Results 11 to 20 of about 3,662 (92)
"Building" exact confidence nets [PDF]
Confidence nets, that is, collections of confidence intervals that fill out the parameter space and whose exact parameter coverage can be computed, are familiar in nonparametric statistics.
Francis, Andrew R. +2 more
core +2 more sources
Subword complexes and 2-truncated cubes [PDF]
For a Coxeter element $c$ of a finite Coxeter group, we consider a family of subword complexes parameterized by reduced expressions of the longest element. This family generalizes $c-$cluster complexes. We describe vertices of these complexes in terms of
M. Gorsky
semanticscholar +1 more source
The Picture Gorge Basalt (PGB) of the Columbia River Basalt Group (CRBG) has been previously thought to be limited in its eruptive volume (
E. Cahoon, M. Streck, A. Koppers
semanticscholar +1 more source
Involution products in Coxeter groups [PDF]
For W a Coxeter group, let = {w ∈ W | w = xy where x, y ∈ W and x 2 = 1 = y 2}. It is well known that if W is finite then W = . Suppose that w ∈ . Then the minimum value of ℓ(x) + ℓ(y) – ℓ(w), where x, y ∈ W with w = xy and x 2 = 1 = y 2, is called
Carter R. W., P. J. Rowley, S. B. Hart
core +1 more source
Determinantal hypersurfaces and representations of Coxeter groups [PDF]
Given a finite generating set $T=\{g_0,\dots, g_n\}$ of a group $G$, and a representation $\rho$ of $G$ on a Hilbert space $V$, we investigate how the geometry of the set $D(T,\rho)=\{ [x_0 : \dots : x_n] \in\mathbb C\mathbb P^n \mid \sum x_i\rho(g_i ...
Z. C̆uc̆ković +2 more
semanticscholar +1 more source
Coxeter elements of the symmetric groups whose powers afford the longest [PDF]
In this article, we first show that in case $n$ is even which Coxeter element in $\mathfrak{S}_{n}$ affords the longest by taking its power to $n/2$. We also show that in case $n$ is odd which Coxeter element affords the longest in $\mathfrak{S}_{n}$.
M. Kosuda
semanticscholar +1 more source
Garside families in Artin-Tits monoids and low elements in Coxeter groups [PDF]
We show that every finitely generated Artin-Tits group admits a finite Garside family, by introducing the notion of a low element in a Coxeter group and proving that the family of all low elements in a Coxeter system (W, S) with S finite includes S and ...
Dehornoy, Patrick +2 more
core +3 more sources
Moduli of real pointed quartic curves [PDF]
We describe a natural open stratum in the moduli space of smooth real pointed quartic curves in the projective plane. This stratum consists of real isomorphism classes of pairs $(C, p)$ with $p$ a real point on the curve $C$ such that the tangent line at
Rieken, Sander
core +2 more sources
On the direct indecomposability of infinite irreducible Coxeter groups and the Isomorphism Problem of Coxeter groups [PDF]
In this paper we prove, without the finite rank assumption, that any irreducible Coxeter group of infinite order is directly indecomposable as an abstract group.
Brink B. +6 more
core +1 more source
On the weak order of Coxeter groups
This paper provides some evidence for conjectural relations between extensions of (right) weak order on Coxeter groups, closure operators on root systems, and Bruhat order.
Björner +7 more
core +1 more source

