Fine structure of the homomorphisms of the lattice of uniformly continuous functions on the line

Author:

Cabello Sánchez FélixORCID

Funder

DGICYT

Consejería de Educación y Empleo, Junta de Extremadura

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics,Theoretical Computer Science,Analysis

Reference16 articles.

1. Akaike, Y., Chinen, N., Tomoyasu, K.: The Smirnov remainders of uniformly locally connected proper metric spaces. Top. Appl. 158(1), 69–83 (2011)

2. Akça, İ., Koçak, M.: Non-homogeneity of the remainder $$s{\mathbb{R}}\backslash {\mathbb{R}}$$ of the Samuel compactification of $${\mathbb{R}}$$. Top. Appl. 149, 239–242 (2005)

3. Benyamini, Y., Lindenstrauss, J.: Geometric Nonlinear Functional Analysis, vol. 48. American Mathematical Society Colloquium Publications, Providence (2000)

4. Cabello Sánchez, F., Cabello Sánchez, J.: Lattices of uniformly continuous functions. Top. Appl. 160, 50–55 (2013)

5. Cabello Sánchez, F., Cabello Sánchez, J.: Quiz your maths: do the uniformly continuous functions on the line form a ring? Proc. Am. Math. Soc. (to appear)

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