On generalized eigenfunctions of operators in a Hilbert space
On generalized inequalities of Heinz, Halmos and Bernstein.
On generalized inverses in C*-algebras
We investigate when a C*-algebra element generates a closed ideal, and discuss Moore-Penrose and commuting generalized inverses.
On generalized localizability
On generalized monotone multifunctions with applications to optimality conditions in generalized convex programming.
On generalized property (v) for bounded linear operators
An operator T acting on a Banach space X has property (gw) if , where is the approximate point spectrum of T, is the upper semi-B-Weyl spectrum of T and E(T) is the set of all isolated eigenvalues of T. We introduce and study two new spectral properties (v) and (gv) in connection with Weyl type theorems. Among other results, we show that T satisfies (gv) if and only if T satisfies (gw) and .
On generalized strong vector variational-like inequalities in Banach spaces.
On generalized topological divisors of zero
On generalized vector quasivariational-like inequality problems.
On generators of integrated C-semigroups and C -cosine functions.
On generic chaos of shifts in function spaces
On global approximation properties of abstract integral operators in Orlicz spaces and applications.
On global attractivity of solutions of a functional-integral equation.
On Global Central Decomposition for a Universal Cap.
On group decompositions of bounded cosine sequences
A two-sided sequence with values in a complex unital Banach algebra is a cosine sequence if it satisfies for any n,m ∈ ℤ with c₀ equal to the unity of the algebra. A cosine sequence is bounded if . A (bounded) group decomposition for a cosine sequence is a representation of c as for every n ∈ ℤ, where b is an invertible element of the algebra (satisfying , respectively). It is known that every bounded cosine sequence possesses a universally defined group decomposition, here referred...
On Hadamard differentiability
On Hammerstein equations with natural growth conditions.
On Hardy's inequality and eigenvalue distributions
On harmonic disturbance rejection of an undamped Euler-Bernoulli beam with rigid tip body
A hybrid flexible beam equation with harmonic disturbance at the end where a rigid tip body is attached is considered. A simple motor torque feedback control is designed for which only the measured time-dependent angle of rotation and its velocity are utilized. It is shown that this control can impel the amplitude of the attached rigid tip body tending to zero as time goes to infinity.
On harmonic disturbance rejection of an undamped Euler-Bernoulli beam with rigid tip body
A hybrid flexible beam equation with harmonic disturbance at the end where a rigid tip body is attached is considered. A simple motor torque feedback control is designed for which only the measured time-dependent angle of rotation and its velocity are utilized. It is shown that this control can impel the amplitude of the attached rigid tip body tending to zero as time goes to infinity.