谱子流形 (Chinese Wikipedia)

Analysis of information sources in references of the Wikipedia article "谱子流形" in Chinese language version.

refsWebsite

Global rank Chinese rank

7doi.org

2^nd place

23^rd place

4semanticscholar.org

11^th place

332^nd place

3arxiv.org

69^th place

254^th place

3harvard.edu

18^th place

57^th place

2handle.net

102^nd place

492^nd place

1springer.com

274^th place

320^th place

1web.archive.org

1^st place

1researchgate.net

120^th place

337^th place

1sciencedirect.com

149^th place

292^nd place

1nih.gov

4^th place

5^th place

arxiv.org (Global: 69^th place; Chinese: 254^th place)

Haller, George; Ponsioen, Sten. Nonlinear normal modes and spectral submanifolds: Existence, uniqueness and use in model reduction. Nonlinear Dynamics. 2016, 86 (3): 1493–1534 [2024-06-08]. S2CID 44074026. arXiv:1602.00560 . doi:10.1007/s11071-016-2974-z. （原始内容存档于2023-02-01）.
Ponsioen, Sten; Pedergnana, Tiemo; Haller, George. Automated computation of autonomous spectral submanifolds for nonlinear modal analysis. Journal of Sound and Vibration. 2018, 420: 269–295. Bibcode:2018JSV...420..269P. S2CID 44186335. arXiv:1709.00886 . doi:10.1016/j.jsv.2018.01.048.
Cenedese, Mattia; Axås, Joar; Bäuerlein, Bastian; Avila, Kerstin; Haller, George. Data-driven modeling and prediction of non-linearizable dynamics via spectral submanifolds. Nature Communications. 2022, 13 (1): 872. Bibcode:2022NatCo..13..872C. PMC 8847615 . PMID 35169152. arXiv:2201.04976 . doi:10.1038/s41467-022-28518-y.

doi.org (Global: 2^nd place; Chinese: 23^rd place)

Jain, Shobhit; Haller, George. How to compute invariant manifolds and their reduced dynamics in high-dimensional finite element models. Nonlinear Dynamics. 2022, 107 (2): 1417–1450. S2CID 232269982. doi:10.1007/s11071-021-06957-4 . hdl:20.500.11850/519249 .
Haller, George; Ponsioen, Sten. Nonlinear normal modes and spectral submanifolds: Existence, uniqueness and use in model reduction. Nonlinear Dynamics. 2016, 86 (3): 1493–1534 [2024-06-08]. S2CID 44074026. arXiv:1602.00560 . doi:10.1007/s11071-016-2974-z. （原始内容存档于2023-02-01）.
Cabré, P.; Fontich, E.; de la Llave, R. The parametrization method for invariant manifolds I: manifolds associated to non-resonant spectral subspaces. Indiana Univ. Math. J. 2003, 52: 283–328. doi:10.1512/iumj.2003.52.2245. hdl:2117/876 .
Haro, A.; de la Llave, R. A parameterisation method for the computation of invariant tori and their whiskers in quasiperiodic maps: Rigorous results. Differ. Equ. 2006, 228 (2): 530–579. Bibcode:2006JDE...228..530H. doi:10.1016/j.jde.2005.10.005.
Rega, Giuseppe; Troger, Hans. Dimension Reduction of Dynamical Systems: Methods, Models, Applications. Nonlinear Dynamics. 2005, 41 (1–3): 1–15. S2CID 14728580. doi:10.1007/s11071-005-2790-3.
Ponsioen, Sten; Pedergnana, Tiemo; Haller, George. Automated computation of autonomous spectral submanifolds for nonlinear modal analysis. Journal of Sound and Vibration. 2018, 420: 269–295. Bibcode:2018JSV...420..269P. S2CID 44186335. arXiv:1709.00886 . doi:10.1016/j.jsv.2018.01.048.
Cenedese, Mattia; Axås, Joar; Bäuerlein, Bastian; Avila, Kerstin; Haller, George. Data-driven modeling and prediction of non-linearizable dynamics via spectral submanifolds. Nature Communications. 2022, 13 (1): 872. Bibcode:2022NatCo..13..872C. PMC 8847615 . PMID 35169152. arXiv:2201.04976 . doi:10.1038/s41467-022-28518-y.

handle.net (Global: 102^nd place; Chinese: 492^nd place)

hdl.handle.net

Jain, Shobhit; Haller, George. How to compute invariant manifolds and their reduced dynamics in high-dimensional finite element models. Nonlinear Dynamics. 2022, 107 (2): 1417–1450. S2CID 232269982. doi:10.1007/s11071-021-06957-4 . hdl:20.500.11850/519249 .
Cabré, P.; Fontich, E.; de la Llave, R. The parametrization method for invariant manifolds I: manifolds associated to non-resonant spectral subspaces. Indiana Univ. Math. J. 2003, 52: 283–328. doi:10.1512/iumj.2003.52.2245. hdl:2117/876 .

