On a coregular division of a differential space by an equivalence relation

W. Waliszewski

Displaying similar documents to “On a coregular division of a differential space by an equivalence relation”

A remark on equivalence relation

Đ. Kurepa (1969)

Matematički Vesnik

Similarity:

Characteristic sets of a system of equivalence relations

Jerzy Łoś (1979)

Colloquium Mathematicae

Similarity:

On U-equivalence spaces

Farshad Omidi, MohammadReza Molaei (2015)

Topological Algebra and its Applications

Similarity:

In this paper induced U-equivalence spaces are introduced and discussed. Also the notion of U- equivalently open subsets of a U-equivalence space and U-equivalently open functions are studied. Finally, equivalently uniformisable topological spaces are considered.

On the use of homomorphisms for proving the equivalence of some programs

Dimiter Skordev (1988)

Banach Center Publications

Similarity:

On characteristic sets of a system of equivalence relations

Miroslav Kratko (1988)

Colloquium Mathematicae

Similarity:

Equivalence classes of functions on finite sets.

Chao, Chong-Yun, Deisher, Caroline I. (1982)

International Journal of Mathematics and Mathematical Sciences

Similarity:

Equivalence of holonomic differential equations.

Doubrov, B., Komrakov, B., Morimoto, T. (1999)

Lobachevskii Journal of Mathematics

Similarity:

A generalization of equivalence relations.

Prešić, Marica D. (1986)

Publications de l'Institut Mathématique. Nouvelle Série

Similarity:

Adjunction of n-equivalences and triad connectivity.

Peter J. Witbooi (1995)

Publicacions Matemàtiques

Similarity:

We prove a new adjunction theorem for n-equivalences. This theorem enables us to produce a simple geometric version of proof of the triad connectivity theorem of Blakers and Massey. An important intermediate step is a study of the collapsing map S∨X → S, S being a sphere.

Some notes on U-partial order

M. Nesibe Kesicioğlu, Ü. Ertuğrul, F. Karaçal (2019)

Kybernetika

Similarity:

In this paper, an equivalence on the class of uninorms on a bounded lattice is discussed. Some relationships between the equivalence classes of uninorms and the equivalence classes of their underlying t-norms and t-conorms are presented. Also, a characterization for the sets admitting some incomparability w.r.t. the U-partial order is given.