蝴蝶效应 (Chinese Wikipedia)

Analysis of information sources in references of the Wikipedia article "蝴蝶效应" in Chinese language version.

refsWebsite

Global rank Chinese rank

21doi.org

2^nd place

23^rd place

18worldcat.org

5^th place

12^th place

14web.archive.org

1^st place

5mdpi.com

2,912^th place

2,995^th place

3mit.edu

415^th place

500^th place

2ametsoc.org

4,162^nd place

3,266^th place

2encyclopedia.pub

low place

1harvard.edu

18^th place

57^th place

1scholar.google.com

1,697^th place

3,337^th place

1creativecommons.org

1,010^th place

2,830^th place

1stanford.edu

179^th place

275^th place

1worldscientific.com

low place

7,185^th place

1archive.org

6^th place

4^th place

1cityu.edu.hk

low place

521^st place

ametsoc.org

journals.ametsoc.org

Lorenz, Edward N. Deterministic Nonperiodic Flow. Journal of the Atmospheric Sciences. March 1963, 20 (2): 130–141 [3 June 2010]. Bibcode:1963JAtS...20..130L. ISSN 1520-0469. doi:10.1175/1520-0469(1963)020<0130:DNF>2.0.CO;2. （原始内容存档于2020-05-29）.
Shen, Bo-Wen; Pielke, Roger A.; Zeng, Xubin; Baik, Jong-Jin; Faghih-Naini, Sara; Cui, Jialin; Atlas, Robert. Is Weather Chaotic?: Coexistence of Chaos and Order within a Generalized Lorenz Model. Bulletin of the American Meteorological Society. 2021-01, 102 (1). ISSN 0003-0007. doi:10.1175/BAMS-D-19-0165.1.

archive.org

Gleick, James. Chaos: Making a New Science. Viking. 1987. ISBN 0-8133-4085-3.

cityu.edu.hk

ee.cityu.edu.hk

Chen, G.-R. Butterfly Effect and Chaos. (PDF). 2020-01-01 [2023-07-01]. （原始内容存档 (PDF)于2023-08-12）.

creativecommons.org

Shen, Bo-Wen; Pielke, Roger A.; Zeng, Xubin; Cui, Jialin; Faghih-Naini, Sara; Paxson, Wei; Atlas, Robert. Three Kinds of Butterfly Effects within Lorenz Models. Encyclopedia. 2022-07-04, 2 (3). ISSN 2673-8392. doi:10.3390/encyclopedia2030084. Text was copied or translated from this source, which is available under a Creative Commons Attribution 4.0 International License （页面存档备份，存于互联网档案馆）.

