Results 21 to 30 of about 877,249 (137)
Factoring ideals in Prüfer domains [PDF]
, 2007 We show that in certain Prüfer domains, each nonzero ideal I can be factored as I=IvΠ, where Iv is the divisorial closure of I and Π is a product of maximal ideals.
Fontana, Marco +5 more
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Boreas, EarlyView.The characteristics of settlement of Neanderthals in northern Central Europe during the earlier phases of the Middle Palaeolithic (Marine Isotope Stage 8–6) have been a matter of debate for decades, specifically regarding the population dynamics at such latitudes during the coldest phases. In this paper, we review the known archaeological record of the
Gianpiero Di Maida +5 more
wiley +1 more source
Regulation &Governance, EarlyView.ABSTRACT The 21st century has witnessed a surge in the number of global corporate responsibility (GCR) frameworks issued by international organizations (IOs). Our study investigates whether and to what extent these frameworks shape businesses' Corporate Social Responsibility (CSR) communications.
Adam William Chalmers +1 more
wiley +1 more source
Prüfer transformations and their applications
, 2022 This thesis analyses various versions of Prüfer transformation and their use in the theory of selected linear and nonlinear differential and difference equations.
Švandová, Ludmila
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Swiss Political Science Review, EarlyView.Abstract Electoral systems in deeply divided societies are pivotal for peace and stability among ethno‐national groups. Consociationalism and centripetalism are the most widespread approaches from which derive the major incentives for electoral systems in deeply divided, dyadic societies.
Ivan Pepić
wiley +1 more source
, 1973 A short exposition of the most important properties of Prüfer rings is given.
Mann, H.B., Levy, L.S., Camion, Paul
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On Prüfer rings as images of Prüfer domains
, 1973 Only commutative rings with unity will be considered in this paper. It is shown that if R R is the homomorphic image of a Prüfer domain, then R R is a Prüfer ring but that the converse is not true in general.
Max D. Larsen, Monte B. Boisen
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Strong prüfer rings and the ring of finite fractions [PDF]
, 1993 A finite fraction over a commutative ring R is a rational function of the form f=(anXn +…+ a0)(bnXn +…+ b0) for which fbi=ai and a(X), b(X)∈R[X]. The collection of all such finite fractions forms a ring Q0(R) which sits between the total quotient ring of
Lucas, Thomas G.
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Pullbacks of Prüfer rings [PDF]
, 2008 In this paper we consider five extensions of the Prüfer domain notion to commutative rings with zero-divisors and investigate their behavior in a special type of pullback called a conductor square. That is, for a pair of rings R⊂T with non-zero conductor
Boynton, Jason G.
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Letter with attachment: Paul M. Angle to Ida M. Tarbell, May 15, 1933
, 1933 Letter with photostat of Berry ...
Angle, Paul M.
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