON-LINEARITIES
D. FORTUNATO
INTERSECTION THEOREMS AND APPLICATION
D. KRAINES
ON THE COHOMOLOGY OF QUANTUM ELECTRODYNAMICS
D.G. COSTA
ON A CLASS OF NONLINEAR PROBLEMS AT RESONANCE
D.G. DE FIGUEIREDO
LECTURES ON THE EKELAND VARIATIONAL PRINCIPLE WITH APPLICATIONS AND DETOURS
E. ACERBI
EXISTENCE AND REGULARITY RESULTS FOR ELLIPTIC EQUATIONS AND SYSTEMS
F. GIANNONI
PERIODIC BOUNCE TRAJECTORIES WITH A LOW NUMBER OF BOUNCE POINTS
F. HELEIN
REGULARITY AND UNIQUENESS OF HARMONIC MAPS INTO AN ALLIPSOID
G. BUTTAZZO
QUASILINEAR ELLIPTIC EQUATIONS WITH DISCONTINUOUS COEFFICIENTS
H. HOFER
SYMPLETIC TOPOLOGY PART I - SYMPLETIC RIGIDITY, HOLOMORPHY AND HAMILTONIAN DYNAMICS: A SURVEY
SYMPLETIC TOPOLOGY PART II -ON THE Z2-COHOMOLOGY OF CERTAIN FAMILIES OF ALMOST HOLOMORPHIC DISCS IN
J. BELLS
INTRODUCTORY REMARKS ON VARIATIONAL THEORY
J. FELLS
A SETTING FOR GLOBAL ANALYSIS
J.M. CORON
ON THE SINGULARITIES OF HARMONIC MAPS
J.P. GOSSEZ
NON-RESONANCE CONDITIONS IN SEMILINEAR ELLIPTIC PROBLEMS
KUNG-CHING CHANG
ON THE PERIODIC NONLINEARITY AND THE MULTIPLICITY OF SOLUTIONS
ON THE NASH POINT EQUILIBRIA IN THE CALCULUS OF VARITION
L. LASSOUED
SOLUTIONS PERIODIQUES D'UN SYSTEME DIFFERENTIEL NON LINEAIRE DU SECOND ORDRE AVEC CHANGEMENT DE
M. GIRALDI
SOME RESULTS ON PERIODIC SOLUTIONS OF AUTONOMOUS HAMILTONIAN SYSTEMS
M. MATZEU
SOME RESULTS ON PERIODIC SOLUTIONS OF AUTONOMOUS HAMILTONIAN SYSTEMS
M. STRUWE
THE EVOLUTION OF HARMONIC MAPS (PART I)
THE EVOLUTION OF HARMONIC MAPS (PART II)
M. WILLEM
AN INTRODUCTION TO CRITICAL POINT THEORY
AN INTRODUCTION TO CRITICAL POINT THEORY ( PART II)
P.L. LIONS
THE METHODE DE CONCENTRATION-COMPACITE EN CALCUL DES VARIATION
V. BENCI
A NEW APPROACH TO THE MORSE-CONLEY THEORY
SOME APPLICATION OF THE MORSE-CONLEY THEORY TO THE STUDY OF PERIODIC SOLUTIONS OF SECOND ORDER
V. COTI ZELATI
SINGULAR DYNAMICAL SYSTEMS - CRITICAL POINTS WITH LOOK OF COMPACTNESS AND SINGULAR DYNAMICAL