doi.org

dx.doi.org

Lorenz, Edward N. Deterministic Nonperiodic Flow. Journal of the Atmospheric Sciences. March 1963, 20 (2): 130–141 [3 June 2010]. Bibcode:1963JAtS...20..130L. ISSN 1520-0469. doi:10.1175/1520-0469(1963)020<0130:DNF>2.0.CO;2. （原始内容存档于2020-05-29）.
Shen, Bo-Wen; Pielke, Roger; Zeng, Xubin; Cui, Jialin; Faghih-Naini, Sara; Paxson, Wei; Kesarkar, Amit; Zeng, Xiping; Atlas, Robert. The Dual Nature of Chaos and Order in the Atmosphere. Atmosphere. 2022-11-12, 13 (11) [2023-02-23]. ISSN 2073-4433. doi:10.3390/atmos13111892. （原始内容存档于2023-08-12）（英语）.
Shen, Bo-Wen; Pielke, Roger A.; Zeng, Xubin. One Saddle Point and Two Types of Sensitivities within the Lorenz 1963 and 1969 Models. Atmosphere. 2022-05-07, 13 (5). ISSN 2073-4433. doi:10.3390/atmos13050753.
Lorenz, Edward N. The predictability of a flow which possesses many scales of motion. Tellus. 1969-01-01, 21 (3). ISSN 0040-2826. doi:10.3402/tellusa.v21i3.10086.
Shen, Bo-Wen. Nonlinear Feedback in a Five-Dimensional Lorenz Model. Journal of the Atmospheric Sciences. 2014-04-28, 71 (5). ISSN 0022-4928. doi:10.1175/jas-d-13-0223.1.
Shen, Bo-Wen; Pielke, Roger A.; Zeng, Xubin; Cui, Jialin; Faghih-Naini, Sara; Paxson, Wei; Atlas, Robert. Three Kinds of Butterfly Effects within Lorenz Models. Encyclopedia. 2022-07-04, 2 (3). ISSN 2673-8392. doi:10.3390/encyclopedia2030084. Text was copied or translated from this source, which is available under a Creative Commons Attribution 4.0 International License （页面存档备份，存于互联网档案馆）.
Palmer, T N; Döring, A; Seregin, G. The real butterfly effect. Nonlinearity. 2014-08-19, 27 (9). ISSN 0951-7715. doi:10.1088/0951-7715/27/9/r123.
Shen, Bo-Wen. Aggregated Negative Feedback in a Generalized Lorenz Model. International Journal of Bifurcation and Chaos. 2019-03, 29 (03) [2023-02-27]. ISSN 0218-1274. doi:10.1142/S0218127419500378. （原始内容存档于2022-11-19）（英语）.
Eckhardt, Bruno; Yao, Demin. Local Lyapunov exponents in chaotic systems. Physica D: Nonlinear Phenomena. 1993-05, 65 (1-2). ISSN 0167-2789. doi:10.1016/0167-2789(93)90007-n.
Eckmann, J.-P; Kamphorst, S. Oliffson; Ruelle, D. Recurrence Plots of Dynamical Systems. Europhysics Letters (EPL). 1987-11-01, 4 (9). ISSN 0295-5075. doi:10.1209/0295-5075/4/9/004.
Reyes, Tiffany; Shen, Bo-Wen. A recurrence analysis of chaotic and non-chaotic solutions within a generalized nine-dimensional Lorenz model. Chaos, Solitons & Fractals. 2019-08, 125. ISSN 0960-0779. doi:10.1016/j.chaos.2019.05.003.
Shen. On the Predictability of 30-Day Global Mesoscale Simulations of African Easterly Waves during Summer 2006: A View with the Generalized Lorenz Model. Geosciences. 2019-06-26, 9 (7) [2023-02-25]. ISSN 2076-3263. doi:10.3390/geosciences9070281. （原始内容存档于2023-07-26）（英语）. Solution boundedness is indeed indicated by the finite size of the butterfly pattern for a chaotic solution.
Saiki, Yoshitaka; Yorke, James A. Can the Flap of a Butterfly’s Wings Shift a Tornado into Texas—Without Chaos?. Atmosphere. 2023-05, 14 (5) [2023-05-04]. ISSN 2073-4433. doi:10.3390/atmos14050821. （原始内容存档于2023-05-28）（英语）.
The recently recognized failure of predictability in Newtonian dynamics. Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences. 1986-09-08, 407 (1832). ISSN 0080-4630. doi:10.1098/rspa.1986.0082.
Shen, Bo-Wen; Pielke, Roger A.; Zeng, Xubin; Zeng, Xiping. Lorenz’s View on the Predictability Limit of the Atmosphere. Encyclopedia. 2023-07-22, 3 (3) [2023-07-27]. ISSN 2673-8392. doi:10.3390/encyclopedia3030063. （原始内容存档于2023-08-12）（英语）.
The Feasibility of a Global Observation and Analysis Experiment. 1966-01-01. doi:10.17226/21272.
Shen, Bo-Wen; Pielke, Roger A.; Zeng, Xubin. The 50th Anniversary of the Metaphorical Butterfly Effect since Lorenz (1972): Multistability, Multiscale Predictability, and Sensitivity in Numerical Models. Atmosphere. 2023-08, 14 (8) [2023-08-16]. ISSN 2073-4433. doi:10.3390/atmos14081279. （原始内容存档于2023-08-16）（英语）.
Lorenz, Edward N. The problem of deducing the climate from the governing equations. Tellus. 1964-01, 16 (1). ISSN 0040-2826. doi:10.3402/tellusa.v16i1.8893.
Shen, Bo-Wen; Pielke, Roger A.; Zeng, Xubin; Baik, Jong-Jin; Faghih-Naini, Sara; Cui, Jialin; Atlas, Robert. Is Weather Chaotic?: Coexistence of Chaos and Order within a Generalized Lorenz Model. Bulletin of the American Meteorological Society. 2021-01, 102 (1). ISSN 0003-0007. doi:10.1175/BAMS-D-19-0165.1.

