Block design (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Block design" in English language version.

refsWebsite

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11archive.org

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8doi.org

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5semanticscholar.org

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1worldcat.org

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1books.google.com

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1neverendingbooks.org

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1ams.org

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1arxiv.org

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1harvard.edu

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ams.org

mathscinet.ams.org

Kaski & Östergård 2008 Kaski, Petteri; Östergård, Patric (2008). "There Are Exactly Five Biplanes with k = 11". Journal of Combinatorial Designs. 16 (2): 117–127. doi:10.1002/jcd.20145. MR 2384014. S2CID 120721016.

archive.org

Colbourn & Dinitz 2007, pp.17−19 Colbourn, Charles J.; Dinitz, Jeffrey H. (2007), Handbook of Combinatorial Designs (2nd ed.), Boca Raton: Chapman & Hall/ CRC, ISBN 978-1-58488-506-1
Colbourn & Dinitz 2007, p. 27 Colbourn, Charles J.; Dinitz, Jeffrey H. (2007), Handbook of Combinatorial Designs (2nd ed.), Boca Raton: Chapman & Hall/ CRC, ISBN 978-1-58488-506-1
Hughes & Piper 1985, pg.109 Hughes, D.R.; Piper, E.C. (1985), Design theory, Cambridge: Cambridge University Press, ISBN 0-521-25754-9
Hughes & Piper 1985, pg. 156, Theorem 5.4 Hughes, D.R.; Piper, E.C. (1985), Design theory, Cambridge: Cambridge University Press, ISBN 0-521-25754-9
Hughes & Piper 1985, pg. 158, Corollary 5.5 Hughes, D.R.; Piper, E.C. (1985), Design theory, Cambridge: Cambridge University Press, ISBN 0-521-25754-9
Hughes & Piper 1985, pg.29 Hughes, D.R.; Piper, E.C. (1985), Design theory, Cambridge: Cambridge University Press, ISBN 0-521-25754-9
Cameron & van Lint 1991, pg. 11, Proposition 1.34 Cameron, P. J.; van Lint, J. H. (1991), Designs, Graphs, Codes and their Links, Cambridge University Press, ISBN 0-521-42385-6
Hughes & Piper 1985, pg. 132, Theorem 4.5 Hughes, D.R.; Piper, E.C. (1985), Design theory, Cambridge: Cambridge University Press, ISBN 0-521-25754-9
Cameron & van Lint 1991, pg. 11, Theorem 1.35 Cameron, P. J.; van Lint, J. H. (1991), Designs, Graphs, Codes and their Links, Cambridge University Press, ISBN 0-521-42385-6
Colbourn & Dinitz 2007, pg. 114, Remarks 6.35 Colbourn, Charles J.; Dinitz, Jeffrey H. (2007), Handbook of Combinatorial Designs (2nd ed.), Boca Raton: Chapman & Hall/ CRC, ISBN 978-1-58488-506-1
Colbourn & Dinitz 2007, pg. 562, Remark 42.3 (4) Colbourn, Charles J.; Dinitz, Jeffrey H. (2007), Handbook of Combinatorial Designs (2nd ed.), Boca Raton: Chapman & Hall/ CRC, ISBN 978-1-58488-506-1

arxiv.org

Noshad, Mohammad; Brandt-Pearce, Maïté (Jul 2012). "Expurgated PPM Using Symmetric Balanced Incomplete Block Designs". IEEE Communications Letters. 16 (7): 968–971. arXiv:1203.5378. Bibcode:2012arXiv1203.5378N. doi:10.1109/LCOMM.2012.042512.120457. S2CID 7586742.

books.google.com

Ryser 1963, pp. 102–104 Ryser, Herbert John (1963), "8. Combinatorial Designs", Combinatorial Mathematics, Carus Mathematical Monographs, vol. 14, Mathematical Association of America, pp. 96–130, ISBN 978-1-61444-014-7

