Equilibrium points for a wave equation with boundary control containing an integral term. (Points d'équilibre pour une équation des ondes avec contrôle frontière contenant un terme intégral.)
Equilibrium points of random generalized games.
Equivalence and stability of random fixed point iterative procedures.
Equivalence of Boundary Eigenvalue Operator Fuctions and their Characteristic Matrix Functions.
Equivalence of Decomposability and 2-Decomposability for Several Commuting Operators.
Equivalence of Functional-Differential Equations of Neutral Type and Abstract Cauchy Problems.
Equivalence of -irreducibility concepts
Equivalence of some geometric and related results of nonlinear functional analysis
Equivalences involving (p,q)-multi-norms
We consider (p,q)-multi-norms and standard t-multi-norms based on Banach spaces of the form , and resolve some question about the mutual equivalence of two such multi-norms. We introduce a new multi-norm, called the [p,q]-concave multi-norm, and relate it to the standard t-multi-norm.
Equivalences of C*-dynamical systems
Equivalent contractive conditions in metric spaces.
Equivalent solutions of nonlinear equations in a topological vector space with a wedge.
Equivariant degree of convex-valued maps applied to set-valued BVP
An equivariant degree is defined for equivariant completely continuous multivalued vector fields with compact convex values. Then it is applied to obtain a result on existence of solutions to a second order BVP for differential inclusions carrying some symmetries.
Equivariant KK-theory for semimultiplicative sets.
Equivariant Morse equation
The paper is concerned with the Morse equation for flows in a representation of a compact Lie group. As a consequence of this equation we give a relationship between the equivariant Conley index of an isolated invariant set of the flow given by .x = −∇f(x) and the gradient equivariant degree of ∇f. Some multiplicity results are also presented.
Ergodic actions of compact groups on operator algebras. III. Classification for SU (2).
Ergodic averages with generalized weights
Two types of weighted ergodic averages are studied. It is shown that if F = {Fₙ} is an admissible superadditive process relative to a measure preserving transformation, then a Wiener-Wintner type result holds for F. Using this result new good classes of weights generated by such processes are obtained. We also introduce another class of weights via the group of unitary functions, and study the convergence of the corresponding weighted averages. The limits of such weighted averages are also identified....
Ergodic decomposition of quasi-invariant probability measures
The purpose of this note is to prove various versions of the ergodic decomposition theorem for probability measures on standard Borel spaces which are quasi-invariant under a Borel action of a locally compact second countable group or a discrete nonsingular equivalence relation. In the process we obtain a simultaneous ergodic decomposition of all quasi-invariant probability measures with a prescribed Radon-Nikodym derivative, analogous to classical results about decomposition of invariant probability...
Ergodic Families of Affine Operators.
Ergodic Measure Preserving Transformations with Arbitrary Finite Spectral Multiplicities.