helix-hopes on finite hyperfields
Clicks: 204
ID: 188891
2016
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Abstract
Hyperstructure theory can overcome restrictions which ordinary algebraic structures have. A hyperproduct on non-square ordinary matrices can be defined by using the so called helix-hyperoperations. We study the helix-hyperstructures on the representations using ordinary fields. The related theory can be faced by defining the hyperproduct on the set of non square matrices. The main tools of the Hyperstructure Theory are the fundamental relations which connect the largest class of hyperstructures, the Hv-structures, with the corresponding classical ones. We focus on finite dimensional helix-hyperstructures and on small Hv-fields, as well.
| Reference Key |
vougiouklis2016ratiohelix-hopes
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|---|---|
| Authors | ;Thomas Vougiouklis;Souzana Vougiouklis |
| Journal | dokuz eylül Üniversitesi İktisadi ve İdari bilimler fakültesi dergisi |
| Year | 2016 |
| DOI |
10.23755/rm.v31i0.321
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