Euclidean distance (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Euclidean distance" in English language version.

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Beckman, F. S.; Quarles, D. A. Jr. (1953), "On isometries of Euclidean spaces", Proceedings of the American Mathematical Society, 4 (5): 810–815, doi:10.2307/2032415, JSTOR 2032415, MR 0058193
Yao, Andrew Chi Chih (1982), "On constructing minimum spanning trees in $k$ -dimensional spaces and related problems", SIAM Journal on Computing, 11 (4): 721–736, doi:10.1137/0211059, MR 0677663
Csiszár, I. (1975), " $I$ -divergence geometry of probability distributions and minimization problems", Annals of Probability, 3 (1): 146–158, doi:10.1214/aop/1176996454, JSTOR 2959270, MR 0365798
Milnor, John (1982), "Hyperbolic geometry: the first 150 years", Bulletin of the American Mathematical Society, 6 (1): 9–24, doi:10.1090/S0273-0979-1982-14958-8, MR 0634431

ams.org

Henderson, David W. (2002), "Review of Geometry: Euclid and Beyond by Robin Hartshorne", Bulletin of the American Mathematical Society, 39: 563–571, doi:10.1090/S0273-0979-02-00949-7

archive.org

Bell, Robert J. T. (1914), "49. The shortest distance between two lines", An Elementary Treatise on Coordinate Geometry of Three Dimensions (2nd ed.), Macmillan, pp. 57–61

books.google.com

Smith, Karl (2013), Precalculus: A Functional Approach to Graphing and Problem Solving, Jones & Bartlett Publishers, p. 8, ISBN 978-0-7637-5177-7
Cohen, David (2004), Precalculus: A Problems-Oriented Approach (6th ed.), Cengage Learning, p. 698, ISBN 978-0-534-40212-9
Aufmann, Richard N.; Barker, Vernon C.; Nation, Richard D. (2007), College Trigonometry (6th ed.), Cengage Learning, p. 17, ISBN 978-1-111-80864-8
Tabak, John (2014), Geometry: The Language of Space and Form, Facts on File math library, Infobase Publishing, p. 150, ISBN 978-0-8160-6876-0
Ó Searcóid, Mícheál (2006), "2.7 Distances from Sets to Sets", Metric Spaces, Springer Undergraduate Mathematics Series, Springer, pp. 29–30, ISBN 978-1-84628-627-8
Ivanov, Oleg A. (2013), Easy as π?: An Introduction to Higher Mathematics, Springer, p. 140, ISBN 978-1-4612-0553-1
Strichartz, Robert S. (2000), The Way of Analysis, Jones & Bartlett Learning, p. 357, ISBN 978-0-7637-1497-0
Adam, John A. (2017), "Chapter 2. Introduction to the "Physics" of Rays", Rays, Waves, and Scattering: Topics in Classical Mathematical Physics, Princeton Series in Applied Mathematics, Princeton University Press, pp. 26–27, doi:10.1515/9781400885404-004, ISBN 978-1-4008-8540-4
Liberti, Leo; Lavor, Carlile (2017), Euclidean Distance Geometry: An Introduction, Springer Undergraduate Texts in Mathematics and Technology, Springer, p. xi, ISBN 978-3-319-60792-4
Spencer, Neil H. (2013), "5.4.5 Squared Euclidean Distances", Essentials of Multivariate Data Analysis, CRC Press, p. 95, ISBN 978-1-4665-8479-2
Randolph, Karen A.; Myers, Laura L. (2013), Basic Statistics in Multivariate Analysis, Pocket Guide to Social Work Research Methods, Oxford University Press, p. 116, ISBN 978-0-19-976404-4
Kaplan, Wilfred (2011), Maxima and Minima with Applications: Practical Optimization and Duality, Wiley Series in Discrete Mathematics and Optimization, vol. 51, John Wiley & Sons, p. 61, ISBN 978-1-118-03104-9
Alfakih, Abdo Y. (2018), Euclidean Distance Matrices and Their Applications in Rigidity Theory, Springer, p. 51, ISBN 978-3-319-97846-8
Kopeikin, Sergei; Efroimsky, Michael; Kaplan, George (2011), Relativistic Celestial Mechanics of the Solar System, John Wiley & Sons, p. 106, ISBN 978-3-527-63457-6
Matoušek, Jiří (2002), Lectures on Discrete Geometry, Graduate Texts in Mathematics, Springer, p. 349, ISBN 978-0-387-95373-1
Ciarlet, Philippe G. (2013), Linear and Nonlinear Functional Analysis with Applications, Society for Industrial and Applied Mathematics, p. 173, ISBN 978-1-61197-258-0
Richmond, Tom (2020), General Topology: An Introduction, De Gruyter, p. 32, ISBN 978-3-11-068657-9
Panigrahi, Narayan (2014), "12.2.4 Haversine Formula and 12.2.5 Vincenty's Formula", Computing in Geographic Information Systems, CRC Press, pp. 212–214, ISBN 978-1-4822-2314-9
Maor, Eli (2019), The Pythagorean Theorem: A 4,000-Year History, Princeton University Press, pp. 133–134, ISBN 978-0-691-19688-6
Ratcliffe, John G. (2019), Foundations of Hyperbolic Manifolds, Graduate Texts in Mathematics, vol. 149 (3rd ed.), Springer, p. 32, ISBN 978-3-030-31597-9

