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Seemingly stable chemical kinetics can be stable, marginally stable, or unstable

Publication ,  Journal Article
Agazzi, A; Mattingly, JC
Published in: Communications in Mathematical Sciences
2020

Duke Scholars

Published In

Communications in Mathematical Sciences

DOI

EISSN

1945-0796

ISSN

1539-6746

Publication Date

2020

Volume

18

Issue

6

Start / End Page

1605 / 1642

Publisher

International Press of Boston

Related Subject Headings

  • Applied Mathematics
  • 4904 Pure mathematics
  • 4901 Applied mathematics
  • 1502 Banking, Finance and Investment
  • 0102 Applied Mathematics
  • 0101 Pure Mathematics
 

Citation

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ICMJE
MLA
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Agazzi, A., & Mattingly, J. C. (2020). Seemingly stable chemical kinetics can be stable, marginally stable, or unstable. Communications in Mathematical Sciences, 18(6), 1605–1642. https://doi.org/10.4310/cms.2020.v18.n6.a5
Agazzi, Andrea, and Jonathan C. Mattingly. “Seemingly stable chemical kinetics can be stable, marginally stable, or unstable.” Communications in Mathematical Sciences 18, no. 6 (2020): 1605–42. https://doi.org/10.4310/cms.2020.v18.n6.a5.
Agazzi A, Mattingly JC. Seemingly stable chemical kinetics can be stable, marginally stable, or unstable. Communications in Mathematical Sciences. 2020;18(6):1605–42.
Agazzi, Andrea, and Jonathan C. Mattingly. “Seemingly stable chemical kinetics can be stable, marginally stable, or unstable.” Communications in Mathematical Sciences, vol. 18, no. 6, International Press of Boston, 2020, pp. 1605–42. Crossref, doi:10.4310/cms.2020.v18.n6.a5.
Agazzi A, Mattingly JC. Seemingly stable chemical kinetics can be stable, marginally stable, or unstable. Communications in Mathematical Sciences. International Press of Boston; 2020;18(6):1605–1642.

Published In

Communications in Mathematical Sciences

DOI

EISSN

1945-0796

ISSN

1539-6746

Publication Date

2020

Volume

18

Issue

6

Start / End Page

1605 / 1642

Publisher

International Press of Boston

Related Subject Headings

  • Applied Mathematics
  • 4904 Pure mathematics
  • 4901 Applied mathematics
  • 1502 Banking, Finance and Investment
  • 0102 Applied Mathematics
  • 0101 Pure Mathematics