อ้างอิง ของ ฟังก์ชันตรีโกณมิติผกผัน

↑ Taczanowski, Stefan (1978-10-01). "On the optimization of some geometric parameters in 14 MeV neutron activation analysis". Nuclear Instruments and Methods. ScienceDirect. 155 (3): 543–546. doi:10.1016/0029-554X(78)90541-4. สืบค้นเมื่อ 2017-07-26.
↑ Hazewinkel, Michiel (1994) [1987]. Encyclopaedia of Mathematics (unabridged reprint ed.). Kluwer Academic Publishers / Springer Science & Business Media. ISBN 978-155608010-4. ISBN 1556080107.
↑ Ebner, Dieter (2005-07-25). Preparatory Course in Mathematics (PDF) (6 ed.). Department of Physics, University of Konstanz. Archived (PDF) from the original on 2017-07-26. สืบค้นเมื่อ 2017-07-26.
↑ Mejlbro, Leif (2010-11-11). Stability, Riemann Surfaces, Conformal Mappings - Complex Functions Theory (PDF) (1 ed.). Ventus Publishing ApS / Bookboon. ISBN 978-87-7681-702-2. ISBN 87-7681-702-4. Archived (PDF) from the original on 2017-07-26. สืบค้นเมื่อ 2017-07-26.
↑ Durán, Mario (2012). Mathematical methods for wave propagation in science and engineering. 1: Fundamentals (1 ed.). Ediciones UC. p. 88. ISBN 978-956141314-6. ISBN 956141314-0.
1 2 3 4 Hall, Arthur Graham; Frink, Fred Goodrich (January 1909). "Chapter II. The Acute Angle [14] Inverse trigonometric functions". Written at Ann Arbor, Michigan, USA. Trigonometry. Part I: Plane Trigonometry. New York, USA: Henry Holt and Company / Norwood Press / J. S. Cushing Co. - Berwick & Smith Co., Norwood, Massachusetts, USA. p. 15. สืบค้นเมื่อ 2017-08-12. […] α = arcsin m: It is frequently read "arc-sine m" or "anti-sine m," since two mutually inverse functions are said each to be the anti-function of the other. […] A similar symbolic relation holds for the other trigonometric functions. […] This notation is universally used in Europe and is fast gaining ground in this country. A less desirable symbol, α = sin-1m, is still found in English and American texts. The notation α = inv sin m is perhaps better still on account of its general applicability. […]
↑ Klein, Christian Felix (1924) [1902]. Elementarmathematik vom höheren Standpunkt aus: Arithmetik, Algebra, Analysis (in German). 1 (3rd ed.). Berlin: J. Springer.CS1 maint: Unrecognized language (link)
↑ Klein, Christian Felix (2004) [1932]. Elementary Mathematics from an Advanced Standpoint: Arithmetic, Algebra, Analysis. Translated by Hedrick, E. R.; Noble, C. A. (Translation of 3rd German ed.). Dover Publications, Inc. / The Macmillan Company. ISBN 978-0-48643480-3. ISBN 0-48643480-X. สืบค้นเมื่อ 2017-08-13.
↑ Dörrie, Heinrich (1965). Triumph der Mathematik. Translated by Antin, David. Dover Publications. p. 69. ISBN 0-486-61348-8.
↑ Beach, Frederick Converse; Rines, George Edwin, eds. (1912). "Inverse trigonometric functions". The Americana: a universal reference library. 21.
↑ Cajori, Florian (1919). A History of Mathematics (2 ed.). New York, USA: The Macmillan Company. p. 272.
↑ Herschel, John Frederick William (1813). "On a remarkable Application of Cotes's Theorem". Philosophical Transactions. Royal Society, London. 103 (1): 8.
↑ Korn, Grandino Arthur; Korn, Theresa M. (2000) [1961]. "21.2.-4. Inverse Trigonometric Functions". Mathematical handbook for scientists and engineers: Definitions, theorems, and formulars for reference and review (3 ed.). Mineola, New York, USA: Dover Publications, Inc. p. 811. ISBN 978-0-486-41147-7.

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WikiPedia: ฟังก์ชันตรีโกณมิติผกผัน http://www.sciencedirect.com/science/article/pii/0... http://mathworld.wolfram.com/InverseTangent.html http://mathworld.wolfram.com/InverseTrigonometricF... http://netsaver.myds.me/sym/pub/Netsaver%20Library... //doi.org/10.1016%2F0029-554X(78)90541-4 https://books.google.com/books?id=8KuoxgykfbkC https://books.google.com/books?id=bBoPAAAAIAAJ https://books.google.com/books?id=qpRJAAAAYAAJ&pg=... https://www.math.uni-konstanz.de/numerik/personen/... https://archive.org/stream/planetrigonometr00hallr...