双安定性 (Japanese Wikipedia)

Analysis of information sources in references of the Wikipedia article "双安定性" in Japanese language version.

refsWebsite

Global rank Japanese rank

20nih.gov

4^th place

24^th place

17doi.org

2^nd place

6^th place

6harvard.edu

18^th place

107^th place

2books.google.com

3^rd place

61^st place

1mssanz.org.au

low place

1pitt.edu

1,476^th place

4,573^rd place

books.google.com

Morris, Christopher G. (1992). Academic Press Dictionary of Science and Technology. Gulf Professional publishing. pp. 267. ISBN 978-0122004001
Nazarov, Yuli V.; Danon, Jeroen (2013). Advanced Quantum Mechanics: A Practical Guide. Cambridge University Press. pp. 291. ISBN 978-1139619028

doi.org

Tao Cui, Yong Wang, and Daren Yu (2014). “Bistability and Hysteresis in a Nonlinear Dynamic Model of Shock Motion”. Journal of Aircraft 51 (5): 1373-1379. doi:10.2514/1.C032175.
Ket Hing Chong; Sandhya Samarasinghe; Don Kulasiri; Jie Zheng (2015). “Computational techniques in mathematical modelling of biological switches”. MODSIM2015: 578–584. For detailed techniques of mathematical modelling of bistability, see the tutorial by Chong et al. (2015) http://www.mssanz.org.au/modsim2015/C2/chong.pdf The tutorial provides a simple example illustration of bistability using a synthetic toggle switch proposed in Collins, James J.; Gardner, Timothy S.; Cantor, Charles R. (2000). “Construction of a genetic toggle switch in Escherichia coli”. Nature 403 (6767): 339–42. Bibcode: 2000Natur.403..339G. doi:10.1038/35002131. PMID 10659857. . The tutorial also uses the dynamical system software XPPAUT http://www.math.pitt.edu/~bard/xpp/xpp.html to show practically how to see bistability captured by a saddle-node bifurcation diagram and the hysteresis behaviours when the bifurcation parameter is increased or decreased slowly over the tipping points and a protein gets turned 'On' or turned 'Off'.
Angeli, David; Ferrell, JE; Sontag, Eduardo D (2003). “Detection of multistability, bifurcations, and hysteresis in a large calss of biological positive-feedback systems”. PNAS 101 (7): 1822–7. Bibcode: 2004PNAS..101.1822A. doi:10.1073/pnas.0308265100. PMC 357011. PMID 14766974.
Mathias L. Heltberg, Sandeep Krishna, and Mogens H. Jensen (2017). “Time Correlations in Mode Hopping of Coupled Oscillators”. Journal of Statistical Physics 167: 792-805. doi:10.1007/s10955-017-1750-x.
Wilhelm, T (2009). “The smallest chemical reaction system with bistability”. BMC Systems Biology 3: 90. doi:10.1186/1752-0509-3-90. PMC 2749052. PMID 19737387.
“Multistable switches and their role in cellular differentiation networks”. BMC Bioinformatics 15: S7+. (2014). doi:10.1186/1471-2105-15-s7-s7. PMC 4110729. PMID 25078021.
Lopes, Francisco J. P.; Vieira, Fernando M. C.; Holloway, David M.; Bisch, Paulo M.; Spirov, Alexander V.; Ohler, Uwe (26 September 2008). “Spatial Bistability Generates hunchback Expression Sharpness in the Drosophila Embryo”. PLOS Computational Biology 4 (9): e1000184. Bibcode: 2008PLSCB...4E0184L. doi:10.1371/journal.pcbi.1000184. PMC 2527687. PMID 18818726.
Wang, Yu-Chiun; Ferguson, Edwin L. (10 March 2005). “Spatial bistability of Dpp–receptor interactions during Drosophila dorsal–ventral patterning”. Nature 434 (7030): 229–234. Bibcode: 2005Natur.434..229W. doi:10.1038/nature03318. PMID 15759004.
Umulis, D. M.; Mihaela Serpe; Michael B. O’Connor; Hans G. Othmer (1 August 2006). “Robust, bistable patterning of the dorsal surface of the Drosophila embryo”. Proceedings of the National Academy of Sciences 103 (31): 11613–11618. Bibcode: 2006PNAS..10311613U. doi:10.1073/pnas.0510398103. PMC 1544218. PMID 16864795.
Graham, T. G. W.; Tabei, S. M. A.; Dinner, A. R.; Rebay, I. (22 June 2010). “Modeling bistable cell-fate choices in the Drosophila eye: qualitative and quantitative perspectives”. Development 137 (14): 2265–2278. doi:10.1242/dev.044826. PMC 2889600. PMID 20570936.
Elf, J.; Ehrenberg, M. (2004). “Spontaneous separation of bi-stable biochemical systems into spatial domains of opposite phases”. Systems Biology 1 (2): 230–236. doi:10.1049/sb:20045021. PMID 17051695.
Kochanczyk, M.; Jaruszewicz, J.; Lipniacki, T. (Jul 2013). “Stochastic transitions in a bistable reaction system on the membrane”. Journal of the Royal Society Interface 10 (84): 20130151. doi:10.1098/rsif.2013.0151. PMC 3673150. PMID 23635492.
Onn Brandman, James E Ferrell Jr, Rong Li, Tobias Meyer (2005). “Interlinked fast and slow positive feedback loops drive reliable cell decisions”. Science 310 (5747): 496–498. doi:10.1126/science.1113834.
J. E. Ferrell Jr.; Machleder EM (1998). “The biochemical basis of an all-or-none cell fate switch in Xenopus oocytes.”. Science 280 (5365): 895–8. Bibcode: 1998Sci...280..895F. doi:10.1126/science.280.5365.895. PMID 9572732.
Ferrell JE Jr. (2008). “Feedback regulation of opposing enzymes generates robust, all-or-none bistable responses”. Current Biology 18 (6): R244–R245. doi:10.1016/j.cub.2008.02.035. PMC 2832910. PMID 18364225.
A.G. Dunning, N. Tolou, P.J. Pluimers, L.F. Kluit, and J.L. Herder (2012). “Bi-stable Compliant Mechanisms: Correction for Finite Element Modeling, Tuning the Stiffness and Preloading Incorporation”. Journal of Mechanical Design 134 (8): 084502. doi:10.1115/1.4006961.
小塚裕明他「コンプライアントメカニズムを用いた円弧ばね関節を有するばね―パラレルメカニズムによる精密位置決め装置の開発」『日本機械学会論文集（C編）』第78巻第793号、2012年、3216-3226頁、doi:10.1299/kikaic.78.3216。