doi.org

Lorenz, Edward N. The predictability of a flow which possesses many scales of motion. Tellus. 1969-01-01, 21 (3). ISSN 0040-2826. doi:10.3402/tellusa.v21i3.10086.
Shen, Bo-Wen. Special Issue Theme Topic: "Advances in Understanding the Butterfly Effect, Chaos, and Multiscale Dynamics in the AI Era": Reframing Predictability Through AI and Chaos Theory.. ResearchGate. 2024-04-04 [2024-04-04]. （原始内容存档于2024-04-04）（英语）.

encyclopedia.pub

Shen, Bo-Wen. A Popular but Inaccurate Analogy for Chaos and Butterfly Effect. Encyclopedia. 2023-02-21 [2023-02-27]. （原始内容存档于2023-02-22）.
Shen, Bo-Wen. Lorenz’s View on the Predictability Limit.. Encyclopedia Pub. 2023-09-13 [2023-09-13].

harvard.edu

ui.adsabs.harvard.edu

Lorenz, Edward N. Deterministic Nonperiodic Flow. Journal of the Atmospheric Sciences. March 1963, 20 (2): 130–141 [3 June 2010]. Bibcode:1963JAtS...20..130L. ISSN 1520-0469. doi:10.1175/1520-0469(1963)020<0130:DNF>2.0.CO;2. （原始内容存档于2020-05-29）.

mdpi.com

Shen, Bo-Wen; Pielke, Roger; Zeng, Xubin; Cui, Jialin; Faghih-Naini, Sara; Paxson, Wei; Kesarkar, Amit; Zeng, Xiping; Atlas, Robert. The Dual Nature of Chaos and Order in the Atmosphere. Atmosphere. 2022-11-12, 13 (11) [2023-02-23]. ISSN 2073-4433. doi:10.3390/atmos13111892. （原始内容存档于2023-08-12）（英语）.
Shen. On the Predictability of 30-Day Global Mesoscale Simulations of African Easterly Waves during Summer 2006: A View with the Generalized Lorenz Model. Geosciences. 2019-06-26, 9 (7) [2023-02-25]. ISSN 2076-3263. doi:10.3390/geosciences9070281. （原始内容存档于2023-07-26）（英语）. Solution boundedness is indeed indicated by the finite size of the butterfly pattern for a chaotic solution.
Saiki, Yoshitaka; Yorke, James A. Can the Flap of a Butterfly’s Wings Shift a Tornado into Texas—Without Chaos?. Atmosphere. 2023-05, 14 (5) [2023-05-04]. ISSN 2073-4433. doi:10.3390/atmos14050821. （原始内容存档于2023-05-28）（英语）.
Shen, Bo-Wen; Pielke, Roger A.; Zeng, Xubin; Zeng, Xiping. Lorenz’s View on the Predictability Limit of the Atmosphere. Encyclopedia. 2023-07-22, 3 (3) [2023-07-27]. ISSN 2673-8392. doi:10.3390/encyclopedia3030063. （原始内容存档于2023-08-12）（英语）.
Shen, Bo-Wen; Pielke, Roger A.; Zeng, Xubin. The 50th Anniversary of the Metaphorical Butterfly Effect since Lorenz (1972): Multistability, Multiscale Predictability, and Sensitivity in Numerical Models. Atmosphere. 2023-08, 14 (8) [2023-08-16]. ISSN 2073-4433. doi:10.3390/atmos14081279. （原始内容存档于2023-08-16）（英语）.

