Which semifields are Exact (cas 67712-72-5)?
-
Add time:07/16/2019 Source:sciencedirect.com
Every (left) linear function on a subspace of a finite-dimensional vector space over a (skew) field can be extended to a (left) linear function on the whole space. This paper explores the extent to what this basic fact of linear algebra is applicable to more general structures. Semifields with a similar property imposed on linear functions are called (left) exact, and we present a complete description of such semifields. Namely, we show that a semifield S is left exact if and only if S is either a skew field or an idempotent semiring.
We also recommend Trading Suppliers and Manufacturers of Exact (cas 67712-72-5). Pls Click Website Link as below: cas 67712-72-5 suppliers
Prev:Exact (cas 67712-72-5) controllability for evolutionary imperfect transmission problems
Next:Exact (cas 67712-72-5) Parameter Identification of Photovoltaic Panel by Using Datasheet Details) - 【Back】【Close 】【Print】【Add to favorite 】
- Related Information
- A segmenting scheme for evaluating Exact (cas 67712-72-5) high-order modes of uniform Timoshenko beams07/20/2019
- Exact (cas 67712-72-5) Bayesian designs for count time series07/21/2019
- Heterogeneous vehicle pickup and delivery problems: Formulation and Exact (cas 67712-72-5) solution07/19/2019
- The Exact (cas 67712-72-5) geostrophic streamfunction for neutral surfaces07/18/2019
- Exact (cas 67712-72-5) Parameter Identification of Photovoltaic Panel by Using Datasheet Details07/17/2019
- Exact (cas 67712-72-5) controllability for evolutionary imperfect transmission problems07/15/2019
- Poisson pencils: Reduction, Exact (cas 67712-72-5)ness, and invariants07/14/2019
- Cartesian closed Exact (cas 67712-72-5) completions in topology07/13/2019
- Exact (cas 67712-72-5) solutions of the nonlocal Hirota equations07/12/2019


