Let 
be a real normed linear space. A subset 
is called a retract of if there exists a continuous mapping
, a retraction, satisfying 
. It is well known that every nonempty closed convex subset of is a retract of . Nonconvex retracts are studied in this paper.
On nonconvex retracts in normed linear spaces
Zhang, Guowei and Li, Pengcheng
Abstract
carpathian_2016_32_2_259_264_abstractFull PDF
carpathian_2016_32_2_259_264Additional Information
| Author(s) | Li, Pengcheng, Zhang, Guowei |
|---|
Recently posted
-
Operational almost periodic alpha unpredictability
-
Finite-Time H∞ Control for Conformable Fractional-Order Nonlinear Systems with Time Delays
-
Gallai’s property for Archimedean tiling graphs on the torus
-
Two geometric constants of normed spaces related to new characterizations of inner product spaces
-
Weak and strong convergence of multi-inertial forward-backward-forward methods for solving monotone inclusions
-
Solving Certain Classes of Variational Inclusion Problems Using Linearized Splitting Algorithms with Applications
-
The Stinespring-Wittstock theory for variable exponential completely bounded maps
-
On Stability of Two New Generalized Set-Valued Functional Equations
-
The Solodov–Svaiter type proximal point algorithm on a complete geodesic space
-
Iterative criteria for oscillation of third-order linear delay dynamic equations