£81.83

Quiver Grassmannians of Extended Dynkin Type $D$: Part I: Schubert Systems and Decompositions Into Affine Spaces: 261 (Memoirs of the American Mathematical Society)

Price data last checked 59 day(s) ago - refreshing...

View at Amazon

We'll watch every seller, every day. One email when your price arrives.

It has never been this cheap. We have no record of a lower price.

£82 today · cheaper than every other day in the last 3 months

NEW HERE?

Amazon shows you one price. We show you all of them.

Tosheroon watches Amazon prices so you don't have to. Every product on Amazon has a price history — we make it visible. Set the price you'd actually pay, and we'll email you the second it gets there. No app, no account, one email.

WHAT'S ON THIS PAGE

↓ Price chart
when this has been cheap or pricey
↓ Forecast
where the price is heading next
↓ Statistics
all-time high & low, recent range
↑ Price alert
name your number, we'll email you

Price History & Forecast

Grey patches = out of stock. Cheaper = lower on the chart. Hover for exact prices.

Last 32 days · 32 data points (no recent data)

Historical
Generating forecast…
£83.95 £81.62 £82.13 £82.64 £83.14 £83.65 £84.16 13 June 2026 20 June 2026 28 June 2026 06 July 2026 14 July 2026

Price Distribution

Price distribution over 32 days • 2 price levels

Days at Price
Current Price
11 days · current 21 days 0 5 11 16 21 £82 £84 Days at Price

Price Analysis

Most common price: £84 (21 days, 65.6%)

Price range: £82 - £84

Price levels: 2 different prices over 32 days

Description

Let $Q$ be a quiver of extended Dynkin type $\widetilde{D}_n$. In this first of two papers, the authors show that the quiver Grassmannian $\mathrm{Gr}_{\underline{e}}(M)$ has a decomposition into affine spaces for every dimension vector $\underline{e}$ and every indecomposable representation $M$ of defect $-1$ and defect $0$, with the exception of the non-Schurian representations in homogeneous tubes. The authors characterize the affine spaces in terms of the combinatorics of a fixed coefficient quiver for $M$. The method of proof is to exhibit explicit equations for the Schubert cells of $\mathrm{Gr}_{\underline{e}}(M)$ and to solve this system of equations successively in linear terms. This leads to an intricate combinatorial problem, for whose solution the authors develop the theory of Schubert systems. In Part 2 of this pair of papers, they extend the result of this paper to all indecomposable representations $M$ of $Q$ and determine explicit formulae for the $F$-polynomial of $M$.

Product Specifications

Format
paperback
Domain
Amazon UK
Release Date
30 October 2019
Listed Since
23 July 2019

Barcode

No barcode data available