doi.org

Ballantine, J. P.; Jerbert, A. R. (April 1952), "Distance from a line, or plane, to a point", Classroom notes, American Mathematical Monthly, 59 (4): 242–243, doi:10.2307/2306514, JSTOR 2306514
Maekawa, Takashi (March 1999), "An overview of offset curves and surfaces", Computer-Aided Design, 31 (3): 165–173, doi:10.1016/s0010-4485(99)00013-5
Adam, John A. (2017), "Chapter 2. Introduction to the "Physics" of Rays", Rays, Waves, and Scattering: Topics in Classical Mathematical Physics, Princeton Series in Applied Mathematics, Princeton University Press, pp. 26–27, doi:10.1515/9781400885404-004, ISBN 978-1-4008-8540-4
Beckman, F. S.; Quarles, D. A. Jr. (1953), "On isometries of Euclidean spaces", Proceedings of the American Mathematical Society, 4 (5): 810–815, doi:10.2307/2032415, JSTOR 2032415, MR 0058193
Yao, Andrew Chi Chih (1982), "On constructing minimum spanning trees in $k$ -dimensional spaces and related problems", SIAM Journal on Computing, 11 (4): 721–736, doi:10.1137/0211059, MR 0677663
Csiszár, I. (1975), " $I$ -divergence geometry of probability distributions and minimization problems", Annals of Probability, 3 (1): 146–158, doi:10.1214/aop/1176996454, JSTOR 2959270, MR 0365798
Moler, Cleve and Donald Morrison (1983), "Replacing Square Roots by Pythagorean Sums" (PDF), IBM Journal of Research and Development, 27 (6): 577–581, CiteSeerX 10.1.1.90.5651, doi:10.1147/rd.276.0577
Mielke, Paul W.; Berry, Kenneth J. (2000), "Euclidean distance based permutation methods in atmospheric science", in Brown, Timothy J.; Mielke, Paul W. Jr. (eds.), Statistical Mining and Data Visualization in Atmospheric Sciences, Springer, pp. 7–27, doi:10.1007/978-1-4757-6581-6_2
Klamroth, Kathrin (2002), "Section 1.1: Norms and Metrics", Single-Facility Location Problems with Barriers, Springer Series in Operations Research, Springer, pp. 4–6, doi:10.1007/0-387-22707-5_1
Acredolo, Curt; Schmid, Jeannine (1981), "The understanding of relative speeds, distances, and durations of movement", Developmental Psychology, 17 (4): 490–493, doi:10.1037/0012-1649.17.4.490
Henderson, David W. (2002), "Review of Geometry: Euclid and Beyond by Robin Hartshorne", Bulletin of the American Mathematical Society, 39: 563–571, doi:10.1090/S0273-0979-02-00949-7
Rankin, William C.; Markley, Robert P.; Evans, Selby H. (March 1970), "Pythagorean distance and the judged similarity of schematic stimuli", Perception & Psychophysics, 7 (2): 103–107, doi:10.3758/bf03210143, S2CID 144797925
Milnor, John (1982), "Hyperbolic geometry: the first 150 years", Bulletin of the American Mathematical Society, 6 (1): 9–24, doi:10.1090/S0273-0979-1982-14958-8, MR 0634431

ibm.com

research.ibm.com

Moler, Cleve and Donald Morrison (1983), "Replacing Square Roots by Pythagorean Sums" (PDF), IBM Journal of Research and Development, 27 (6): 577–581, CiteSeerX 10.1.1.90.5651, doi:10.1147/rd.276.0577

jstor.org

Ballantine, J. P.; Jerbert, A. R. (April 1952), "Distance from a line, or plane, to a point", Classroom notes, American Mathematical Monthly, 59 (4): 242–243, doi:10.2307/2306514, JSTOR 2306514
Beckman, F. S.; Quarles, D. A. Jr. (1953), "On isometries of Euclidean spaces", Proceedings of the American Mathematical Society, 4 (5): 810–815, doi:10.2307/2032415, JSTOR 2032415, MR 0058193
Csiszár, I. (1975), " $I$ -divergence geometry of probability distributions and minimization problems", Annals of Probability, 3 (1): 146–158, doi:10.1214/aop/1176996454, JSTOR 2959270, MR 0365798

psu.edu

citeseerx.ist.psu.edu

Moler, Cleve and Donald Morrison (1983), "Replacing Square Roots by Pythagorean Sums" (PDF), IBM Journal of Research and Development, 27 (6): 577–581, CiteSeerX 10.1.1.90.5651, doi:10.1147/rd.276.0577

ruc.dk

akira.ruc.dk

Høyrup, Jens (2018), "Mesopotamian mathematics" (PDF), in Jones, Alexander; Taub, Liba (eds.), The Cambridge History of Science, Volume 1: Ancient Science, Cambridge University Press, pp. 58–72, archived from the original (PDF) on May 17, 2021, retrieved October 21, 2020

semanticscholar.org

api.semanticscholar.org

Rankin, William C.; Markley, Robert P.; Evans, Selby H. (March 1970), "Pythagorean distance and the judged similarity of schematic stimuli", Perception & Psychophysics, 7 (2): 103–107, doi:10.3758/bf03210143, S2CID 144797925

web.archive.org

Høyrup, Jens (2018), "Mesopotamian mathematics" (PDF), in Jones, Alexander; Taub, Liba (eds.), The Cambridge History of Science, Volume 1: Ancient Science, Cambridge University Press, pp. 58–72, archived from the original (PDF) on May 17, 2021, retrieved October 21, 2020