AN ANSWER TO A QUESTION ON THE AFFINE BIJECTIONS ON C(X, I)

Date

2009-03-01

Author

ERCAN, ZAFER
Önal, Süleyman

Metadata

Show full item record

This work is licensed under a Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.

Item Usage Stats

90
views

0
downloads

A complete description of the bijective a. ne map on C(X, I) is given. This provides an answer to a question of [2] on the affine bijections on C(X, I).

Subject Keywords

Mathematics (miscellaneous)

URI

https://hdl.handle.net/11511/48228

Journal

QUAESTIONES MATHEMATICAE

DOI

https://doi.org/10.2989/qm.2009.32.1.9.711

Collections

Department of Mathematics, Article

Suggestions

OpenMETU
Core

On characterization of a Riesz homomorphism on C(X)-space AKKAR ERCAN, ZÜBEYDE MÜGE; Önal, Süleyman (Informa UK Limited, 2007-06-01) Let X be a realcompact space. We present a very simple and elementary proof of the well known fact that every Riesz homomorphism pi : C(X) -> R is point evaluated. Moreover, the proof is given in ZF.
An obstruction to finding algebraic models for smooth manifolds with prescribed algebraic submanifolds CELIKTEN, A; Ozan, Yıldıray (2001-03-01) Let N ⊆ M be a pair of closed smooth manifolds and L an algebraic model for the submanifold N. In this paper, we will give an obstruction to finding an algebraic model X of M so that the submanifold N corresponds in X to an algebraic subvariety isomorphic to L.
A new representation of the Dedekind completion of C(K)-spaces Ercan, Z; Onal, S (American Mathematical Society (AMS), 2005-01-01) A new representation of the Dedekind completion of C( K) is given. We present a necessary and sufficient condition on a compact Haus-dorff space K for which the Dedekind completion of C(K) is B(S), the space of real valued bounded functions on some set S.
An answer to a question of Cao, Reilly and Xiong Ercan, Z.; Onal, S. (Institute of Mathematics, Czech Academy of Sciences, 2006-01-01) We present a simple proof of a Banach-Stone type Theorem. The method used in the proof also provides an answer to a conjecture of Cao, Reilly and Xiong.
The exponential of a constant matrix on time scales Zafer, Ağacık (Cambridge University Press (CUP), 2006-07-01) In this paper we describe an elementary method for calculating the matrix exponential on an arbitrary time scale. An example is also given to illustrate the result.

Citation Formats

Z. ERCAN and S. Önal, “AN ANSWER TO A QUESTION ON THE AFFINE BIJECTIONS ON C(X, I),” QUAESTIONES MATHEMATICAE, pp. 115–117, 2009, Accessed: 00, 2020. [Online]. Available: https://hdl.handle.net/11511/48228.