mit.edu

eapsweb.mit.edu

Lorenz, Edward. Predictability: Does the flap of a butterfly’s wings in Brazil set off a tornado in Texas? (PDF). MIT. 1972-12-29 [2022-07-09]. （原始内容 (PDF)存档于2022-01-05） –通过MIT.
Lorenz, E. N. The butterfly effect. In Premio Felice Pietro Chisesi E Caterina Tomassoni Award Lecture; University of Rome: Rome, Italy, 2008. (PDF). [2023-01-29]. （原始内容存档 (PDF)于2023-06-10）. A related property of chaos is absence of true periodicity. For many systems, because the number of possible states, each differing more than a given amount from any of the others, is limited, we can be sure that if we wait long enough we shall encounter a state close to one that we have seen before, and we may think of the later state as the earlier one plus a small perturbation.

eaps4.mit.edu

Lorenz, Edward N. The Predictability of Hydrodynamic Flow (PDF). Transactions of the New York Academy of Sciences. 1963, 25 (4): 409–432 [1 September 2014]. （原始内容存档 (PDF)于2014-10-10）.

scholar.google.com

Google Scholar citation record. [2016-07-17]. （原始内容存档于2017-02-24）.

stanford.edu

plato.stanford.edu

扎尔塔, 爱德华·N (编). Section 1.2.5 Quantitative Definitions of Chaos, in "Chaos". 《斯坦福哲学百科全书》.

web.archive.org

Lorenz, Edward N. Deterministic Nonperiodic Flow. Journal of the Atmospheric Sciences. March 1963, 20 (2): 130–141 [3 June 2010]. Bibcode:1963JAtS...20..130L. ISSN 1520-0469. doi:10.1175/1520-0469(1963)020<0130:DNF>2.0.CO;2. （原始内容存档于2020-05-29）.
Lorenz, Edward. Predictability: Does the flap of a butterfly’s wings in Brazil set off a tornado in Texas? (PDF). MIT. 1972-12-29 [2022-07-09]. （原始内容 (PDF)存档于2022-01-05） –通过MIT.
Google Scholar citation record. [2016-07-17]. （原始内容存档于2017-02-24）.
Lorenz, Edward N. The Predictability of Hydrodynamic Flow (PDF). Transactions of the New York Academy of Sciences. 1963, 25 (4): 409–432 [1 September 2014]. （原始内容存档 (PDF)于2014-10-10）.
Shen, Bo-Wen; Pielke, Roger; Zeng, Xubin; Cui, Jialin; Faghih-Naini, Sara; Paxson, Wei; Kesarkar, Amit; Zeng, Xiping; Atlas, Robert. The Dual Nature of Chaos and Order in the Atmosphere. Atmosphere. 2022-11-12, 13 (11) [2023-02-23]. ISSN 2073-4433. doi:10.3390/atmos13111892. （原始内容存档于2023-08-12）（英语）.
Shen, Bo-Wen; Pielke, Roger A.; Zeng, Xubin; Cui, Jialin; Faghih-Naini, Sara; Paxson, Wei; Atlas, Robert. Three Kinds of Butterfly Effects within Lorenz Models. Encyclopedia. 2022-07-04, 2 (3). ISSN 2673-8392. doi:10.3390/encyclopedia2030084. Text was copied or translated from this source, which is available under a Creative Commons Attribution 4.0 International License （页面存档备份，存于互联网档案馆）.
Shen, Bo-Wen. Aggregated Negative Feedback in a Generalized Lorenz Model. International Journal of Bifurcation and Chaos. 2019-03, 29 (03) [2023-02-27]. ISSN 0218-1274. doi:10.1142/S0218127419500378. （原始内容存档于2022-11-19）（英语）.
Lorenz, E. N. The butterfly effect. In Premio Felice Pietro Chisesi E Caterina Tomassoni Award Lecture; University of Rome: Rome, Italy, 2008. (PDF). [2023-01-29]. （原始内容存档 (PDF)于2023-06-10）. A related property of chaos is absence of true periodicity. For many systems, because the number of possible states, each differing more than a given amount from any of the others, is limited, we can be sure that if we wait long enough we shall encounter a state close to one that we have seen before, and we may think of the later state as the earlier one plus a small perturbation.
Shen. On the Predictability of 30-Day Global Mesoscale Simulations of African Easterly Waves during Summer 2006: A View with the Generalized Lorenz Model. Geosciences. 2019-06-26, 9 (7) [2023-02-25]. ISSN 2076-3263. doi:10.3390/geosciences9070281. （原始内容存档于2023-07-26）（英语）. Solution boundedness is indeed indicated by the finite size of the butterfly pattern for a chaotic solution.
Shen, Bo-Wen. A Popular but Inaccurate Analogy for Chaos and Butterfly Effect. Encyclopedia. 2023-02-21 [2023-02-27]. （原始内容存档于2023-02-22）.
Saiki, Yoshitaka; Yorke, James A. Can the Flap of a Butterfly’s Wings Shift a Tornado into Texas—Without Chaos?. Atmosphere. 2023-05, 14 (5) [2023-05-04]. ISSN 2073-4433. doi:10.3390/atmos14050821. （原始内容存档于2023-05-28）（英语）.
Shen, Bo-Wen; Pielke, Roger A.; Zeng, Xubin; Zeng, Xiping. Lorenz’s View on the Predictability Limit of the Atmosphere. Encyclopedia. 2023-07-22, 3 (3) [2023-07-27]. ISSN 2673-8392. doi:10.3390/encyclopedia3030063. （原始内容存档于2023-08-12）（英语）.
Chen, G.-R. Butterfly Effect and Chaos. (PDF). 2020-01-01 [2023-07-01]. （原始内容存档 (PDF)于2023-08-12）.
Shen, Bo-Wen; Pielke, Roger A.; Zeng, Xubin. The 50th Anniversary of the Metaphorical Butterfly Effect since Lorenz (1972): Multistability, Multiscale Predictability, and Sensitivity in Numerical Models. Atmosphere. 2023-08, 14 (8) [2023-08-16]. ISSN 2073-4433. doi:10.3390/atmos14081279. （原始内容存档于2023-08-16）（英语）.

