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An inequality for strongly resolvable designs

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Abstract

It is shown that an inequality among parameters of a non-symmetric strongly resolvable design, conjectured by A. Beutelspacher and U. Porta [1], is valid in general.

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References

  1. BEUTELSPACHER, A. and PORTA, U.: On the parameters of strongly resolvable designs. J. Geometry19 (1982), 115–129.

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  2. KAGEYAMA, S.: On μ-resolvable and affine μ-resolvable balanced incomplete block designs. Ann. Statist.1 (1973), 195–203.

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  3. SHRIKHANDE, S. S. and RAGHAVARAO, D.: A method of construction of imcomplete block designs. SankhyāA 25 (1963), 399–402.

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Authors and Affiliations

  1. Stat/Math. Division, Indian Statistical Institute, 203 Barrackpore Trunk Road, 700 035, Calcutta, India

    Rahul Mukerjee

  2. Department of Mathematics Faculty of School Education, Hiroshima University, Shinonome, 734, Hiroshima, Japan

    Sanpei Kageyama

Authors
  1. Rahul Mukerjee
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  2. Sanpei Kageyama
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Additional information

Dedicated to Professor M. Barner on his 65th birthday

Research partially supported by Grants 59530012 (C) and 59540043 (C), Japan

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Mukerjee, R., Kageyama, S. An inequality for strongly resolvable designs. J Geom 27, 24–28 (1986). https://doi.org/10.1007/BF01230331

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  • DOI: https://doi.org/10.1007/BF01230331

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