Dynamical Response of a Beam in a Centrifugal Field …
113
12. S. Vlase, P.P. Teodorescu, Elasto-dynamics of a solid with a general “Rigid” motion using FEM
model part I. Theoretical approach. Rom. J. Phys. 58(7–8), 872–881 (2013)
13. S. Vlase, P.P. Teodorescu, C. Itu et al., Elasto-dynamics of a solid with a general “Rigid” motion
using FEM model part II. Analysis of a double cardan joint. Rom. J. Phys. 58(7–8), 882–892
(2013)
14. S. Vlase, C. Danasel, M.L. Scutaru, M. Mihalcica, Finite element analysis of two-dimensional
linear elastic systems with a plane rigid motion. Rom. J. Phys. 59(5–6), 476–487 (2014)
15. B. Simeon, On Lagrange multipliers in flexible multibody dynamic. Comput. Methods Appl.
Mech. Eng. 195(50–51), 6993–7005 (2006)
16. S. Vlase, M. Marin, A. Öchsner et al., Motion equation for a flexible one-dimensional element
used in the dynamical analysis of a multibody system. