Linear stability theory of solitary waves arising from Hamiltonian systems with symmetry
Lipschitzian operators of substitution in the space of vector functions of bounded variation
Lipschitzian superposition operators on metric semigroups and abstract convex cones of mappings of finite -variation.
Local analysis of a cubically convergent method for variational inclusions
This paper deals with variational inclusions of the form 0 ∈ φ(x) + F(x) where φ is a single-valued function admitting a second order Fréchet derivative and F is a set-valued map from to the closed subsets of . When a solution z̅ of the previous inclusion satisfies some semistability properties, we obtain local superquadratic or cubic convergent sequences.
Local asymptotic stability for nonlinear quadratic functional integral equations.
Local expansions and accretive mappings.
Local Lipschitz continuity of the stop operator
On a closed convex set in with sufficiently smooth () boundary, the stop operator is locally Lipschitz continuous from into . The smoothness of the boundary is essential: A counterexample shows that -smoothness is not sufficient.
Local operators and a characterization of the Volterra operator.
Local uniform linear convexity with respect to the Kobayashi distance.
Locally admissible multi-valued maps
In this paper we generalize the class of admissible mappings as due by L. Górniewicz in 1976. Namely we define the notion of locally admissible mappings. Some properties and applications to the fixed point problem are presented.
Locally bounded spaces of vector functions and nonlinear operators therein.
L-sets and the Pelczynski-Pitt theorem.