Results 151 to 160 of about 1,705,638 (353)
On algebraic Lie algebras. [PDF]
Journal of the Mathematical Society of Japan, 1948 openaire +3 more sources
A Learning Model with Memory in the Financial Markets
International Journal of Finance &Economics, EarlyView.ABSTRACT Learning is central to a financial agent's aspiration to gain persistent strategic advantage in asset value maximisation. The implicit mechanism that transforms this aspiration into an observed value gain is the speed of error corrections (demonstrating, an agent's speed of learning) whilst facing increased uncertainty.
Shikta Singh +6 more
wiley +1 more source
Land Degradation &Development, EarlyView.ABSTRACT Soil disturbance resulting from forest harvesting activities can have significant and lasting environmental consequences, particularly in sensitive ecosystems such as Mediterranean forests. Skid trails, the routes used by machinery to extract timber, are among the most critical areas of impact, and their detection is critical for assessing ...
Francesco Latterini +9 more
wiley +1 more source
, 2015 Version 3 incorporates several suggestions from the referee. The abstract and introduction have been rewritten to be more user-friendly.
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Journal of Algebra, 1979 Relationships between the structure of a Lie algebra and that of its lattice of subalgebras have been studied by several authors; for instance, Kolman ([4] and [5J) studied modular, semi-modular and complemented Lie algebras, whilst Barnes [2] and Barnes and Wall [l] . investigated lattice isomorphisms between Lie algebras.
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Nontriviality of rings of integral‐valued polynomials
Mathematische Nachrichten, EarlyView.Abstract Let S$S$ be a subset of Z¯$\overline{\mathbb {Z}}$, the ring of all algebraic integers. A polynomial f∈Q[X]$f \in \mathbb {Q}[X]$ is said to be integral‐valued on S$S$ if f(s)∈Z¯$f(s) \in \overline{\mathbb {Z}}$ for all s∈S$s \in S$. The set IntQ(S,Z¯)${\mathrm{Int}}_{\mathbb{Q}}(S,\bar{\mathbb{Z}})$ of all integral‐valued polynomials on S$S ...
Giulio Peruginelli, Nicholas J. Werner
wiley +1 more source