worldcat.org

Lorenz, Edward N. Deterministic Nonperiodic Flow. Journal of the Atmospheric Sciences. March 1963, 20 (2): 130–141 [3 June 2010]. Bibcode:1963JAtS...20..130L. ISSN 1520-0469. doi:10.1175/1520-0469(1963)020<0130:DNF>2.0.CO;2. （原始内容存档于2020-05-29）.
Shen, Bo-Wen; Pielke, Roger; Zeng, Xubin; Cui, Jialin; Faghih-Naini, Sara; Paxson, Wei; Kesarkar, Amit; Zeng, Xiping; Atlas, Robert. The Dual Nature of Chaos and Order in the Atmosphere. Atmosphere. 2022-11-12, 13 (11) [2023-02-23]. ISSN 2073-4433. doi:10.3390/atmos13111892. （原始内容存档于2023-08-12）（英语）.
Shen, Bo-Wen; Pielke, Roger A.; Zeng, Xubin. One Saddle Point and Two Types of Sensitivities within the Lorenz 1963 and 1969 Models. Atmosphere. 2022-05-07, 13 (5). ISSN 2073-4433. doi:10.3390/atmos13050753.
Lorenz, Edward N. The predictability of a flow which possesses many scales of motion. Tellus. 1969-01-01, 21 (3). ISSN 0040-2826. doi:10.3402/tellusa.v21i3.10086.
Shen, Bo-Wen. Nonlinear Feedback in a Five-Dimensional Lorenz Model. Journal of the Atmospheric Sciences. 2014-04-28, 71 (5). ISSN 0022-4928. doi:10.1175/jas-d-13-0223.1.
Shen, Bo-Wen; Pielke, Roger A.; Zeng, Xubin; Cui, Jialin; Faghih-Naini, Sara; Paxson, Wei; Atlas, Robert. Three Kinds of Butterfly Effects within Lorenz Models. Encyclopedia. 2022-07-04, 2 (3). ISSN 2673-8392. doi:10.3390/encyclopedia2030084. Text was copied or translated from this source, which is available under a Creative Commons Attribution 4.0 International License （页面存档备份，存于互联网档案馆）.
Palmer, T N; Döring, A; Seregin, G. The real butterfly effect. Nonlinearity. 2014-08-19, 27 (9). ISSN 0951-7715. doi:10.1088/0951-7715/27/9/r123.
Shen, Bo-Wen. Aggregated Negative Feedback in a Generalized Lorenz Model. International Journal of Bifurcation and Chaos. 2019-03, 29 (03) [2023-02-27]. ISSN 0218-1274. doi:10.1142/S0218127419500378. （原始内容存档于2022-11-19）（英语）.
Eckhardt, Bruno; Yao, Demin. Local Lyapunov exponents in chaotic systems. Physica D: Nonlinear Phenomena. 1993-05, 65 (1-2). ISSN 0167-2789. doi:10.1016/0167-2789(93)90007-n.
Eckmann, J.-P; Kamphorst, S. Oliffson; Ruelle, D. Recurrence Plots of Dynamical Systems. Europhysics Letters (EPL). 1987-11-01, 4 (9). ISSN 0295-5075. doi:10.1209/0295-5075/4/9/004.
