Pseudoeffect Algebras. I. Basic Properties
By Anatolij Dvurecenskij, T. Vetterlein. 2001
167 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Computational Theory and Mathematics, Management Science and Operations Research
View Paper: https://www.semanticscholar.org/paper/4f4098ca74f6055d33f010e4890a24ac2e50a540
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In Algebra and Number Theory
In Computational Theory and Mathematics
In Management Science and Operations Research
Citations in the corpus
- Central elements and Cantor-Bernstein's theorem for pseudo-effect algebras (2003, methodology): “We define x VD 1 n x and x VD x = 1 for any x 2 E. For a given element e 2 E ,w e denote byT0; e UV D fx 2 E V 0 x eg. Then T0; eU endowed with C restricted to T0; e UT 0; eU is a pseudo-effect algebra T0; e UD .T0; eU; C; 0; e/. Then, for any x 2T 0; eU we have x e VD e n x and x e VD x = e and e D”