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Dowling geometry

Known as: Dowling lattice 
In combinatorial mathematics, a Dowling geometry, named after Thomas A. Dowling, is a matroid associated with a group. There is a Dowling geometry of… 
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Related topics

Related topics

6 relations
Biased graphCycle (graph theory)Gain graphGeometric lattice

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2017
2017
Four contexts of action research : Crossing boundaries for productive interplay
Abstract This paper explores how action research takes place within and between four contexts: adding practical value, improving… 
2015
2015
Dowling Geometries Representable over Rings
It is found that every Dowling geometry over a finite group G is also representable over some ring (or equivalently, over some… 
2000
2000
Legitimacy theory as an explanation for corporate environmental disclosures
The main aim of this thesis was to refine and develop legitimacy theory as an explanation for voluntary corporate envirormiental… 
1999
1999
On Flag Vectors, the Dowling Lattice, and Braid Arrangements
Abstract. We study complex hyperplane arrangements whose intersection lattices, known as the Dowling lattices, are a natural… 
1998
1998
On Valuations, the Characteristic Polynomial, and Complex Subspace Arrangements
Abstract We present a new combinatorial method to determine the characteristic polynomial of any subspace arrangement that is… 
1998
1998
Boolean Packings in Dowling Geometries
A Boolean packing of a finite graded poset P is a partitioning ofP into disjoint Boolean algebras subject to the conditions that… 
1993
1993
Organizational behavior modification goes to Russia: Replicating an experimental analysis across cultures and tasks
This study examined whether organizational behavior modification interventions that produced improvements in performance related… 
1993
1993
Automorphism Groups of Higher-Weight Dowling Geometries
  • Joseph E. Bonin
  • Journal of combinatorial theory. Series B (Print)
  • 1993
  • Corpus ID: 21187691
The weight k Dowling geometry M(Ek, n) is the restriction of the projective geometry PG(n ? 1, q) to the projective points having… 
1988
1988
Combinatorial geometries representable over GF(3) and GF(q). II. Dowling geometries
Letq be an odd prime power not divisible by 3. In Part I of this series, it was shown that the number of points in a rank-n… 
1986
1986
A Classification of Modularly Complemented Geometric Lattices
  • J. KahnJ. Kung
  • European journal of combinatorics (Print)
  • 1986
  • Corpus ID: 31301187
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