Reyes, Tiffany; Shen, Bo-Wen. A recurrence analysis of chaotic and non-chaotic solutions within a generalized nine-dimensional Lorenz model. Chaos, Solitons & Fractals. 2019-08, 125. ISSN 0960-0779. doi:10.1016/j.chaos.2019.05.003.
Shen. On the Predictability of 30-Day Global Mesoscale Simulations of African Easterly Waves during Summer 2006: A View with the Generalized Lorenz Model. Geosciences. 2019-06-26, 9 (7) [2023-02-25]. ISSN 2076-3263. doi:10.3390/geosciences9070281. （原始内容存档于2023-07-26）（英语）. Solution boundedness is indeed indicated by the finite size of the butterfly pattern for a chaotic solution.
Saiki, Yoshitaka; Yorke, James A. Can the Flap of a Butterfly’s Wings Shift a Tornado into Texas—Without Chaos?. Atmosphere. 2023-05, 14 (5) [2023-05-04]. ISSN 2073-4433. doi:10.3390/atmos14050821. （原始内容存档于2023-05-28）（英语）.
The recently recognized failure of predictability in Newtonian dynamics. Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences. 1986-09-08, 407 (1832). ISSN 0080-4630. doi:10.1098/rspa.1986.0082.
Shen, Bo-Wen; Pielke, Roger A.; Zeng, Xubin; Zeng, Xiping. Lorenz’s View on the Predictability Limit of the Atmosphere. Encyclopedia. 2023-07-22, 3 (3) [2023-07-27]. ISSN 2673-8392. doi:10.3390/encyclopedia3030063. （原始内容存档于2023-08-12）（英语）.
Shen, Bo-Wen; Pielke, Roger A.; Zeng, Xubin. The 50th Anniversary of the Metaphorical Butterfly Effect since Lorenz (1972): Multistability, Multiscale Predictability, and Sensitivity in Numerical Models. Atmosphere. 2023-08, 14 (8) [2023-08-16]. ISSN 2073-4433. doi:10.3390/atmos14081279. （原始内容存档于2023-08-16）（英语）.
Lorenz, Edward N. The problem of deducing the climate from the governing equations. Tellus. 1964-01, 16 (1). ISSN 0040-2826. doi:10.3402/tellusa.v16i1.8893.
Shen, Bo-Wen; Pielke, Roger A.; Zeng, Xubin; Baik, Jong-Jin; Faghih-Naini, Sara; Cui, Jialin; Atlas, Robert. Is Weather Chaotic?: Coexistence of Chaos and Order within a Generalized Lorenz Model. Bulletin of the American Meteorological Society. 2021-01, 102 (1). ISSN 0003-0007. doi:10.1175/BAMS-D-19-0165.1.

worldscientific.com

Shen, Bo-Wen. Aggregated Negative Feedback in a Generalized Lorenz Model. International Journal of Bifurcation and Chaos. 2019-03, 29 (03) [2023-02-27]. ISSN 0218-1274. doi:10.1142/S0218127419500378. （原始内容存档于2022-11-19）（英语）.