Mathematical analysis (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Mathematical analysis" in English language version.

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amazon.ca

The Fundamentals of Mathematical Analysis: International Series in Pure and Applied Mathematics, Volume 1. ASIN 0080134734.
The Fundamentals of Mathematical Analysis: International Series of Monographs in Pure and Applied Mathematics, Vol. 73-II. ASIN 1483213153.
Mathematical Analysis I. ASIN 3662569558.
Mathematical Analysis II. ASIN 3662569663.
Mathematical Analysis: A Special Course. ASIN 1483169561.
Problems and Theorems in Analysis I: Series. Integral Calculus. Theory of Functions. ASIN 3540636404.
Problems and Theorems in Analysis II: Theory of Functions. Zeros. Polynomials. Determinants. Number Theory. Geometry. ASIN 3540636862.
Mathematical Analysis: A Modern Approach to Advanced Calculus, 2nd Edition. ASIN 0201002884.
Principles of Mathematical Analysis. ASIN 0070856133.
Real Analysis: Measure Theory, Integration, and Hilbert Spaces. ASIN 0691113866.
Complex Analysis. ASIN 0691113858.
Functional Analysis: Introduction to Further Topics in Analysis. ASIN 0691113874.
Analysis I: Third Edition. ASIN 9380250649.
Analysis II: Third Edition. ASIN 9380250657.

archive.org

Smith, David Eugene (1958). History of Mathematics. Dover Publications. ISBN 978-0486204307. {{cite book}}: ISBN / Date incompatibility (help)
Dunham, William (1999). Euler: The Master of Us All. The Mathematical Association of America. p. 17.
*Cooke, Roger (1997). "Beyond the Calculus". The History of Mathematics: A Brief Course. Wiley-Interscience. p. 379. ISBN 978-0471180821. Real analysis began its growth as an independent subject with the introduction of the modern definition of continuity in 1816 by the Czech mathematician Bernard Bolzano (1781–1848)
Rudin, Walter (1976). Principles of Mathematical Analysis. Walter Rudin Student Series in Advanced Mathematics (3rd ed.). McGraw–Hill. ISBN 978-0070542358.
Rudin, Walter (1991). Functional Analysis. McGraw-Hill Science. ISBN 978-0070542365.
Rabiner, L. R.; Gold, B. (1975). Theory and Application of Digital Signal Processing. Englewood Cliffs, New Jersey: Prentice-Hall. ISBN 978-0139141010.
"Introductory Real Analysis". 1970.
"Курс дифференциального и интегрального исчисления. Том I". 1969.
"Основы математического анализа. Том II". 1960.
"Курс дифференциального и интегрального исчисления. Том III". 1960.
"A Course of Mathematical Analysis Vol 1". 1977.
"A Course of Mathematical Analysis Vol 2". 1987.
"A Course of Higher Mathematics Vol 3 1 Linear Algebra". 1964.
"A Course of Higher Mathematics Vol 2 Advanced Calculus". 1964.
"A Course of Higher Mathematics Vol 3-2 Complex Variables Special Functions". 1964.
"A Course of Higher Mathematics Vol 4 Integral and Partial Differential Equations". 1964.
"A Course of Higher Mathematics Vol 5 Integration and Functional Analysis". 1964.
"Differential and Integral Calculus". 1969.
"A Course of Mathematical Analysis". 1960.
"Theory of functions of a real variable (Teoria functsiy veshchestvennoy peremennoy, chapters I to IX)". 1955.
"Theory of functions of a real variable =Teoria functsiy veshchestvennoy peremennoy". 1955.
"Problems in Mathematical Analysis". 1970.

books.google.com

Jahnke, Hans Niels (2003). A History of Analysis. History of Mathematics. Vol. 24. American Mathematical Society. p. 7. doi:10.1090/hmath/024. ISBN 978-0821826232. Archived from the original on 2016-05-17. Retrieved 2015-11-15.
Pinto, J. Sousa (2004). Infinitesimal Methods of Mathematical Analysis. Horwood Publishing. p. 8. ISBN 978-1898563990. Archived from the original on 2016-06-11. Retrieved 2015-11-15.
Dun, Liu; Fan, Dainian; Cohen, Robert Sonné (1966). A comparison of Archimedes' and Liu Hui's studies of circles. Chinese studies in the history and philosophy of science and technology. Vol. 130. Springer. p. 279. ISBN 978-0-7923-3463-7. Archived from the original on 2016-06-17. Retrieved 2015-11-15., Chapter, p. 279 Archived 2016-05-26 at the Wayback Machine
Zill, Dennis G.; Wright, Scott; Wright, Warren S. (2009). Calculus: Early Transcendentals (3 ed.). Jones & Bartlett Learning. p. xxvii. ISBN 978-0763759957. Archived from the original on 2019-04-21. Retrieved 2015-11-15.
Ahlfors, Lars Valerian (1979). Complex Analysis (3rd ed.). New York: McGraw-Hill. ISBN 978-0070006577.
Conway, John Bligh (1994). A Course in Functional Analysis (2nd ed.). Springer-Verlag. ISBN 978-0387972459. Archived from the original on 2020-09-09. Retrieved 2016-02-11.
Ince, Edward L. (1956). Ordinary Differential Equations. Dover Publications. ISBN 978-0486603490. {{cite book}}: ISBN / Date incompatibility (help)
Tao, Terence (2011). An Introduction to Measure Theory. Graduate Studies in Mathematics. Vol. 126. American Mathematical Society. doi:10.1090/gsm/126. ISBN 978-0821869192. Archived from the original on 2019-12-27. Retrieved 2018-10-26.

