Thermodynamic consistency of beam theories in the context of classical and non-classical continuum mechanics and a thermodynamically consistent new formulation

Author:

Surana K. S.ORCID,Mysore D.,Reddy J. N.

Publisher

Springer Science and Business Media LLC

Subject

General Physics and Astronomy,Mechanics of Materials,General Materials Science

Reference49 articles.

1. Ballarini, R.: The Da Vinci–Euler–Bernoulli Beam Theory? https://web.archive.org/web/20060623063248/http://www.memagazine.org/contents/current/webonly/webex418.html . Mechanical Engineering Magazine Online., Archived from the original. http://www.memagazine.org/contents/current/webonly/webex418.html , on 23 July 2006. Retrieved 22 July 2006 (2003)

2. Witmer, E.A.: Elementary Bernoulli–Euler beam theory. MIT Unified Engineering Course Notes, pp. 5–114 to 5–164 (1991–1992)

3. Caresta, M.: Vibrations of a free-free beam. https://www.colorado.edu/physics/phys1240/phys1240_fa15/homelabs/Beam_vibration_Mauro%20Caresta_UNSW/.pdf . Retrieved 1 Aug 2016

4. Han, S.M., Benaroya, H., Wei, T.: Dynamics of Transversely Vibrating Beams using foru Engineering Theories. https://web.archive.org/web/20060623063248/http://www.memagazine.org/contents/current/webonly/webex418.html . Final version. Academic Press, Retrieved 15 Apr 2006 (1999)

5. Timoshenko, S.P.: History of Strength of Materials. McGraw-Hill, New York (1953)

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