doi.org

P. Dobcsányi, D.A. Preece. L.H. Soicher (2007-10-01). "On balanced incomplete-block designs with repeated blocks". European Journal of Combinatorics. 28 (7): 1955–1970. doi:10.1016/j.ejc.2006.08.007. ISSN 0195-6698.
Khattree 2019 Khattree, Ravindra (2019). "A note on the nonexistence of the constant block-sum balanced incomplete block designs". Communications in Statistics - Theory and Methods. 48 (20): 5165–5168. doi:10.1080/03610926.2018.1508715. S2CID 125795689.
Khattree 2022 Khattree, Ravindra (2022). "On construction of equireplicated constant block-sum designs". Communications in Statistics - Theory and Methods. 51 (2): 4434–4450. doi:10.1080/03610926.2020.1814816. S2CID 225335042.
Khattree 2022 Khattree, Ravindra (2022). "On construction of equireplicated constant block-sum designs". Communications in Statistics - Theory and Methods. 51 (2): 4434–4450. doi:10.1080/03610926.2020.1814816. S2CID 225335042.
Salwach & Mezzaroba 1978 Salwach, Chester J.; Mezzaroba, Joseph A. (1978). "The four biplanes with k = 9". Journal of Combinatorial Theory. Series A. 24 (2): 141–145. doi:10.1016/0097-3165(78)90002-X.
Kaski & Östergård 2008 Kaski, Petteri; Östergård, Patric (2008). "There Are Exactly Five Biplanes with k = 11". Journal of Combinatorial Designs. 16 (2): 117–127. doi:10.1002/jcd.20145. MR 2384014. S2CID 120721016.
Aschbacher 1971, pp. 279–281 Aschbacher, Michael (1971). "On collineation groups of symmetric block designs". Journal of Combinatorial Theory. Series A. 11 (3): 272–281. doi:10.1016/0097-3165(71)90054-9.
Noshad, Mohammad; Brandt-Pearce, Maïté (Jul 2012). "Expurgated PPM Using Symmetric Balanced Incomplete Block Designs". IEEE Communications Letters. 16 (7): 968–971. arXiv:1203.5378. Bibcode:2012arXiv1203.5378N. doi:10.1109/LCOMM.2012.042512.120457. S2CID 7586742.

harvard.edu

ui.adsabs.harvard.edu

Noshad, Mohammad; Brandt-Pearce, Maïté (Jul 2012). "Expurgated PPM Using Symmetric Balanced Incomplete Block Designs". IEEE Communications Letters. 16 (7): 968–971. arXiv:1203.5378. Bibcode:2012arXiv1203.5378N. doi:10.1109/LCOMM.2012.042512.120457. S2CID 7586742.

neverendingbooks.org

Martin, Pablo; Singerman, David (April 17, 2008), From Biplanes to the Klein quartic and the Buckyball (PDF), p. 4

semanticscholar.org

api.semanticscholar.org

Khattree 2019 Khattree, Ravindra (2019). "A note on the nonexistence of the constant block-sum balanced incomplete block designs". Communications in Statistics - Theory and Methods. 48 (20): 5165–5168. doi:10.1080/03610926.2018.1508715. S2CID 125795689.
Khattree 2022 Khattree, Ravindra (2022). "On construction of equireplicated constant block-sum designs". Communications in Statistics - Theory and Methods. 51 (2): 4434–4450. doi:10.1080/03610926.2020.1814816. S2CID 225335042.
Khattree 2022 Khattree, Ravindra (2022). "On construction of equireplicated constant block-sum designs". Communications in Statistics - Theory and Methods. 51 (2): 4434–4450. doi:10.1080/03610926.2020.1814816. S2CID 225335042.
Kaski & Östergård 2008 Kaski, Petteri; Östergård, Patric (2008). "There Are Exactly Five Biplanes with k = 11". Journal of Combinatorial Designs. 16 (2): 117–127. doi:10.1002/jcd.20145. MR 2384014. S2CID 120721016.
Noshad, Mohammad; Brandt-Pearce, Maïté (Jul 2012). "Expurgated PPM Using Symmetric Balanced Incomplete Block Designs". IEEE Communications Letters. 16 (7): 968–971. arXiv:1203.5378. Bibcode:2012arXiv1203.5378N. doi:10.1109/LCOMM.2012.042512.120457. S2CID 7586742.

worldcat.org

search.worldcat.org

P. Dobcsányi, D.A. Preece. L.H. Soicher (2007-10-01). "On balanced incomplete-block designs with repeated blocks". European Journal of Combinatorics. 28 (7): 1955–1970. doi:10.1016/j.ejc.2006.08.007. ISSN 0195-6698.