Misattributions and misnomers in mechanics: Why they matter in the search for insight and precision of thought
Author affiliations
DOI:
https://doi.org/10.15625/0866-7136/15476Keywords:
applied mechanics, computational mechanics, misattributes, misnomers, shear deformation theories of beams and platesAbstract
The purpose of this article is to bring some examples of misattributes (i.e., theories and models that bear some one’s name while the idea belongs to someone else) and misnomers (i.e., words or phrases that are either incorrect or inaccurate) to the attention of the colleagues in the field, and correct them so that these incorrect phrases and attributions and misnomers are not repeated in the future writings. In the process, we also discuss the purpose of a literature reviews and the need for precision of thought in naming ideas or concepts. It is hoped that people will be careful and precise in using the words, names, and phrases correctly (since after all, these represent ideas that need to be communicated) and not propagate inaccurate information in the literature. The discussion presented is restricted to mostly structural and computational mechanics.
Downloads
Metrics
References
J. N. Reddy. Energy principles and variational methods in applied mechanics. John Wiley & Sons, New York, (2017).
L. Euler. Methodus inveniendi lineas curvas maximi minimive proprietate gaudentes. Leonhardi Euleri Opera Omnia Ser. I, 14, (1744).
H. H. Goldstine. A history of the calculus of variations from the 17th through the 19th century. Studies in the History of Mathematics and Physical Sciences, 5, (1980).
L. da Vinci. Codex Madrid I, Folio 84, BIBLIOTECA REALE DI MADRID, Leonardo Interactivo Códice Madrid 1. (1711), http://www.bne.es/en/Colecciones/Manuscritos/Leonardo/.
S. P. Timoshenko. On the correction for shear of the differential equation for transverse vibrations of prismatic bar. Philosophical Magazine, 41, (1921), pp. 744–746.
W. T. Koiter. Some comments on the so-called Timoshenko beam theory. Report No. 597, Laboratory of Technical Mechanics, Delft University of Technology, (1976).
W. T. Koiter. Comment on ‘Timoshenko beam theory is not always more accurate than elementary beam theory’. Journal of Applied Mechanics, 44, (1977), pp. 357–358.
J. W. Nicholson and J. G. Simmonds. Timoshenko beam theory is not always more accurate than elementary beam theory. Journal of Applied Mechanics, 44, (1977), pp. 337–360.
J. G. Simmonds. In support of A. L. Goldenweiser’s approach to refining classical plate and shell theories. Severo- Kavkazskii, Region: Estestvennye Nauka, (2003).
W. J. M. Rankine. A manual of applied mechanics. R. Griffin and Co Ltd, London, (1858).
W. J. M. Rankine. Miscellaneous scientific papers. Charles Griffin and Co, London, (1881).
J. A. C. Bresse. Cours de mecanique appliquee: Re’sistance des mate’riaux et stabilite’des constructions. Mallet- Bachelier, (1859). (in French).
I. Elishakoff. Handbook on Timoshenko-Ehrenfest beam and Uflyand-Mindlin plate theories. World Scientific, (2020).
E. Reissner. On bending of elastic plates. Journal of Mathematics and Physics, 23, (1-4), (1944), pp. 184–191.
E. Reissner. The effect of transverse shear deformation on the bending of elastic plates. Journal of Applied Mechanics, 67, (1945), pp. A67–A77.
J. N. Reddy. Mechanics of laminated composite plates and shells: theory and analysis. 2nd edition, CRC Press, Boca Raton, FL, (2004).
R. D. Mindlin. Influence of rotatory inertia and shear on flexural motions of isotropic, elastic plates. ASME Journal of Applied Mechanics, 18, (1951), pp. 31–38.
Y. S. Uflyand. Wave propagation by transverse vibrations of beams and plates. Journal of Applied Mathematics and Mechanics, 12, (1948), pp. 287–300. (in Russian).
H. Hencky. Uber die Berucksichtigung der Schubverzerrung in ebenen Platten. Ingenieur-Archiv, 16, (1), (1947), pp. 72–76.
F. B. Hildebrand, E. Reissner, and G. B. Thomas. Notes on the foundations of the theory of small displacements of orthotropic shells. Technical Note 1833, National Advisory Committee on Aeronautics (NACA), (1949).
A. B. Basset. On the extension and flexure of cylindrical and spherical thin elastic shells. Philosophical Transactions of the Royal Society A, 181, (1890), pp. 433–480. https://doi.org/10.1098/rsta.1890.0007.
L. Bolle. Contribution au problème linéaire de flexion d’une plaque élastique, number 21-22. Bulletin Technique de la Suisse Romande, (1947). (in French).
J. N. Reddy. A review of the literature on finite-element modeling of laminated composite plates. The Shock and Vibration Digest, 17, (4), (1985), pp. 3–8. https://doi.org/10.1177/058310248501700403.
S. Patankar. Numerical heat transfer and fluid flow. CRC Press, Boca Raton, FL, (1980).
H. K. Versteeg andW. Malalasekera. Computational fluid dynamics, the finite volume method. 2nd edition, Pearson Education (Prentice–Hall), Harlow, England, UK, (2007).
J. H. Ferziger, M. Peri´c, and R. L. Street. Computational methods for fluid dynamics. 3rd edition, Springer-Verlag, New York, (2002).
B. R. Baliga and S. V. Patankar. A control volume finite-element method for two-dimensional fluid flow and heat transfer. Numerical Heat Transfer, 6, (3), (1983), pp. 245–261. https://doi.org/10.1080/01495728308963086.
V. R. Voller. Basic control volume finite element methods for fluids and solids, Vol. 1.World Scientific, (2009).
J. N. Reddy. A dual mesh finite domain method for the numerical solution of differential equations. International Journal for Computational Methods in Engineering Science and Mechanics, 20, (3), (2019), pp. 212–228. https://doi.org/10.1080/15502287.2019.1610987.
J. N. Reddy, N. Kim, and M. Martinez. A dual mesh control domain method for the solution of nonlinear Poisson’s equation and the Navier-Stokes equations for incompressible fluids. Physics of Fluids, 32, (9), (2020). https://doi.org/10.1063/5.0026274.
Downloads
Published
How to Cite
Issue
Section
License
This work is licensed under a Creative Commons Attribution-ShareAlike 4.0 International License.