harvard.edu (Global: 18^th place; Chinese: 57^th place)

ui.adsabs.harvard.edu

Haro, A.; de la Llave, R. A parameterisation method for the computation of invariant tori and their whiskers in quasiperiodic maps: Rigorous results. Differ. Equ. 2006, 228 (2): 530–579. Bibcode:2006JDE...228..530H. doi:10.1016/j.jde.2005.10.005.
Ponsioen, Sten; Pedergnana, Tiemo; Haller, George. Automated computation of autonomous spectral submanifolds for nonlinear modal analysis. Journal of Sound and Vibration. 2018, 420: 269–295. Bibcode:2018JSV...420..269P. S2CID 44186335. arXiv:1709.00886 . doi:10.1016/j.jsv.2018.01.048.
Cenedese, Mattia; Axås, Joar; Bäuerlein, Bastian; Avila, Kerstin; Haller, George. Data-driven modeling and prediction of non-linearizable dynamics via spectral submanifolds. Nature Communications. 2022, 13 (1): 872. Bibcode:2022NatCo..13..872C. PMC 8847615 . PMID 35169152. arXiv:2201.04976 . doi:10.1038/s41467-022-28518-y.

nih.gov (Global: 4^th place; Chinese: 5^th place)

ncbi.nlm.nih.gov

Cenedese, Mattia; Axås, Joar; Bäuerlein, Bastian; Avila, Kerstin; Haller, George. Data-driven modeling and prediction of non-linearizable dynamics via spectral submanifolds. Nature Communications. 2022, 13 (1): 872. Bibcode:2022NatCo..13..872C. PMC 8847615 . PMID 35169152. arXiv:2201.04976 . doi:10.1038/s41467-022-28518-y.

researchgate.net (Global: 120^th place; Chinese: 337^th place)

Rega, Giuseppe; Troger, Hans. Dimension Reduction of Dynamical Systems: Methods, Models, Applications. Nonlinear Dynamics. 2005, 41 (1–3): 1–15. S2CID 14728580. doi:10.1007/s11071-005-2790-3.

sciencedirect.com (Global: 149^th place; Chinese: 292^nd place)

Ponsioen, Sten; Pedergnana, Tiemo; Haller, George. Automated computation of autonomous spectral submanifolds for nonlinear modal analysis. Journal of Sound and Vibration. 2018, 420: 269–295. Bibcode:2018JSV...420..269P. S2CID 44186335. arXiv:1709.00886 . doi:10.1016/j.jsv.2018.01.048.

semanticscholar.org (Global: 11^th place; Chinese: 332^nd place)

api.semanticscholar.org

Jain, Shobhit; Haller, George. How to compute invariant manifolds and their reduced dynamics in high-dimensional finite element models. Nonlinear Dynamics. 2022, 107 (2): 1417–1450. S2CID 232269982. doi:10.1007/s11071-021-06957-4 . hdl:20.500.11850/519249 .
Haller, George; Ponsioen, Sten. Nonlinear normal modes and spectral submanifolds: Existence, uniqueness and use in model reduction. Nonlinear Dynamics. 2016, 86 (3): 1493–1534 [2024-06-08]. S2CID 44074026. arXiv:1602.00560 . doi:10.1007/s11071-016-2974-z. （原始内容存档于2023-02-01）.
Rega, Giuseppe; Troger, Hans. Dimension Reduction of Dynamical Systems: Methods, Models, Applications. Nonlinear Dynamics. 2005, 41 (1–3): 1–15. S2CID 14728580. doi:10.1007/s11071-005-2790-3.
Ponsioen, Sten; Pedergnana, Tiemo; Haller, George. Automated computation of autonomous spectral submanifolds for nonlinear modal analysis. Journal of Sound and Vibration. 2018, 420: 269–295. Bibcode:2018JSV...420..269P. S2CID 44186335. arXiv:1709.00886 . doi:10.1016/j.jsv.2018.01.048.

springer.com (Global: 274^th place; Chinese: 320^th place)

link.springer.com

Haller, George; Ponsioen, Sten. Nonlinear normal modes and spectral submanifolds: Existence, uniqueness and use in model reduction. Nonlinear Dynamics. 2016, 86 (3): 1493–1534 [2024-06-08]. S2CID 44074026. arXiv:1602.00560 . doi:10.1007/s11071-016-2974-z. （原始内容存档于2023-02-01）.

web.archive.org (Global: 1^st place; Chinese: 1^st place)

Haller, George; Ponsioen, Sten. Nonlinear normal modes and spectral submanifolds: Existence, uniqueness and use in model reduction. Nonlinear Dynamics. 2016, 86 (3): 1493–1534 [2024-06-08]. S2CID 44074026. arXiv:1602.00560 . doi:10.1007/s11071-016-2974-z. （原始内容存档于2023-02-01）.

谱子流形 (Chinese Wikipedia)

arxiv.org (Global: 69th place; Chinese: 254th place)

doi.org (Global: 2nd place; Chinese: 23rd place)

handle.net (Global: 102nd place; Chinese: 492nd place)

hdl.handle.net

harvard.edu (Global: 18th place; Chinese: 57th place)