Interval (mathematics) (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Interval (mathematics)" in English language version.

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6ams.org

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ams.org

mathscinet.ams.org

Heath, R. W.; Lutzer, David J.; Zenor, P. L. (1973). "Monotonically normal spaces". Transactions of the American Mathematical Society. 178: 481–493. doi:10.2307/1996713. ISSN 0002-9947. JSTOR 1996713. MR 0372826. Zbl 0269.54009.
Steen, Lynn A. (1970). "A direct proof that a linearly ordered space is hereditarily collection-wise normal". Proceedings of the American Mathematical Society. 24 (4): 727–728. doi:10.2307/2037311. ISSN 0002-9939. JSTOR 2037311. MR 0257985. Zbl 0189.53103.
Munkres, James R. (2000). Topology (2 ed.). Prentice Hall. ISBN 978-0-13-181629-9. MR 0464128. Zbl 0951.54001.
Engelking, Ryszard (1989). General topology. Sigma Series in Pure Mathematics. Vol. 6 (Revised and completed ed.). Berlin: Heldermann Verlag. ISBN 3-88538-006-4. MR 1039321. Zbl 0684.54001.

ams.org

Kaj Madsen (1979) Review of "Interval analysis in the extended interval space" by Edgar Kaucher^{[permanent dead link‍]} from Mathematical Reviews
D. H. Lehmer (1956) Review of "Calculus of Approximations"^{[permanent dead link‍]} from Mathematical Reviews

archive.org

Rudin, Walter (1976). Principles of Mathematical Analysis. New York: McGraw-Hill. pp. 31. ISBN 0-07-054235-X.

arxiv.org

Kozyrev, Sergey (2002). "Wavelet theory as $p$ -adic spectral analysis". Izvestiya RAN. Ser. Mat. 66 (2): 149–158. arXiv:math-ph/0012019. Bibcode:2002IzMat..66..367K. doi:10.1070/IM2002v066n02ABEH000381. S2CID 16796699. Retrieved 2012-04-05.

books.google.com

Bertsekas, Dimitri P. (1998). Network Optimization: Continuous and Discrete Methods. Athena Scientific. p. 409. ISBN 1-886529-02-7.
Strichartz, Robert S. (2000). The Way of Analysis. Jones & Bartlett Publishers. p. 86. ISBN 0-7637-1497-6.
Tao, Terence (2016). Analysis I. Texts and Readings in Mathematics. Vol. 37 (3 ed.). Singapore: Springer. p. 212. doi:10.1007/978-981-10-1789-6. ISBN 978-981-10-1789-6. ISSN 2366-8725. LCCN 2016940817. See Definition 9.1.1.
Cramér, Harald (1999). Mathematical Methods of Statistics. Princeton University Press. p. 11. ISBN 0691005478.
Complex interval arithmetic and its applications, Miodrag Petković, Ljiljana Petković, Wiley-VCH, 1998, ISBN 978-3-527-40134-5

doi.org

Tao, Terence (2016). Analysis I. Texts and Readings in Mathematics. Vol. 37 (3 ed.). Singapore: Springer. p. 212. doi:10.1007/978-981-10-1789-6. ISBN 978-981-10-1789-6. ISSN 2366-8725. LCCN 2016940817. See Definition 9.1.1.
Kozyrev, Sergey (2002). "Wavelet theory as $p$ -adic spectral analysis". Izvestiya RAN. Ser. Mat. 66 (2): 149–158. arXiv:math-ph/0012019. Bibcode:2002IzMat..66..367K. doi:10.1070/IM2002v066n02ABEH000381. S2CID 16796699. Retrieved 2012-04-05.
Vind, Karl (2003). Independence, additivity, uncertainty. Studies in Economic Theory. Vol. 14. Berlin: Springer. doi:10.1007/978-3-540-24757-9. ISBN 978-3-540-41683-8. Zbl 1080.91001.
Heath, R. W.; Lutzer, David J.; Zenor, P. L. (1973). "Monotonically normal spaces". Transactions of the American Mathematical Society. 178: 481–493. doi:10.2307/1996713. ISSN 0002-9947. JSTOR 1996713. MR 0372826. Zbl 0269.54009.
Steen, Lynn A. (1970). "A direct proof that a linearly ordered space is hereditarily collection-wise normal". Proceedings of the American Mathematical Society. 24 (4): 727–728. doi:10.2307/2037311. ISSN 0002-9939. JSTOR 2037311. MR 0257985. Zbl 0189.53103.

encyclopediaofmath.org

"Interval and segment", Encyclopedia of Mathematics, EMS Press, 2001 [1994]
"Interval and segment - Encyclopedia of Mathematics". encyclopediaofmath.org. Archived from the original on 2014-12-26. Retrieved 2016-11-12.

harvard.edu

ui.adsabs.harvard.edu

Kozyrev, Sergey (2002). "Wavelet theory as $p$ -adic spectral analysis". Izvestiya RAN. Ser. Mat. 66 (2): 149–158. arXiv:math-ph/0012019. Bibcode:2002IzMat..66..367K. doi:10.1070/IM2002v066n02ABEH000381. S2CID 16796699. Retrieved 2012-04-05.