harvard.edu

ui.adsabs.harvard.edu

Ket Hing Chong; Sandhya Samarasinghe; Don Kulasiri; Jie Zheng (2015). “Computational techniques in mathematical modelling of biological switches”. MODSIM2015: 578–584. For detailed techniques of mathematical modelling of bistability, see the tutorial by Chong et al. (2015) http://www.mssanz.org.au/modsim2015/C2/chong.pdf The tutorial provides a simple example illustration of bistability using a synthetic toggle switch proposed in Collins, James J.; Gardner, Timothy S.; Cantor, Charles R. (2000). “Construction of a genetic toggle switch in Escherichia coli”. Nature 403 (6767): 339–42. Bibcode: 2000Natur.403..339G. doi:10.1038/35002131. PMID 10659857. . The tutorial also uses the dynamical system software XPPAUT http://www.math.pitt.edu/~bard/xpp/xpp.html to show practically how to see bistability captured by a saddle-node bifurcation diagram and the hysteresis behaviours when the bifurcation parameter is increased or decreased slowly over the tipping points and a protein gets turned 'On' or turned 'Off'.
Angeli, David; Ferrell, JE; Sontag, Eduardo D (2003). “Detection of multistability, bifurcations, and hysteresis in a large calss of biological positive-feedback systems”. PNAS 101 (7): 1822–7. Bibcode: 2004PNAS..101.1822A. doi:10.1073/pnas.0308265100. PMC 357011. PMID 14766974.
Lopes, Francisco J. P.; Vieira, Fernando M. C.; Holloway, David M.; Bisch, Paulo M.; Spirov, Alexander V.; Ohler, Uwe (26 September 2008). “Spatial Bistability Generates hunchback Expression Sharpness in the Drosophila Embryo”. PLOS Computational Biology 4 (9): e1000184. Bibcode: 2008PLSCB...4E0184L. doi:10.1371/journal.pcbi.1000184. PMC 2527687. PMID 18818726.
Wang, Yu-Chiun; Ferguson, Edwin L. (10 March 2005). “Spatial bistability of Dpp–receptor interactions during Drosophila dorsal–ventral patterning”. Nature 434 (7030): 229–234. Bibcode: 2005Natur.434..229W. doi:10.1038/nature03318. PMID 15759004.
Umulis, D. M.; Mihaela Serpe; Michael B. O’Connor; Hans G. Othmer (1 August 2006). “Robust, bistable patterning of the dorsal surface of the Drosophila embryo”. Proceedings of the National Academy of Sciences 103 (31): 11613–11618. Bibcode: 2006PNAS..10311613U. doi:10.1073/pnas.0510398103. PMC 1544218. PMID 16864795.
J. E. Ferrell Jr.; Machleder EM (1998). “The biochemical basis of an all-or-none cell fate switch in Xenopus oocytes.”. Science 280 (5365): 895–8. Bibcode: 1998Sci...280..895F. doi:10.1126/science.280.5365.895. PMID 9572732.