britannica.com

Stillwell, John Colin. "analysis | mathematics". Encyclopædia Britannica. Archived from the original on 2015-07-26. Retrieved 2015-07-31.

doi.org

Jahnke, Hans Niels (2003). A History of Analysis. History of Mathematics. Vol. 24. American Mathematical Society. p. 7. doi:10.1090/hmath/024. ISBN 978-0821826232. Archived from the original on 2016-05-17. Retrieved 2015-11-15.
Singh, A. N. (1936). "On the Use of Series in Hindu Mathematics". Osiris. 1: 606–628. doi:10.1086/368443. JSTOR 301627. S2CID 144760421.
Seal, Sir Brajendranath (1915), "The positive sciences of the ancient Hindus", Nature, 97 (2426): 177, Bibcode:1916Natur..97..177., doi:10.1038/097177a0, hdl:2027/mdp.39015004845684, S2CID 3958488
Rajagopal, C. T.; Rangachari, M. S. (June 1978). "On an untapped source of medieval Keralese Mathematics". Archive for History of Exact Sciences. 18 (2): 89–102. doi:10.1007/BF00348142. S2CID 51861422.
Tao, Terence (2011). An Introduction to Measure Theory. Graduate Studies in Mathematics. Vol. 126. American Mathematical Society. doi:10.1090/gsm/126. ISBN 978-0821869192. Archived from the original on 2019-12-27. Retrieved 2018-10-26.

handle.net

hdl.handle.net

Seal, Sir Brajendranath (1915), "The positive sciences of the ancient Hindus", Nature, 97 (2426): 177, Bibcode:1916Natur..97..177., doi:10.1038/097177a0, hdl:2027/mdp.39015004845684, S2CID 3958488

harvard.edu

ui.adsabs.harvard.edu

Seal, Sir Brajendranath (1915), "The positive sciences of the ancient Hindus", Nature, 97 (2426): 177, Bibcode:1916Natur..97..177., doi:10.1038/097177a0, hdl:2027/mdp.39015004845684, S2CID 3958488

insa.nic.in

K. B. Basant, Satyananda Panda (2013). "Summation of Convergent Geometric Series and the concept of approachable Sunya" (PDF). Indian Journal of History of Science. 48: 291–313.

jstor.org

Singh, A. N. (1936). "On the Use of Series in Hindu Mathematics". Osiris. 1: 606–628. doi:10.1086/368443. JSTOR 301627. S2CID 144760421.

rutgers.edu

math.rutgers.edu

Pellegrino, Dana. "Pierre de Fermat". Archived from the original on 2008-10-12. Retrieved 2008-02-24.

semanticscholar.org

api.semanticscholar.org

Singh, A. N. (1936). "On the Use of Series in Hindu Mathematics". Osiris. 1: 606–628. doi:10.1086/368443. JSTOR 301627. S2CID 144760421.
Seal, Sir Brajendranath (1915), "The positive sciences of the ancient Hindus", Nature, 97 (2426): 177, Bibcode:1916Natur..97..177., doi:10.1038/097177a0, hdl:2027/mdp.39015004845684, S2CID 3958488
Rajagopal, C. T.; Rangachari, M. S. (June 1978). "On an untapped source of medieval Keralese Mathematics". Archive for History of Exact Sciences. 18 (2): 89–102. doi:10.1007/BF00348142. S2CID 51861422.

web.archive.org

Stillwell, John Colin. "analysis | mathematics". Encyclopædia Britannica. Archived from the original on 2015-07-26. Retrieved 2015-07-31.
Jahnke, Hans Niels (2003). A History of Analysis. History of Mathematics. Vol. 24. American Mathematical Society. p. 7. doi:10.1090/hmath/024. ISBN 978-0821826232. Archived from the original on 2016-05-17. Retrieved 2015-11-15.
Pinto, J. Sousa (2004). Infinitesimal Methods of Mathematical Analysis. Horwood Publishing. p. 8. ISBN 978-1898563990. Archived from the original on 2016-06-11. Retrieved 2015-11-15.
Dun, Liu; Fan, Dainian; Cohen, Robert Sonné (1966). A comparison of Archimedes' and Liu Hui's studies of circles. Chinese studies in the history and philosophy of science and technology. Vol. 130. Springer. p. 279. ISBN 978-0-7923-3463-7. Archived from the original on 2016-06-17. Retrieved 2015-11-15., Chapter, p. 279 Archived 2016-05-26 at the Wayback Machine
Zill, Dennis G.; Wright, Scott; Wright, Warren S. (2009). Calculus: Early Transcendentals (3 ed.). Jones & Bartlett Learning. p. xxvii. ISBN 978-0763759957. Archived from the original on 2019-04-21. Retrieved 2015-11-15.
Pellegrino, Dana. "Pierre de Fermat". Archived from the original on 2008-10-12. Retrieved 2008-02-24.
Conway, John Bligh (1994). A Course in Functional Analysis (2nd ed.). Springer-Verlag. ISBN 978-0387972459. Archived from the original on 2020-09-09. Retrieved 2016-02-11.
Tao, Terence (2011). An Introduction to Measure Theory. Graduate Studies in Mathematics. Vol. 126. American Mathematical Society. doi:10.1090/gsm/126. ISBN 978-0821869192. Archived from the original on 2019-12-27. Retrieved 2018-10-26.