jstor.org

Heath, R. W.; Lutzer, David J.; Zenor, P. L. (1973). "Monotonically normal spaces". Transactions of the American Mathematical Society. 178: 481–493. doi:10.2307/1996713. ISSN 0002-9947. JSTOR 1996713. MR 0372826. Zbl 0269.54009.
Steen, Lynn A. (1970). "A direct proof that a linearly ordered space is hereditarily collection-wise normal". Proceedings of the American Mathematical Society. 24 (4): 727–728. doi:10.2307/2037311. ISSN 0002-9939. JSTOR 2037311. MR 0257985. Zbl 0189.53103.

loc.gov

lccn.loc.gov

Tao, Terence (2016). Analysis I. Texts and Readings in Mathematics. Vol. 37 (3 ed.). Singapore: Springer. p. 212. doi:10.1007/978-981-10-1789-6. ISBN 978-981-10-1789-6. ISSN 2366-8725. LCCN 2016940817. See Definition 9.1.1.

mathnet.ru

mi.mathnet.ru

Kozyrev, Sergey (2002). "Wavelet theory as $p$ -adic spectral analysis". Izvestiya RAN. Ser. Mat. 66 (2): 149–158. arXiv:math-ph/0012019. Bibcode:2002IzMat..66..367K. doi:10.1070/IM2002v066n02ABEH000381. S2CID 16796699. Retrieved 2012-04-05.

pearsonhighered.com

Munkres, James R. (2000). Topology (2 ed.). Prentice Hall. ISBN 978-0-13-181629-9. MR 0464128. Zbl 0951.54001.

semanticscholar.org

api.semanticscholar.org

Kozyrev, Sergey (2002). "Wavelet theory as $p$ -adic spectral analysis". Izvestiya RAN. Ser. Mat. 66 (2): 149–158. arXiv:math-ph/0012019. Bibcode:2002IzMat..66..367K. doi:10.1070/IM2002v066n02ABEH000381. S2CID 16796699. Retrieved 2012-04-05.

stackexchange.com

hsm.stackexchange.com

"Why is American and French notation different for open intervals (x, y) vs. ]x, y[?". hsm.stackexchange.com. Retrieved 28 April 2018.

web.archive.org

"Interval and segment - Encyclopedia of Mathematics". encyclopediaofmath.org. Archived from the original on 2014-12-26. Retrieved 2016-11-12.

wolfram.com

mathworld.wolfram.com

Weisstein, Eric W. "Interval". mathworld.wolfram.com. Retrieved 2020-08-23.

worldcat.org

search.worldcat.org

Tao, Terence (2016). Analysis I. Texts and Readings in Mathematics. Vol. 37 (3 ed.). Singapore: Springer. p. 212. doi:10.1007/978-981-10-1789-6. ISBN 978-981-10-1789-6. ISSN 2366-8725. LCCN 2016940817. See Definition 9.1.1.
Heath, R. W.; Lutzer, David J.; Zenor, P. L. (1973). "Monotonically normal spaces". Transactions of the American Mathematical Society. 178: 481–493. doi:10.2307/1996713. ISSN 0002-9947. JSTOR 1996713. MR 0372826. Zbl 0269.54009.
Steen, Lynn A. (1970). "A direct proof that a linearly ordered space is hereditarily collection-wise normal". Proceedings of the American Mathematical Society. 24 (4): 727–728. doi:10.2307/2037311. ISSN 0002-9939. JSTOR 2037311. MR 0257985. Zbl 0189.53103.

zbmath.org

Vind, Karl (2003). Independence, additivity, uncertainty. Studies in Economic Theory. Vol. 14. Berlin: Springer. doi:10.1007/978-3-540-24757-9. ISBN 978-3-540-41683-8. Zbl 1080.91001.
Heath, R. W.; Lutzer, David J.; Zenor, P. L. (1973). "Monotonically normal spaces". Transactions of the American Mathematical Society. 178: 481–493. doi:10.2307/1996713. ISSN 0002-9947. JSTOR 1996713. MR 0372826. Zbl 0269.54009.
Steen, Lynn A. (1970). "A direct proof that a linearly ordered space is hereditarily collection-wise normal". Proceedings of the American Mathematical Society. 24 (4): 727–728. doi:10.2307/2037311. ISSN 0002-9939. JSTOR 2037311. MR 0257985. Zbl 0189.53103.
Munkres, James R. (2000). Topology (2 ed.). Prentice Hall. ISBN 978-0-13-181629-9. MR 0464128. Zbl 0951.54001.
Engelking, Ryszard (1989). General topology. Sigma Series in Pure Mathematics. Vol. 6 (Revised and completed ed.). Berlin: Heldermann Verlag. ISBN 3-88538-006-4. MR 1039321. Zbl 0684.54001.