Algorithm (English Wikipedia)

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

refsWebsite

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8web.archive.org

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4doi.org

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4semanticscholar.org

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3books.google.com

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3worldcat.org

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1merriam-webster.com

209^th place

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1britannica.com

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1nthu.edu.tw

low place

1wichita.edu

low place

1discovermagazine.com

3,042^nd place

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1omnibooksonline.com

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1mit.edu

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327^th place

1algorithmdesign.net

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1springer.com

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1psu.edu

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1wsj.com

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algorithmdesign.net

ww3.algorithmdesign.net

Goodrich, Michael T.; Tamassia, Roberto (2002). Algorithm Design: Foundations, Analysis, and Internet Examples. John Wiley & Sons, Inc. ISBN 978-0-471-38365-9. Archived from the original on April 28, 2015. Retrieved June 14, 2018.

books.google.com

Simanowski, Roberto (2018). The Death Algorithm and Other Digital Dilemmas. Untimely Meditations. Vol. 14. Translated by Chase, Jefferson. Cambridge, Massachusetts: MIT Press. p. 147. ISBN 9780262536370. Archived from the original on December 22, 2019. Retrieved May 27, 2019. [...] the next level of abstraction of central bureaucracy: globally operating algorithms.
Dietrich, Eric (1999). "Algorithm". In Wilson, Robert Andrew; Keil, Frank C. (eds.). The MIT Encyclopedia of the Cognitive Sciences. MIT Cognet library. Cambridge, Massachusetts: MIT Press (published 2001). p. 11. ISBN 9780262731447. Retrieved July 22, 2020. An algorithm is a recipe, method, or technique for doing something.
Sriram, M. S. (2005). "Algorithms in Indian Mathematics". In Emch, Gerard G.; Sridharan, R.; Srinivas, M. D. (eds.). Contributions to the History of Indian Mathematics. Springer. p. 153. ISBN 978-93-86279-25-5.

britannica.com

Hayashi, T. (2023, January 1). Brahmagupta. Encyclopedia Britannica.

discovermagazine.com

Gillian Conahan (January 2013). "Better Math Makes Faster Data Networks". discovermagazine.com. Archived from the original on May 13, 2014. Retrieved May 13, 2014.

doi.org

Knuth, Donald E. (1972). "Ancient Babylonian Algorithms" (PDF). Commun. ACM. 15 (7): 671–677. doi:10.1145/361454.361514. ISSN 0001-0782. S2CID 7829945. Archived from the original (PDF) on December 24, 2012.
Kriegel, Hans-Peter; Schubert, Erich; Zimek, Arthur (2016). "The (black) art of run-time evaluation: Are we comparing algorithms or implementations?". Knowledge and Information Systems. 52 (2): 341–378. doi:10.1007/s10115-016-1004-2. ISSN 0219-1377. S2CID 40772241.
Kellerer, Hans; Pferschy, Ulrich; Pisinger, David (2004). Knapsack Problems | Hans Kellerer | Springer. Springer. doi:10.1007/978-3-540-24777-7. ISBN 978-3-540-40286-2. S2CID 28836720. Archived from the original on October 18, 2017. Retrieved September 19, 2017.
For instance, the volume of a convex polytope (described using a membership oracle) can be approximated to high accuracy by a randomized polynomial time algorithm, but not by a deterministic one: see Dyer, Martin; Frieze, Alan; Kannan, Ravi (January 1991). "A Random Polynomial-time Algorithm for Approximating the Volume of Convex Bodies". J. ACM. 38 (1): 1–17. CiteSeerX 10.1.1.145.4600. doi:10.1145/102782.102783. S2CID 13268711.

merriam-webster.com

"Definition of ALGORITHM". Merriam-Webster Online Dictionary. Archived from the original on February 14, 2020. Retrieved November 14, 2019.

mit.edu

groups.csail.mit.edu

Haitham Hassanieh, Piotr Indyk, Dina Katabi, and Eric Price, "ACM-SIAM Symposium On Discrete Algorithms (SODA) Archived July 4, 2013, at the Wayback Machine, Kyoto, January 2012. See also the sFFT Web Page Archived February 21, 2012, at the Wayback Machine.

nthu.edu.tw

steiner.math.nthu.edu.tw

Knuth, Donald E. (1972). "Ancient Babylonian Algorithms" (PDF). Commun. ACM. 15 (7): 671–677. doi:10.1145/361454.361514. ISSN 0001-0782. S2CID 7829945. Archived from the original (PDF) on December 24, 2012.

omnibooksonline.com

siam.omnibooksonline.com

Haitham Hassanieh, Piotr Indyk, Dina Katabi, and Eric Price, "ACM-SIAM Symposium On Discrete Algorithms (SODA) Archived July 4, 2013, at the Wayback Machine, Kyoto, January 2012. See also the sFFT Web Page Archived February 21, 2012, at the Wayback Machine.

psu.edu

citeseerx.ist.psu.edu

For instance, the volume of a convex polytope (described using a membership oracle) can be approximated to high accuracy by a randomized polynomial time algorithm, but not by a deterministic one: see Dyer, Martin; Frieze, Alan; Kannan, Ravi (January 1991). "A Random Polynomial-time Algorithm for Approximating the Volume of Convex Bodies". J. ACM. 38 (1): 1–17. CiteSeerX 10.1.1.145.4600. doi:10.1145/102782.102783. S2CID 13268711.

