[PDF] Top 20 Nonwandering operators in Banach space
Has 10000 "Nonwandering operators in Banach space" found on our website. Below are the top 20 most common "Nonwandering operators in Banach space".
Nonwandering operators in Banach space
... of nonwandering operators are ...invertible nonwandering operator relative to E if and only if (1) its spectral set σ (T) does not intersect the unit circle on complex plane, that is, σ (T) ∂D = Φ; ... See full document
14
Some results on an infinite family of accretive operators in a reflexive Banach space
... accretive operators, due to Browder [], states that the initial value problem is solvable if A is locally Lipschitz and accretive on ...accretive operators is the proximal point algorithm, which was ... See full document
11
The fixed point theorems of 1-set-contractive operators in Banach space
... contractive operators (0 ≤ k < 1) and condensing operators to derive some fixed point ...contractive operators and obtained some fixed point theorems of 1-set-contractive opera- ... See full document
7
Transfer operators for coupled analytic maps
... for Banach spaces defined for finite subsets 3 of the lattice, and the (weak) limit of the invariant measure for 3 → Z d was taken ...natural Banach space and transfer operators are defined ... See full document
36
The study of fixed points for multivalued mappings in a Menger probabilistic metric space endowed with a graph
... a Banach contraction inequality for every pair (x, y) ∈ X × X such that (x, y) is an edge of a certain directed graph ...Bernstein operators using a fixed point theorem for linear operators on a ... See full document
19
Ideal Amenability of Banach Algebras and Some Hereditary Properties
... Let E be a Banach space and (E) be the space of finite rank operators on E . We say that E has the approximation property if there is a net ( S α α ) in (E) such that ( S α ) → id E uniformly ... See full document
9
Index Formulas for Countably φ−Set Contraction
... set-contractive operators and obtained a lot of valuable results (see [12, 7, ...contractive operators (0 ≤ k < 1), which was first introduced by Kura- towski at 1930 [11], Stuart, Toland [18] and Amann ... See full document
10
Linear Impulsive Periodic System with Time Varying Generating Operators on Banach Space
... Impulsive periodic differential equations serve as basic periodic models to study the dynamics of processes that are subject to sudden changes in their states. To the best of our knowledge, few papers discuss the ... See full document
16
On the semi inner product in locally convex spaces
... [9,11 ] and it plays an important role in the theory of accretive operators and dissipative operators, differential equations, linear and nonlinear semigroups in Banach spaces and Banach[r] ... See full document
6
A note on fractional spaces generated by the positive operator with periodic conditions and applications
... a Banach space E with a densely defined unbounded space operator ...difference operators in a Banach space in the study of various properties of boundary value problems for partial ... See full document
17
Topological degree and application to a parabolic variational inequality problem
... dimensional Banach spaces with mappings of the form f = I − g, where I is the identity map and g is a compact map (see ...for operators of monotone type from a reflexive Banach space X to its ... See full document
15
Positive fixed points for convex and decreasing operators in probabilistic Banach spaces with an application to a two-point boundary value problem
... The paper is organized as follows. In Section , we study the existence and uniqueness of positive fixed points for a certain class of decreasing and convex operators A : P → P. In Section , we study the existence ... See full document
19
On periodic one parameter groups of linear operators in a Banach space and applications
... quasi-resolvent operators to a solution of a linear differential equation P(D)x = a of the nth order with constant coefficients and to a sys- tem of linear differential equations of the first order with constant ... See full document
17
On some properties of Banach operators
... normed space X into itself is called a Banach operator if there is a constant k such that 0 ≤ k < 1 and α 2 (x) − α(x) ≤ k α(x) − x for all x ∈ ...Banach operators. Among other results we ... See full document
5
24. Some convergence results for sequences of operators in Banach spaces
... Abstract. In this paper, we establish some fixed point theorems in connection with sequences of operators in the Banach space setting for Mann and Ishikawa iterative processes. Our results extend some ... See full document
6
A singular, admissible extension which splits algebraically, but not strongly, of the algebra of bounded operators on a Banach space
... Proposition 2.3 together with Theorem 1.2 to obtain the desired extension of B (E R ). Adjoining an identity to an extension is straightforward, in the sense that it does not alter any of the properties that we are ... See full document
11
Estimates of probabilistic widths of the diagonal operator of finite dimensional sets with the Gaussian measure
... of operators from m into a Hilbert space, and some of its striking applications in the geometry of Banach spaces and Rademacher processes can be found in ... See full document
12
Ideal structure of the algebra of bounded operators acting on a Banach space
... a Banach algebra, this example has a very dierent avour from Schwiebert's, which is based on an algebra over a nite eld constructed by Andruszkiewicz and Puczyªowski ... See full document
21
Integral operators on the section space of a Banach bundle
... A bounded operator T V W between Banach spaces is called an integral operator in the sense of Grothendieck if there is a bounded linear functional on the inductive tensor product VW* suc[r] ... See full document
10
The lattice of closed ideals in the Banach algebra of operators on a certain dual Banach space
... (iv) Later in the 1960's Gramsch [6] and Luft [10] independently extended Calkin's theo- rem in a dierent direction by classifying all the closed ideals in B (H) for each Hilbert space H (not necessarily ... See full document
11
Related subjects