双複素数 (Japanese Wikipedia)

Analysis of information sources in references of the Wikipedia article "双複素数" in Japanese language version.

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books.google.com

Thomas Kirkman (1848) "On Pluquaternions and Homoid Products of n Squares", London and Edinburgh Philosophical Magazine 1848, p 447 Google books link
Thomas Kirkman (1848) "On Pluquaternions and Homoid Products of n Squares", London and Edinburgh Philosophical Magazine 1848, p 447 Google books link

comcast.net

home.comcast.net

Davenport, Clyde M. (2008), Commutative Hypercomplex Mathematics, オリジナルの2015-10-02時点におけるアーカイブ。

doi.org

Pei, Soo-Chang; Chang, Ja-Han; Ding, Jian-Jiun (2004-06-21). “Commutative reduced biquaternions and their Fourier transform for signal and image processing”. IEEE Transactions on Signal Processing (IEEE) 52 (7): 2012-2031. doi:10.1109/TSP.2004.828901. ISSN 1941-0476.
Poodiack, Robert D.; LeClair, Kevin J. (2009-11). “Fundamental theorems of algebra for the perplexes”. The College Mathematics Journal (MAA) 40 (5): 322-335. doi:10.4169/074683409X475643. JSTOR 25653773.
Corrado Segre (1892), “Le rappresentazioni reali delle forme complesse e gli enti iperalgebrici (The real representation of complex elements and hyperalgebraic entities)”, Mathematische Annalen 40: 413-467, doi:10.1007/bf01443559

eurasip.org

Alfsmann, Daniel (2006年9月). On families of 2^N dimensional hypercomplex algebras suitable for digital signal processing (PDF). 14th European Signal Processing Conference, Florence, Italy: EURASIP.

jstor.org

Poodiack, Robert D.; LeClair, Kevin J. (2009-11). “Fundamental theorems of algebra for the perplexes”. The College Mathematics Journal (MAA) 40 (5): 322-335. doi:10.4169/074683409X475643. JSTOR 25653773.

maa.org

Poodiack, Robert D.; LeClair, Kevin J. (2009-11). “Fundamental theorems of algebra for the perplexes”. The College Mathematics Journal (MAA) 40 (5): 322-335. doi:10.4169/074683409X475643. JSTOR 25653773.

rub.de

dsv.rub.de

Alfsmann, Daniel; Göckler, Heinz G. (2007). On Hyperbolic Complex LTI Digital Systems (PDF). EURASIP.

uni-goettingen.de

gdz.sub.uni-goettingen.de

Corrado Segre (1892), “Le rappresentazioni reali delle forme complesse e gli enti iperalgebrici (The real representation of complex elements and hyperalgebraic entities)”, Mathematische Annalen 40: 413-467, doi:10.1007/bf01443559

web.archive.org

Davenport, Clyde M. (2008), Commutative Hypercomplex Mathematics, オリジナルの2015-10-02時点におけるアーカイブ。

worldcat.org

search.worldcat.org

Pei, Soo-Chang; Chang, Ja-Han; Ding, Jian-Jiun (2004-06-21). “Commutative reduced biquaternions and their Fourier transform for signal and image processing”. IEEE Transactions on Signal Processing (IEEE) 52 (7): 2012-2031. doi:10.1109/TSP.2004.828901. ISSN 1941-0476.