semanticscholar.org

api.semanticscholar.org

Knuth, Donald E. (1972). "Ancient Babylonian Algorithms" (PDF). Commun. ACM. 15 (7): 671–677. doi:10.1145/361454.361514. ISSN 0001-0782. S2CID 7829945. Archived from the original (PDF) on December 24, 2012.
Kriegel, Hans-Peter; Schubert, Erich; Zimek, Arthur (2016). "The (black) art of run-time evaluation: Are we comparing algorithms or implementations?". Knowledge and Information Systems. 52 (2): 341–378. doi:10.1007/s10115-016-1004-2. ISSN 0219-1377. S2CID 40772241.
Kellerer, Hans; Pferschy, Ulrich; Pisinger, David (2004). Knapsack Problems | Hans Kellerer | Springer. Springer. doi:10.1007/978-3-540-24777-7. ISBN 978-3-540-40286-2. S2CID 28836720. Archived from the original on October 18, 2017. Retrieved September 19, 2017.
For instance, the volume of a convex polytope (described using a membership oracle) can be approximated to high accuracy by a randomized polynomial time algorithm, but not by a deterministic one: see Dyer, Martin; Frieze, Alan; Kannan, Ravi (January 1991). "A Random Polynomial-time Algorithm for Approximating the Volume of Convex Bodies". J. ACM. 38 (1): 1–17. CiteSeerX 10.1.1.145.4600. doi:10.1145/102782.102783. S2CID 13268711.

springer.com

Kellerer, Hans; Pferschy, Ulrich; Pisinger, David (2004). Knapsack Problems | Hans Kellerer | Springer. Springer. doi:10.1007/978-3-540-24777-7. ISBN 978-3-540-40286-2. S2CID 28836720. Archived from the original on October 18, 2017. Retrieved September 19, 2017.

web.archive.org

"Definition of ALGORITHM". Merriam-Webster Online Dictionary. Archived from the original on February 14, 2020. Retrieved November 14, 2019.
Simanowski, Roberto (2018). The Death Algorithm and Other Digital Dilemmas. Untimely Meditations. Vol. 14. Translated by Chase, Jefferson. Cambridge, Massachusetts: MIT Press. p. 147. ISBN 9780262536370. Archived from the original on December 22, 2019. Retrieved May 27, 2019. [...] the next level of abstraction of central bureaucracy: globally operating algorithms.
Knuth, Donald E. (1972). "Ancient Babylonian Algorithms" (PDF). Commun. ACM. 15 (7): 671–677. doi:10.1145/361454.361514. ISSN 0001-0782. S2CID 7829945. Archived from the original (PDF) on December 24, 2012.
Ast, Courtney. "Eratosthenes". Wichita State University: Department of Mathematics and Statistics. Archived from the original on February 27, 2015. Retrieved February 27, 2015.
Gillian Conahan (January 2013). "Better Math Makes Faster Data Networks". discovermagazine.com. Archived from the original on May 13, 2014. Retrieved May 13, 2014.
Haitham Hassanieh, Piotr Indyk, Dina Katabi, and Eric Price, "ACM-SIAM Symposium On Discrete Algorithms (SODA) Archived July 4, 2013, at the Wayback Machine, Kyoto, January 2012. See also the sFFT Web Page Archived February 21, 2012, at the Wayback Machine.
Goodrich, Michael T.; Tamassia, Roberto (2002). Algorithm Design: Foundations, Analysis, and Internet Examples. John Wiley & Sons, Inc. ISBN 978-0-471-38365-9. Archived from the original on April 28, 2015. Retrieved June 14, 2018.
Kellerer, Hans; Pferschy, Ulrich; Pisinger, David (2004). Knapsack Problems | Hans Kellerer | Springer. Springer. doi:10.1007/978-3-540-24777-7. ISBN 978-3-540-40286-2. S2CID 28836720. Archived from the original on October 18, 2017. Retrieved September 19, 2017.

wichita.edu

math.wichita.edu

Ast, Courtney. "Eratosthenes". Wichita State University: Department of Mathematics and Statistics. Archived from the original on February 27, 2015. Retrieved February 27, 2015.

worldcat.org

Knuth, Donald E. (1972). "Ancient Babylonian Algorithms" (PDF). Commun. ACM. 15 (7): 671–677. doi:10.1145/361454.361514. ISSN 0001-0782. S2CID 7829945. Archived from the original (PDF) on December 24, 2012.
Kriegel, Hans-Peter; Schubert, Erich; Zimek, Arthur (2016). "The (black) art of run-time evaluation: Are we comparing algorithms or implementations?". Knowledge and Information Systems. 52 (2): 341–378. doi:10.1007/s10115-016-1004-2. ISSN 0219-1377. S2CID 40772241.
"The Experts: Does the Patent System Encourage Innovation?". The Wall Street Journal. May 16, 2013. ISSN 0099-9660. Retrieved March 29, 2017.

wsj.com

"The Experts: Does the Patent System Encourage Innovation?". The Wall Street Journal. May 16, 2013. ISSN 0099-9660. Retrieved March 29, 2017.