Scientific_equations_named_after_people

List of scientific equations named after people

List of scientific equations named after people

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This is a list of scientific equations named after people (eponymous equations).[1]

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References

  1. [1]
    "Reflections on the Natural History of Eponymy and Scientific Law", Donald deB. Beaver, Social Studies of Science, volume 6, number 1 (February, 1976), pages 89–98
  2. [2]
    "Convergence of the Allen–Cahn equation to Brakke's motion by mean curvature". Cornell University Library. Retrieved 2009-06-27.
  3. [3]
    Sowers, Richard; Wu, Jang-Mei (1999). "Thermal capacity estimates on the Allen-Cahn equation". Transactions of the American Mathematical Society. 351 (6). American Mathematical Society: 2553–2567. doi:10.1090/S0002-9947-99-02399-5. S2CID 53365869. Retrieved 2009-06-27.
  4. [4]
    "Spiral vortex solution of Birkhoff–Rott equation". Association for Computing Machinery. August 1989. pp. 463–473. Retrieved 2009-06-27.
  5. [5]
    Majda, A. J.; Bertozzi, A. L. (2008). Vorticity and incompressible flow. Cambridge University Press. ISBN 978-0521639484.
  6. [6]
    Tropea, C.; Yarin, A. L.; Foss, J. F. (2007). Springer handbook of experimental fluid mechanics. Springer. ISBN 978-3540251415.
  7. [7]
    Zhou, Xin-Wei (2007). "Variational approach to the Broer–Kaup–Kupershmidt equation". Physics Letters A. 363 (1–2): 108–109. Bibcode:2007PhLA..363..108Z. doi:10.1016/j.physleta.2006.10.083.
  8. [8]
    Carmona-Orbezo, Aranzazu; Dryfe, Robert A.W. (2020-08-31). "Understanding the Performance of Flow-Electrodes for Capacitive Deionization through Hydrodynamic Voltammetry". Chemical Engineering Journal. 406: 126826. doi:10.1016/j.cej.2020.126826. ISSN 1385-8947.
  9. [9]
    Barichello, L. B.; Rodrigues, P.; Siewert, C. E. (2004). "On computing the Chapman–Enskog and Burnett functions". J. Quantitative Spectroscopy and Radiative Transfer. 86 (1): 109–114. CiteSeerX 10.1.1.422.7691. doi:10.1016/j.jqsrt.2003.10.001.
  10. [10]
    "Euler-Darboux Equation". MathWorld. Retrieved 2009-11-14.
  11. [11]
    Maslov, V. P. (1983). "The Kolmogorov-Feller equation and the probabilistic model of quantum mechanics". J. Math. Sci. 23 (5): 2534–2553. doi:10.1007/BF01084703. ISSN 1573-8795. S2CID 122373527.
  12. [12]
    F Sakuma, S Hattori, "Establishing a practical temperature standard by using a narrow-band radiation thermometer with a silicon detector", in Temperature: Its Measurement and Control in Science and Industry, vol. 5, edited by J F Schooley, New York, AIP, 421–427 (1982).
  13. [13]
    Sawada, K.; T. Kotera (1974). "A method for finding N-soliton solutions of the KdV equation and KdV-like equation". Prog. Theor. Phys. 51 (5): 1355–1362. Bibcode:1974PThPh..51.1355S. doi:10.1143/PTP.51.1355.
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