Block matrix (English Wikipedia)

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

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Eves, Howard (1980). Elementary Matrix Theory (reprint ed.). New York: Dover. p. 37. ISBN 0-486-63946-0. Retrieved 24 April 2013. We shall find that it is sometimes convenient to subdivide a matrix into rectangular blocks of elements. This leads us to consider so-called partitioned, or block, matrices.
Eves, Howard (1980). Elementary Matrix Theory (reprint ed.). New York: Dover. p. 37. ISBN 0-486-63946-0. Retrieved 24 April 2013. A partitioning as in Theorem 1.9.4 is called a conformable partition of A and B.

arxiv.org

Macedo, H.D.; Oliveira, J.N. (2013). "Typing linear algebra: A biproduct-oriented approach". Science of Computer Programming. 78 (11): 2160–2191. arXiv:1312.4818. doi:10.1016/j.scico.2012.07.012.
Sothanaphan, Nat (January 2017). "Determinants of block matrices with noncommuting blocks". Linear Algebra and Its Applications. 512: 202–218. arXiv:1805.06027. doi:10.1016/j.laa.2016.10.004. S2CID 119272194.

brown.edu

cfm.brown.edu

Dobrushkin, Vladimir. "Partition Matrices". Linear Algebra with Mathematica. Retrieved 2024-03-24.

doi.org

Indhumathi, D.; Sarala, S. (2014-05-16). "Fragment Analysis and Test Case Generation using F-Measure for Adaptive Random Testing and Partitioned Block based Adaptive Random Testing" (PDF). International Journal of Computer Applications. 93 (6): 13. Bibcode:2014IJCA...93f..11I. doi:10.5120/16218-5662.
Macedo, H.D.; Oliveira, J.N. (2013). "Typing linear algebra: A biproduct-oriented approach". Science of Computer Programming. 78 (11): 2160–2191. arXiv:1312.4818. doi:10.1016/j.scico.2012.07.012.
Silvester, J. R. (2000). "Determinants of Block Matrices" (PDF). Math. Gaz. 84 (501): 460–467. doi:10.2307/3620776. JSTOR 3620776. Archived from the original (PDF) on 2015-03-18. Retrieved 2021-06-25.
Sothanaphan, Nat (January 2017). "Determinants of block matrices with noncommuting blocks". Linear Algebra and Its Applications. 512: 202–218. arXiv:1805.06027. doi:10.1016/j.laa.2016.10.004. S2CID 119272194.
George, Raju K.; Ajayakumar, Abhijith (2024). "A Course in Linear Algebra". University Texts in the Mathematical Sciences: 35, 407. doi:10.1007/978-981-99-8680-4. ISBN 978-981-99-8679-8. ISSN 2731-9318.

ernet.in

ee.iisc.ernet.in

Silvester, J. R. (2000). "Determinants of Block Matrices" (PDF). Math. Gaz. 84 (501): 460–467. doi:10.2307/3620776. JSTOR 3620776. Archived from the original (PDF) on 2015-03-18. Retrieved 2021-06-25.

harvard.edu

ui.adsabs.harvard.edu

Indhumathi, D.; Sarala, S. (2014-05-16). "Fragment Analysis and Test Case Generation using F-Measure for Adaptive Random Testing and Partitioned Block based Adaptive Random Testing" (PDF). International Journal of Computer Applications. 93 (6): 13. Bibcode:2014IJCA...93f..11I. doi:10.5120/16218-5662.

ijcaonline.org

research.ijcaonline.org

Indhumathi, D.; Sarala, S. (2014-05-16). "Fragment Analysis and Test Case Generation using F-Measure for Adaptive Random Testing and Partitioned Block based Adaptive Random Testing" (PDF). International Journal of Computer Applications. 93 (6): 13. Bibcode:2014IJCA...93f..11I. doi:10.5120/16218-5662.

jstor.org

Silvester, J. R. (2000). "Determinants of Block Matrices" (PDF). Math. Gaz. 84 (501): 460–467. doi:10.2307/3620776. JSTOR 3620776. Archived from the original (PDF) on 2015-03-18. Retrieved 2021-06-25.

manchester.ac.uk

eprints.maths.manchester.ac.uk

Mackey, D. Steven (2006). Structured linearizations for matrix polynomials (PDF) (Thesis). University of Manchester. ISSN 1749-9097. OCLC 930686781.

semanticscholar.org

api.semanticscholar.org

Sothanaphan, Nat (January 2017). "Determinants of block matrices with noncommuting blocks". Linear Algebra and Its Applications. 512: 202–218. arXiv:1805.06027. doi:10.1016/j.laa.2016.10.004. S2CID 119272194.

web.archive.org

Silvester, J. R. (2000). "Determinants of Block Matrices" (PDF). Math. Gaz. 84 (501): 460–467. doi:10.2307/3620776. JSTOR 3620776. Archived from the original (PDF) on 2015-03-18. Retrieved 2021-06-25.

worldcat.org

search.worldcat.org

Jeffrey, Alan (2010). Matrix operations for engineers and scientists: an essential guide in linear algebra. Dordrecht [Netherlands] ; New York: Springer. p. 54. ISBN 978-90-481-9273-1. OCLC 639165077.
Mackey, D. Steven (2006). Structured linearizations for matrix polynomials (PDF) (Thesis). University of Manchester. ISSN 1749-9097. OCLC 930686781.
George, Raju K.; Ajayakumar, Abhijith (2024). "A Course in Linear Algebra". University Texts in the Mathematical Sciences: 35, 407. doi:10.1007/978-981-99-8680-4. ISBN 978-981-99-8679-8. ISSN 2731-9318.
Dietl, Guido K. E. (2007). Linear estimation and detection in Krylov subspaces. Foundations in signal processing, communications and networking. Berlin ; New York: Springer. pp. 85, 87. ISBN 978-3-540-68478-7. OCLC 85898525.

worldcat.org

Jeffrey, Alan (2010). Matrix operations for engineers and scientists: an essential guide in linear algebra. Dordrecht [Netherlands] ; New York: Springer. p. 54. ISBN 978-90-481-9273-1. OCLC 639165077.
Dietl, Guido K. E. (2007). Linear estimation and detection in Krylov subspaces. Foundations in signal processing, communications and networking. Berlin ; New York: Springer. pp. 85, 87. ISBN 978-3-540-68478-7. OCLC 85898525.