mssanz.org.au

Ket Hing Chong; Sandhya Samarasinghe; Don Kulasiri; Jie Zheng (2015). “Computational techniques in mathematical modelling of biological switches”. MODSIM2015: 578–584. For detailed techniques of mathematical modelling of bistability, see the tutorial by Chong et al. (2015) http://www.mssanz.org.au/modsim2015/C2/chong.pdf The tutorial provides a simple example illustration of bistability using a synthetic toggle switch proposed in Collins, James J.; Gardner, Timothy S.; Cantor, Charles R. (2000). “Construction of a genetic toggle switch in Escherichia coli”. Nature 403 (6767): 339–42. Bibcode: 2000Natur.403..339G. doi:10.1038/35002131. PMID 10659857. . The tutorial also uses the dynamical system software XPPAUT http://www.math.pitt.edu/~bard/xpp/xpp.html to show practically how to see bistability captured by a saddle-node bifurcation diagram and the hysteresis behaviours when the bifurcation parameter is increased or decreased slowly over the tipping points and a protein gets turned 'On' or turned 'Off'.

nih.gov

pubmed.ncbi.nlm.nih.gov

Ket Hing Chong; Sandhya Samarasinghe; Don Kulasiri; Jie Zheng (2015). “Computational techniques in mathematical modelling of biological switches”. MODSIM2015: 578–584. For detailed techniques of mathematical modelling of bistability, see the tutorial by Chong et al. (2015) http://www.mssanz.org.au/modsim2015/C2/chong.pdf The tutorial provides a simple example illustration of bistability using a synthetic toggle switch proposed in Collins, James J.; Gardner, Timothy S.; Cantor, Charles R. (2000). “Construction of a genetic toggle switch in Escherichia coli”. Nature 403 (6767): 339–42. Bibcode: 2000Natur.403..339G. doi:10.1038/35002131. PMID 10659857. . The tutorial also uses the dynamical system software XPPAUT http://www.math.pitt.edu/~bard/xpp/xpp.html to show practically how to see bistability captured by a saddle-node bifurcation diagram and the hysteresis behaviours when the bifurcation parameter is increased or decreased slowly over the tipping points and a protein gets turned 'On' or turned 'Off'.
Angeli, David; Ferrell, JE; Sontag, Eduardo D (2003). “Detection of multistability, bifurcations, and hysteresis in a large calss of biological positive-feedback systems”. PNAS 101 (7): 1822–7. Bibcode: 2004PNAS..101.1822A. doi:10.1073/pnas.0308265100. PMC 357011. PMID 14766974.
Wilhelm, T (2009). “The smallest chemical reaction system with bistability”. BMC Systems Biology 3: 90. doi:10.1186/1752-0509-3-90. PMC 2749052. PMID 19737387.
“Multistable switches and their role in cellular differentiation networks”. BMC Bioinformatics 15: S7+. (2014). doi:10.1186/1471-2105-15-s7-s7. PMC 4110729. PMID 25078021.
Lopes, Francisco J. P.; Vieira, Fernando M. C.; Holloway, David M.; Bisch, Paulo M.; Spirov, Alexander V.; Ohler, Uwe (26 September 2008). “Spatial Bistability Generates hunchback Expression Sharpness in the Drosophila Embryo”. PLOS Computational Biology 4 (9): e1000184. Bibcode: 2008PLSCB...4E0184L. doi:10.1371/journal.pcbi.1000184. PMC 2527687. PMID 18818726.
Wang, Yu-Chiun; Ferguson, Edwin L. (10 March 2005). “Spatial bistability of Dpp–receptor interactions during Drosophila dorsal–ventral patterning”. Nature 434 (7030): 229–234. Bibcode: 2005Natur.434..229W. doi:10.1038/nature03318. PMID 15759004.
Umulis, D. M.; Mihaela Serpe; Michael B. O’Connor; Hans G. Othmer (1 August 2006). “Robust, bistable patterning of the dorsal surface of the Drosophila embryo”. Proceedings of the National Academy of Sciences 103 (31): 11613–11618. Bibcode: 2006PNAS..10311613U. doi:10.1073/pnas.0510398103. PMC 1544218. PMID 16864795.
Graham, T. G. W.; Tabei, S. M. A.; Dinner, A. R.; Rebay, I. (22 June 2010). “Modeling bistable cell-fate choices in the Drosophila eye: qualitative and quantitative perspectives”. Development 137 (14): 2265–2278. doi:10.1242/dev.044826. PMC 2889600. PMID 20570936.
Elf, J.; Ehrenberg, M. (2004). “Spontaneous separation of bi-stable biochemical systems into spatial domains of opposite phases”. Systems Biology 1 (2): 230–236. doi:10.1049/sb:20045021. PMID 17051695.
Kochanczyk, M.; Jaruszewicz, J.; Lipniacki, T. (Jul 2013). “Stochastic transitions in a bistable reaction system on the membrane”. Journal of the Royal Society Interface 10 (84): 20130151. doi:10.1098/rsif.2013.0151. PMC 3673150. PMID 23635492.
J. E. Ferrell Jr.; Machleder EM (1998). “The biochemical basis of an all-or-none cell fate switch in Xenopus oocytes.”. Science 280 (5365): 895–8. Bibcode: 1998Sci...280..895F. doi:10.1126/science.280.5365.895. PMID 9572732.
Ferrell JE Jr. (2008). “Feedback regulation of opposing enzymes generates robust, all-or-none bistable responses”. Current Biology 18 (6): R244–R245. doi:10.1016/j.cub.2008.02.035. PMC 2832910. PMID 18364225.

