디랙 델타 함수 (Korean Wikipedia)

Analysis of information sources in references of the Wikipedia article "디랙 델타 함수" in Korean language version.

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30wikipedia.org

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gallica.bnf.fr

See, for example, Cauchy, Augustin-Louis (1789-1857) Auteur du texte (1882–1974). 〈Des intégrales doubles qui se présentent sous une forme indéterminèe〉. 《Oeuvres complètes d'Augustin Cauchy. Série 1, tome 1 / publiées sous la direction scientifique de l'Académie des sciences et sous les auspices de M. le ministre de l'Instruction publique...》 (영어).

books.google.com

Zhao, Ji-Cheng (2011년 5월 5일). 《Methods for Phase Diagram Determination》 (영어). Elsevier. ISBN 978-0-08-054996-5.
Komatsu, Hikosaburo (2002). 〈Fourier's hyperfunctions and Heaviside's pseudodifferential operators〉. Takahiro Kawai; Keiko Fujita. 《Microlocal Analysis and Complex Fourier Analysis》. World Scientific. [1]쪽. ISBN 978-981-238-161-3.
Myint-U., Tyn; Debnath, Lokenath (2007). 《Linear Partial Differential Equations for Scientists And Engineers》 4판. Springer. [2]쪽. ISBN 978-0-8176-4393-5.
Debnath, Lokenath; Bhatta, Dambaru (2007). 《Integral Transforms And Their Applications》 2판. CRC Press. [3]쪽. ISBN 978-1-58488-575-7.
Grattan-Guinness, Ivor (2009). 《Convolutions in French Mathematics, 1800–1840: From the Calculus and Mechanics to Mathematical Analysis and Mathematical Physics, Volume 2》. Birkhäuser. 653쪽. ISBN 978-3-7643-2238-0.
Mitrović, Dragiša; Žubrinić, Darko (1998). 《Fundamentals of Applied Functional Analysis: Distributions, Sobolev Spaces》. CRC Press. 62쪽. ISBN 978-0-582-24694-2.
Kracht, Manfred; Kreyszig, Erwin (1989). 〈On singular integral operators and generalizations〉. Themistocles M. Rassias. 《Topics in Mathematical Analysis: A Volume Dedicated to the Memory of A.L. Cauchy》. World Scientific. https://books.google.com/books?id=xIsPrSiDlZIC&pg=PA553 553]쪽. ISBN 978-9971-5-0666-7.
Krantz, Steven G.; Parks, Harold R. (2008년 12월 15일). 《Geometric Integration Theory》 (영어). Springer Science & Business Media. ISBN 978-0-8176-4679-0.
Rottwitt, Karsten; Tidemand-Lichtenberg, Peter (2014년 12월 11일). 《Nonlinear Optics: Principles and Applications》 (영어). CRC Press. [4] 276쪽. ISBN 978-1-4665-6583-8.
Karris, Steven T. (2003). 《Signals and Systems with MATLAB Applications》 (영어). Orchard Publications. 15쪽. ISBN 978-0-9709511-6-8.
Roden, Martin S. (2014년 5월 17일). 《Introduction to Communication Theory》 (영어). Elsevier. [5]쪽. ISBN 978-1-4831-4556-3.
Milovanović, Gradimir V.; Rassias, Michael Th (2014년 7월 8일). 《Analytic Number Theory, Approximation Theory, and Special Functions: In Honor of Hari M. Srivastava》 (영어). Springer. 748쪽. ISBN 978-1-4939-0258-3.
Mader, Heidy M. (2006). 《Statistics in Volcanology》 (영어). Geological Society of London. 81쪽. ISBN 978-1-86239-208-3.

doi.org

dx.doi.org

Dirac, P. A. M. (January 1927). “The physical interpretation of the quantum dynamics”. 《Proceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character》 (영어) 113 (765): 621–641. Bibcode:1927RSPSA.113..621D. doi:10.1098/rspa.1927.0012. ISSN 0950-1207.

harvard.edu

adsabs.harvard.edu

Dirac, P. A. M. (January 1927). “The physical interpretation of the quantum dynamics”. 《Proceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character》 (영어) 113 (765): 621–641. Bibcode:1927RSPSA.113..621D. doi:10.1098/rspa.1927.0012. ISSN 0950-1207.

ktword.co.kr

“정보통신기술용어해설, http://www.ktword.co.kr/abbr_view.php?m_temp1=3722”. 2018년 12월 17일에 원본 문서에서 보존된 문서. 2013년 8월 5일에 확인함. |title=에 외부 링크가 있음 (도움말)

matematicamente.it

“Gugo82's comment on the distributional derivative of Dirac's delta”. 《matematicamente.it》. 2010년 9월 12일.

osu.edu

math.osu.edu

“The Dirac Delta Function, http://www.math.osu.edu/~gerlach.1/math/BVtypset/node28.html”. 2012년 11월 12일에 원본 문서에서 보존된 문서. 2013년 8월 5일에 확인함. |title=에 외부 링크가 있음 (도움말)

web.archive.org

“The Dirac Delta Function, http://www.math.osu.edu/~gerlach.1/math/BVtypset/node28.html”. 2012년 11월 12일에 원본 문서에서 보존된 문서. 2013년 8월 5일에 확인함. |title=에 외부 링크가 있음 (도움말)
“정보통신기술용어해설, http://www.ktword.co.kr/abbr_view.php?m_temp1=3722”. 2018년 12월 17일에 원본 문서에서 보존된 문서. 2013년 8월 5일에 확인함. |title=에 외부 링크가 있음 (도움말)

wikipedia.org

en.wikipedia.org

Laugwitz 1989.
A more complete historical account can be found in van der Pol & Bremmer 1987, §V.4.
Dirac 1930.
Gelfand & Shilov 1966–1968.
Rudin 1966, §1.20
Hewitt & Stromberg 1963.
Driggers 2003, 2321쪽 See also Bracewell 1986, Chapter 5 for a different interpretation. Other conventions for the assigning the value of the Heaviside function at zero exist, and some of these are not consistent with what follows.
Hazewinkel 2011.
Strichartz 1994.
Hörmander 1983.
Bracewell 1986.
Rudin 1966.
Dieudonné 1972.
Federer 1969.
Vladimirov 1971.
Lange 2012.
Stein & Weiss 1971.
Rudin 1991.
Saichev & Woyczyński 1997.
Vallée & Soares 2004.
Courant & Hilbert 1962.
Lang 1997.
In the terminology of Lang (1997), the Fejér kernel is a Dirac sequence, whereas the Dirichlet kernel is not.
Hazewinkel 1995.
The development of this section in bra–ket notation is found in (Levin 2002)
Davis & Thomson 2000.
de la Madrid, Bohm & Gadella 2002.
Bracewell 2000.
Córdoba 1988.
Isham 1995.

wolfram.com

mathworld.wolfram.com

Weisstein, Eric Wolfgang. “Sifting Property”. 《Wolfram MathWorld》 (영어). Wolfram Research.
Weisstein, Eric Wolfgang. “Doublet Function”. 《Wolfram MathWorld》 (영어). Wolfram Research.

worldcat.org

Dirac, P. A. M. (January 1927). “The physical interpretation of the quantum dynamics”. 《Proceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character》 (영어) 113 (765): 621–641. Bibcode:1927RSPSA.113..621D. doi:10.1098/rspa.1927.0012. ISSN 0950-1207.