PUBLICATIONS
[1] D. Steigmann, G.M. Faulkner, “Variational theory for spatial rods”, Journal of Elasticity vol. 33 (1), 1993, pp. 1-26. Download Pdf
[2] D. Steigmann, “The variational structure of a nonlinear theory for spatial lattices”, Meccanica vol. 31 (4), 1996, pp.441-455. Download Pdf
[3] D. Steigmann, “On the relationship between the Cosserat and Kirchhoff-Love theories of elastic shells”, Mathematics and Mechanics of Solid vol. 4 (3), 1999, pp. 275-288. Download Pdf
[4] D. Steigmann, “Fluid films with curvature elasticity”, Archive for Rational Mechanics and Analysis vol. 150 (2), 1999, pp. 127-152. Download Pdf
[5] D. Steigmann, R.W. Ogden, “Surface waves supported by thin-film / substrate interactions”, IMA Journal of Applied Mathematics vol. 72 (6), 2007, pp. 730-747. Download Pdf
[6] D. Steigmann, “Thin-plate theory for large elastic deformations”, International Journal of Non-Linear Mechanics vol. 32 (2), 2007, pp. 233-240. Download Pdf
[7] D. Steigmann, “On the formulation of balance laws for electromagnetic continua”, Mathematics and Mechanics of Solids vol. 14 (4), 2009, pp. 390-402. Download Pdf
[8] A. Agrawal, D. Steigmann, “Modeling protein-mediated morphology in biomembranes”, Biomechanics and Modeling in Mechanobiology vol. 8 (5), 2009, pp. 371-379. Download Pdf
[9] D. Steigmann, “A concise derivation of membrane theory from three-dimensional nonlinear elasticity”, Journal of Elasticity vol. 97 (1), 2009, pp. 97-101. Download pdf
[10] D. Steigmann, “Elastic waves interacting with a thin, pre-stressed, fiber-reinforced surface film”, International Journal of Engineering Science vol. 48 (11), 2010, pp. 1604-1609. Download Pdf
[11] D. Steigmann, A. Gupta, “Mechanically equivalent elastic-plastic deformations and the problem of plastic spin”, Theoretical and Applied Mechanics vol. 38 (4), 2001, pp. 397-417. Download Pdf
[12] A. Agrawal, D. Steigmann, “A model for surface diffusion of trans-membrane proteins on lipid bilayers”, Zeitschrift für Angewandte Mathematik und Physik vol. 62 (3), 2011, pp. 549-563. Download Pdf
[13] D. Steigmann, R.W. Ogden, “Classical plate buckling theory as the small-thickness limit of three-dimensional incremental elasticity”, ZAMM – Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik, 2012, pp. 1-14. Download Pdf
[14] D. Steigmann, “Refined theory for linearly elastic plates: laminae and laminates”, Mathematics and Mechanics of Solids vol. 17 (4), 2012, pp. 351-363. Download Pdf
[15] D. Steigmann, “Extension of Koiter’s linear shell theory to materials exhibiting arbitrary symmetry”, International Journal of Engineering Science vol. 51, 2012, pp. 216-232. Download Pdf
[16] M. Barham, D. Steigmann, D. White, “Magnetoelasticity of highly deformable thin film: Theory and simulation”, International Journal of Non-Linear Mechanics vol. 47 (2), 2012, pp. 185-196. Download Pdf
[17] D. Steigmann, “Theory of elastic solids reinforced with fibers resistant to extension, flexure and twist”, International Journal of Non-Linear Mechanics vol. 47 (7), 2012, pp. 734-742. Download Pdf
[18] A. Gupta, D. Steigmann, “Plastic flow in solids with interfaces”, Mathematical Methods in the Applied Sciences vol. 35 (15), 2012, pp. 1799-1824. Download Pdf
[19] D. Steigmann, R.W. Ogden, “A note on residual stress, lattice orientation and dislocation density in crystalline solids”, Journal of Elasticity vol. 109 (2), 2012, pp. 275-283. Download Pdf
[20] A. Atai, D. Steigmann, “Modeling and simulation of sutured biomembranes”, Mechanics Research Communications vol. 46, 2012, pp. 34-40. Download Pdf
[21] G.J. Templet, D. Steigmann, “On the theory of diffusion and swelling in finitely deforming elastomers”, Mathematics and Mechanics of Complex Systems vol. 1 (1), 2013, pp. 105-128. Download Pdf
[22] D. Steigmann, “A well-posed finite-strain model for thin elastic sheets with bending stiffness”, Mathematics and Mechanics of Solids vol. 18 (1), 2013, pp. 103-112. Download Pdf
[23] J. Edmiston, D. Steigmann, G.J. Johnson, N. Barton, “A model for elastic-viscoplastic deformation of crystalline solids based on material symmetry: Theory and plane-strain simulations”, International Journal of Engineering Science vol. 63, 2013, pp. 10-22. Download Pdf
[24] D. Steigmann, “Koiter’s shell theory from the perspective of three-dimensional nonlinear elasticity”, Journal of Elasticity vol. 111 (1) 2013, pp. 91-107. Download Pdf
[25] P. Rangamani, A. Agrawal, K.K. Mandadapu, G. Oster, D. Steigmann, “Interaction between surface shape and intra-surface viscous flow on lipid membranes”, Biomechanics and Modeling in Mechanobiology vol. 12 (4), 2013, pp. 833-845. Download Pdf