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Large sets of subspace designs (Q501693)

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Language	Label	Description	Also known as
English	Large sets of subspace designs	scientific article

Statements

scholarly article

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Large sets of subspace designs (English)

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Michael Kiermaier

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Journal of Combinatorial Theory. Series A

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publication date

9 January 2017

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full work available at URL

https://arxiv.org/abs/1411.7181

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zbMATH Keywords

\(q\)-analog

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combinatorial design

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subspace design

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large set

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halving

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MaRDI profile type

MaRDI publication profile

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More on halving the complete designs

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Extending large sets of \(t\)-designs

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All block designs with \(b={v\choose k}/2\) exist

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A generalized q-binomial Vandermonde convolution

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Systematic construction of \(q\)-analogs of \(t\)-\((v,k,\lambda)\)-designs

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EXISTENCE OF -ANALOGS OF STEINER SYSTEMS

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Large sets of \(t\)-designs over finite fields

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Projective Geometry over  1 and the Gaussian Binomial Coefficients

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Association schemes and t-designs in regular semilattices

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Nontrivial \(t\)-designs over finite fields exist for all \(t\)

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Congruence properties of ordinary and q-binomial coefficients

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Pre-Frattini groups.

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On the Foundations of Combinatorial Theory IV Finite Vector Spaces and Eulerian Generating Functions

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Optimal binary subspace codes of length 6, constant dimension 3 and minimum subspace distance 4

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Endliche Gruppen I

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A new family of 2-designs over GF\((q)\) admitting SL\(_m(q^l)\)

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Combining \(t\)-designs

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Derived and residual subspace designs

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Intersection Numbers For Subspace Designs

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The power of a prime that divides a generalized binomial coefficient.

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t-designs on hypergraphs

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The minimum volume of subspace trades

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To the theory of \(q\)-ary Steiner and other-type trades

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On a class of small 2‐designs over gf(q)

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On the inequalities of \(t\)-designs over a finite field

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2-designs over \(GF(2^ m)\)

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2-designs over \(GF(q)\)

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Non-trivial \(t\)-designs without repeated blocks exist for all \(t\)

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Locally trivial t-designs and t-designs without repeated blocks

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Designs over finite fields

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Geometry of Binomial Coefficients

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Identifiers

zbMATH Open document ID

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Mathematics Subject Classification ID

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zbMATH DE Number

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10.1016/J.JCTA.2016.11.004

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Sitelinks

Mathematics(1 entry)

mardi Publication:501693

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