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en.wikipedia.org/wiki/Novikov_ring

Novikov ring - Wikipedia

{\displaystyle \Gamma \subset \mathbb {R} } , the Novikov ring Nov ⁡ ( Γ ) {\displaystyle \operatorname {Nov} (\Gamma )} of Γ {\displaystyle \Gamma } is the subring

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Amazon.com: Camera

Amazon.com: camera Ring Indoor Cam Plus (newest model), Home or business security, Retinal 2K for crisp, true-to-life video quality, 4x Enhanced Zoom, Low-Light Sight, White Ring Indoor Cam Plus …

arxiv.org/abs/1511.07410v4

Characteristic Classes of Cameral Covers

We study the stack M of cameral covers for a complex reductive group G, introduced by Donagi and Gaitsgory. We compute its rational cohomology ring. In the special case G=GL(n), M is the stack of spectral covers. We also compute the cohomology ring o...

arxiv.org/abs/astro-ph/9910015v1

Collisional Ring Galaxies in Small Groups

The probability of plunging orbits is enhanced in groups of galaxies and indeed, observations show that ring galaxies, which are believed to form when a galaxy passes through the center of a larger rotating disk, are often found in small groups. Nu...

arxiv.org/abs/2404.16711v3

On Matlis reflexive modules

Matlis duality for modules over commutative rings gives rise to the notion of Matlis reflexivity. It is shown that Matlis reflexive modules form a Krull-Schmidt category. For noetherian rings the absence of infinite direct sums is a characteristic fe...

arxiv.org/abs/1905.01476v2

A Generalization of Reflexive Rings

In this paper, we introduce a class of rings which is a generalization of reflexive rings and $J$-reversible rings. Let $R$ be a ring with identity and $J(R)$ denote the Jacobson radical of $R$. A ring $R$ is called {\it $J$-reflexive} if for any $a$...

arxiv.org/abs/1505.06596v3

Partial Gathering of Mobile Agents in Asynchronous Rings

In this paper, we consider the partial gathering problem of mobile agents in asynchronous unidirectional rings equipped with whiteboards on nodes. The partial gathering problem is a new generalization of the total gathering problem. The partial gathe...

arxiv.org/abs/2005.03387v1

Clear elements and clear rings

An element in a ring $R$ is called clear if it is the sum of unit-regular element and unit. An associative ring is clear if every its element is clear. In this paper we defined clear rings and extended many results to wider class. Finally, we proved...

www.reddit.com/r/GiftofGames/comments/1r40x8g/requestxboxelden_ring_shadow_of_the_erdtree_dlc/

[Request][Xbox]Elden ring: Shadow of the Erdtree DLC 39.99 USD

For clarification, I already have the base game. This request is strictly for the DLC. I had spent a lot of time on Elden ring when it first came out, my first character being a mage that, while I st...

arxiv.org/abs/1507.06009v3

Valuations and Frobenius

The behavior of the Frobenius map is investigated for valuation rings of prime characteristic. We show that valuation rings are always F-pure. We introduce a generalization of the notion of strong F-regularity, which we call F-pure regularity, and sh...

arxiv.org/abs/2101.09073v1

Completion of skew completable unimodular rows

Skew completable unimodular rows of odd length are completable over polynomial extension of a local ring if dimension of local ring and length of unimodular rows are same....

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Custom Made Personalized Jewelry Necklaces & Rings

Design the perfect custom necklaces, rings, earrings, and bracelets made from high-quality, personalized materials and gemstones for men and women, from Jewlr.

arxiv.org/abs/0905.2471v1

Boundedness of Cohomology

Let $d \in \N$ and let $\D^d$ denote the class of all pairs $(R,M)$ in which $R = \bigoplus_{n \in \N_0} R_n$ is a Noetherian homogeneous ring with Artinian base ring $R_0$ and such that $M$ is a finitely generated graded $R$-module of dimension $\...

arxiv.org/abs/0901.0690v3

Castelnuovo-Mumford regularity of deficiency modules

Let $d \in \N$ and let $M$ be a finitely generated graded module of dimension $\leq d$ over a Noetherian homogeneous ring $R$ with local Artinian base ring $R_0$. Let $\beg(M)$, $\gendeg(M)$ and $\reg(M)$ respectively denote the beginning, the gene...

www.reddit.com/r/EngagementRings/comments/1k6ggvu/lost_my_engagement_ring_jewelers_mutual/

Lost my engagement ring. Jewelers Mutual experiences?

I lost my engagement ring about a month ago and have finally started to accept that I’m not going to find it. I had it insured through Jewelers Mutual. Wondering if anyone can speak to their experie...