ncbi.nlm.nih.gov

Angeli, David; Ferrell, JE; Sontag, Eduardo D (2003). “Detection of multistability, bifurcations, and hysteresis in a large calss of biological positive-feedback systems”. PNAS 101 (7): 1822–7. Bibcode: 2004PNAS..101.1822A. doi:10.1073/pnas.0308265100. PMC 357011. PMID 14766974.
Wilhelm, T (2009). “The smallest chemical reaction system with bistability”. BMC Systems Biology 3: 90. doi:10.1186/1752-0509-3-90. PMC 2749052. PMID 19737387.
“Multistable switches and their role in cellular differentiation networks”. BMC Bioinformatics 15: S7+. (2014). doi:10.1186/1471-2105-15-s7-s7. PMC 4110729. PMID 25078021.
Lopes, Francisco J. P.; Vieira, Fernando M. C.; Holloway, David M.; Bisch, Paulo M.; Spirov, Alexander V.; Ohler, Uwe (26 September 2008). “Spatial Bistability Generates hunchback Expression Sharpness in the Drosophila Embryo”. PLOS Computational Biology 4 (9): e1000184. Bibcode: 2008PLSCB...4E0184L. doi:10.1371/journal.pcbi.1000184. PMC 2527687. PMID 18818726.
Umulis, D. M.; Mihaela Serpe; Michael B. O’Connor; Hans G. Othmer (1 August 2006). “Robust, bistable patterning of the dorsal surface of the Drosophila embryo”. Proceedings of the National Academy of Sciences 103 (31): 11613–11618. Bibcode: 2006PNAS..10311613U. doi:10.1073/pnas.0510398103. PMC 1544218. PMID 16864795.
Graham, T. G. W.; Tabei, S. M. A.; Dinner, A. R.; Rebay, I. (22 June 2010). “Modeling bistable cell-fate choices in the Drosophila eye: qualitative and quantitative perspectives”. Development 137 (14): 2265–2278. doi:10.1242/dev.044826. PMC 2889600. PMID 20570936.
Kochanczyk, M.; Jaruszewicz, J.; Lipniacki, T. (Jul 2013). “Stochastic transitions in a bistable reaction system on the membrane”. Journal of the Royal Society Interface 10 (84): 20130151. doi:10.1098/rsif.2013.0151. PMC 3673150. PMID 23635492.
Ferrell JE Jr. (2008). “Feedback regulation of opposing enzymes generates robust, all-or-none bistable responses”. Current Biology 18 (6): R244–R245. doi:10.1016/j.cub.2008.02.035. PMC 2832910. PMID 18364225.

pitt.edu

math.pitt.edu

Ket Hing Chong; Sandhya Samarasinghe; Don Kulasiri; Jie Zheng (2015). “Computational techniques in mathematical modelling of biological switches”. MODSIM2015: 578–584. For detailed techniques of mathematical modelling of bistability, see the tutorial by Chong et al. (2015) http://www.mssanz.org.au/modsim2015/C2/chong.pdf The tutorial provides a simple example illustration of bistability using a synthetic toggle switch proposed in Collins, James J.; Gardner, Timothy S.; Cantor, Charles R. (2000). “Construction of a genetic toggle switch in Escherichia coli”. Nature 403 (6767): 339–42. Bibcode: 2000Natur.403..339G. doi:10.1038/35002131. PMID 10659857. . The tutorial also uses the dynamical system software XPPAUT http://www.math.pitt.edu/~bard/xpp/xpp.html to show practically how to see bistability captured by a saddle-node bifurcation diagram and the hysteresis behaviours when the bifurcation parameter is increased or decreased slowly over the tipping points and a protein gets turned 'On' or turned 'Off'.