Orta Çağ İslam matematiği
Konuyla ilgili yayınlar

Berggren, J. Lennart (1986). Episodes in the Mathematics of Medieval Islam. New York: Springer-Verlag. ISBN 0-387-96318-9.
Review: Toomer, Gerald J.; Berggren, J. L. (1988). "Episodes in the Mathematics of Medieval Islam". American Mathematical Monthly. Mathematical Association of America. 95 (6): 567. doi:10.2307/2322777. JSTOR 2322777.
Review: Hogendijk, Jan P.; Berggren, J. L. (1989). "Episodes in the Mathematics of Medieval Islam by J. Lennart Berggren". Journal of the American Oriental Society. American Oriental Society. 109 (4): 697-698. doi:10.2307/604119. JSTOR 604119.
Daffa', Ali Abdullah al- (1977). The Muslim contribution to mathematics. Londra: Croom Helm. ISBN 0-85664-464-1.
Katz, Victor J. (1993). A History of Mathematics: An Introduction. HarperCollins college publishers. ISBN 0-673-38039-4.
Ronan, Colin A. (1983). The Cambridge Illustrated History of the World's Science. Cambridge University Press. ISBN 0-521-25844-8.
Smith, David E. (1958). History of Mathematics. Dover Publications. ISBN 0-486-20429-4.
Rashed, Roshdi (2001). The Development of Arabic Mathematics: Between Arithmetic and Algebra. Translated by A. F. W. Armstrong. Springer. ISBN 0-7923-2565-6.
Rosen, Fredrick (1831). The Algebra of Mohammed Ben Musa. Kessinger Publishing. ISBN 1-4179-4914-7.
Toomer, Gerald (1990). "Al-Khwārizmī, Abu Ja'far Muḥammad ibn Mūsā".  Gillispie, Charles Coulston (Ed.). Dictionary of Scientific Biography. 7. New York: Charles Scribner's Sons. ISBN 0-684-16962-2. 2 Temmuz 2016 tarihinde kaynağından arşivlendi. Erişim tarihi: 28 Ağustos 2020.
Youschkevitch, Adolf P.; Rozenfeld, Boris A. (1960). Die Mathematik der Länder des Ostens im Mittelalter. Berlin.  Sowjetische Beiträge zur Geschichte der Naturwissenschaft pp. 62–160.
Youschkevitch, Adolf P. (1976). Les mathématiques arabes: VIIIe–XVe siècles. translated by M. Cazenave and K. Jaouiche. Paris: Vrin. ISBN 978-2-7116-0734-1.
Berggren, J. Lennart (2007). "Mathematics in Medieval Islam".  Victor J. Katz (Ed.). The Mathematics of Egypt, Mesopotamia, China, India, and Islam: A Sourcebook (Second bas.). Princeton, New Jersey: Princeton University. ISBN 978-0-691-11485-9.
Cooke, Roger (1997). "Islamic Mathematics". The History of Mathematics: A Brief Course. Wiley-Interscience. ISBN 0-471-18082-3.
Daffa, Ali Abdullah al-; Stroyls, J.J. (1984). Studies in the exact sciences in medieval Islam. New York: Wiley. ISBN 0-471-90320-5.
Kennedy, E. S. (1984). Studies in the Islamic Exact Sciences. Syracuse Univ Press. ISBN 0-8156-6067-7.
Joseph, George Gheverghese (2000). The Crest of the Peacock: Non-European Roots of Mathematics (2. bas.). Princeton University Press. ISBN 0-691-00659-8.  (Reviewed: Katz, Victor J.; Joseph, George Gheverghese (1992). "The Crest of the Peacock: Non-European Roots of Mathematics by George Gheverghese Joseph". The College Mathematics Journal. Mathematical Association of America. 23 (1): 82-84. doi:10.2307/2686206. JSTOR 2686206. )
Youschkevitch, Adolf P. (1964). Gesichte der Mathematik im Mittelalter. Leipzig: BG Teubner Verlagsgesellschaft.
Høyrup, Jens. “The Formation of «Islamic Mathematics»: Sources and Conditions” 19 Temmuz 2011 tarihinde Wayback Machine sitesinde arşivlendi.. Filosofi og Videnskabsteori på Roskilde Universitetscenter. 3. Række: Preprints og Reprints 1987 Nr. 1.
Brockelmann, Carl. Geschichte der Arabischen Litteratur. 1.–2. Band, 1.–3. Supplementband. Berlin: Emil Fischer, 1898, 1902; Leiden: Brill, 1937, 1938, 1942.
Sánchez Pérez, José A. (1921). Biografías de Matemáticos Árabes que florecieron en España. Madrid: Estanislao Maestre.
Sezgin, Fuat (1997). Geschichte Des Arabischen Schrifttums (Almanca). Brill Academic Publishers. ISBN 90-04-02007-1.
Suter, Heinrich (1900). Die Mathematiker und Astronomen der Araber und ihre Werke. Abhandlungen zur Geschichte der Mathematischen Wissenschaften Mit Einschluss Ihrer Anwendungen, X Heft. Leipzig.
Marcus du Sautoy (presenter) (2008). "The Genius of the East". The Story of Maths. BBC.
Jim Al-Khalili (presenter) (2010). Science and Islam. BBC.
Tahran Üniversitesi'nde bulunan Ömer Hayyam'ın Konik kesitlerin kübik denklemleri ve kesişimleri (İngilizce: Cubic equations and intersections of conic sections) adlı eserinin iki bölümlü el yazmasının ilk sayfası
x^{3}+a^{2}x=b üçüncü derece denklemini çözmek için Hayyam,  x^{2}=ay parabolünü,  {\frac {b}{a^{2}}} çapında bir çember ve kesişme noktasından geçen dikey bir çizgi çizdi. Çözüm, başlangıç noktasından dikey çizgi ile  x- ekseninin kesişimine kadar olan yatay çizgi parçasının uzunluğu ile bulunur.