算法 (Chinese Wikipedia)
Analysis of information sources in references of the Wikipedia article "算法" in Chinese language version.
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archive.org
- Thomas H. Cormen; Charles E. Leiserson; Ronald L. Rivest; Clifford Stein; 殷建平等译. 第1章 算法在计算机中的作用. 算法导论 原书第3版. 北京: 机械工业出版社. 2013年1月: 3[5] [2017-11-14]. ISBN 978-7-111-40701-0 （中文）.
books.google.com
- Tsypkin. Adaptation and learning in automatic systems. Academic Press. 1971: 54. ISBN 978-0-08-095582-7.Tsypkin （1971）. Adaptation and learning in automatic systems. Academic Press. p. 54. 国际标准书号 978-0-08-095582-7.
doi.org
- Kellerer, Hans; Pferschy, Ulrich; Pisinger, David. Knapsack Problems | Hans Kellerer | Springer. Springer. 2004 [September 19, 2017]. ISBN 978-3-540-40286-2. doi:10.1007/978-3-540-24777-7. （原始内容存档于October 18, 2017） （英语）.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. A Random Polynomial-time Algorithm for Approximating the Volume of Convex Bodies. J. ACM. January 1991, 38 (1): 1–17. CiteSeerX 10.1.1.145.4600
. S2CID 13268711. doi:10.1145/102782.102783.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.
guardian.co.uk
- Ada Lovelace honoured by Google doodle. The Guardian. 10 December 2012 [10 December 2012]. （原始内容存档于2018-12-25）.
psu.edu
citeseer.ist.psu.edu
- Moschovakis, Yiannis N. What is an algorithm?. Engquist, B.; Schmid, W. (编). Mathematics Unlimited—2001 and beyond. Springer. 2001: 919–936 （Part II） [2012-09-27]. （原始内容存档于2021-04-24）.
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. A Random Polynomial-time Algorithm for Approximating the Volume of Convex Bodies. J. ACM. January 1991, 38 (1): 1–17. CiteSeerX 10.1.1.145.4600 . S2CID 13268711. doi:10.1145/102782.102783.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
- Kellerer, Hans; Pferschy, Ulrich; Pisinger, David. Knapsack Problems | Hans Kellerer | Springer. Springer. 2004 [September 19, 2017]. ISBN 978-3-540-40286-2. doi:10.1007/978-3-540-24777-7. （原始内容存档于October 18, 2017） （英语）.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. A Random Polynomial-time Algorithm for Approximating the Volume of Convex Bodies. J. ACM. January 1991, 38 (1): 1–17. CiteSeerX 10.1.1.145.4600 . S2CID 13268711. doi:10.1145/102782.102783.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. Knapsack Problems | Hans Kellerer | Springer. Springer. 2004 [September 19, 2017]. ISBN 978-3-540-40286-2. doi:10.1007/978-3-540-24777-7. （原始内容存档于October 18, 2017） （英语）.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
- Moschovakis, Yiannis N. What is an algorithm?. Engquist, B.; Schmid, W. (编). Mathematics Unlimited—2001 and beyond. Springer. 2001: 919–936 （Part II） [2012-09-27]. （原始内容存档于2021-04-24）.
- Ada Lovelace honoured by Google doodle. The Guardian. 10 December 2012 [10 December 2012]. （原始内容存档于2018-12-25）.
- 2.4 赛场统分. 读书频道-IT技术图书-51CTO.COM. [2017-06-07]. （原始内容存档于2017-03-24）.
- 高中,算法与程序设计,教案. 在点网. [2017-06-07]. （原始内容存档于2019-06-03）.
- Kellerer, Hans; Pferschy, Ulrich; Pisinger, David. Knapsack Problems | Hans Kellerer | Springer. Springer. 2004 [September 19, 2017]. ISBN 978-3-540-40286-2. doi:10.1007/978-3-540-24777-7. （原始内容存档于October 18, 2017） （英语）.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.
zaidian.com
- 高中,算法与程序设计,教案. 在点网. [2017-06-07]. （原始内容存档于2019-06-03）.