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ετυμολογία

uniformizing rule - translation to ρωσικά

PRINCIPAL IDEAL DOMAIN THAT IS A LOCAL RING AND NOT A FIELD

M-adic topology; Uniformizing parameter; Uniformizing element; Uniformizer; Uniformiser; Uniformizers; Uniformisers; Uniformising parameter; Uniformising element

uniformizing rule

математика

униформизующее правило

Rule, Britannia

BRITISH PATRIOTIC SONG

Rule, Britannia; Rule Brittania; Rule britannia; Rule Brittania!; Rule, Brittania!; Rule Britannia!; Hail Britannia; Hail Britannia!; Rule Britannia; Rule, Brittania; Rule Britannia, Britannia rule the waves

[brɪ'tænjə,ru:l]

общая лексика

"Правь, Британия" (патриотическая песня о Британии как владычице морей; слова Дж.Томсона [James Thomson], музыка Т.Арна [Thomas Arne]. Впервые была исполнена в 1740)

по начальным словам припева:

Rule, Britannia! Britannia, rule the waves

phase equilibrium

GENERAL PRINCIPLE IN THERMODYNAMICS REGARDING PVT SYSTEMS IN EQUILIBRIUM

Gibbs phase rule; Phase equilibria; Phase equilibrium; Phase Equilibria; Gibbs' Phase Rule; Gibb's phase rule; Phase Rule; Gibbs Phase Rule; Gibbs rule; Gibbs' phase rule; Gibbs's phase rule

нефтегазовая промышленность

фазовое равновесие

Ορισμός

mail box rule

n. in contract law, making a written offer or acceptance of offer valid if sent in the mail, with postage, within the time in which the offer must be accepted, unless the offer requires acceptance by personal delivery on or before the specified date. The rule may also apply to mailing payments of insurance premiums when due. However, relying on this so-called "rule" can be dangerous, since the party awaiting the acceptance or payment may cancel the offer if there is no response in hand when the time runs out.

Εμφάνιση περισσότερων ορισμών

Βικιπαίδεια

Discrete valuation ring

In abstract algebra, a discrete valuation ring (DVR) is a principal ideal domain (PID) with exactly one non-zero maximal ideal.

This means a DVR is an integral domain R which satisfies any one of the following equivalent conditions:

R is a local principal ideal domain, and not a field.
R is a valuation ring with a value group isomorphic to the integers under addition.
R is a local Dedekind domain and not a field.
R is a Noetherian local domain whose maximal ideal is principal, and not a field.
R is an integrally closed Noetherian local ring with Krull dimension one.
R is a principal ideal domain with a unique non-zero prime ideal.
R is a principal ideal domain with a unique irreducible element (up to multiplication by units).
R is a unique factorization domain with a unique irreducible element (up to multiplication by units).
R is Noetherian, not a field, and every nonzero fractional ideal of R is irreducible in the sense that it cannot be written as a finite intersection of fractional ideals properly containing it.
There is some discrete valuation ν on the field of fractions K of R such that R = {0} $\cup$ {x $\in$ K : ν(x) ≥ 0}.

https://en.wikipedia.org/wiki/Discrete valuation ring

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