Anno Accademico 2013/2014
Insegnamento : EQUAZIONI DIFFERENZIALI
Numero di crediti : 6
Data Inizio Lezioni:
MARZO 2014
ORE 9.00

OUTLINE OF THE COURSE
CONTENT


  •  TOPOLOGICAL METHODS
  •  Brouwer Fixed Point Theorem
  • Contractible Sets
  •   Schauder Fixed Point Theorem
  • A Fixed Point Theorems for Noncompact Operators
  • Classical Solutions of PDEs, Functional Setting
  •   Classical Solutions, Applications of Fixed Point Theorems
  • Weak Solutions of PDEs, Functional Setting
  • Weak Solutions of PDEs, Applications of Fixed Point Theorems
  • STATIONARY PROBLEMS
  • Second-Order Semilinear Equations and Inequalities with Bounded Coefficients
    • Second-Order Semilinear Equations and Inequalities with Unbounded Coefficients
    • Higher Order Semilinear Equations and Inequalities with Bounded Coefficients
  • Higher Order Semilinear Equations and Inequalities with Unbounded Coefficients .
  • Second-Order Elliptic Problems with Local (Complete) Blow-up of a Solution
  • Higher Order Semilinear Inequalities with Singular Coefficients
  • Second-Order Semilinear Differential Inequalities with Critical Degeneracy
  • Semilinear Differential Inequalities with a Polyharmonic Operator .
  • Nonexistence of Solutions to Semilinear Problems in a Half-Space
  • Semilinear Inequalities in Cones
  • A Model Quasilinear Problem and Its Generalizations
  • The General Case of Quasilinear Inequalities
  • Coercive Problems
  • Problems With the Right-Hand Side Depending on the Gradient of a Solution
  • Bernstein Theorem and generalizations

    • LUNEDI 16 GIUGNO 2014 ore 9.30

    SEMINARI
    Ad maiora!

    9.30 -10.00 - FABIO PEZZOLO
    10.15 - 10.45 - VALENTINA SEPE
    11.00 - 11.30 - GIACOMO ZUCCARINO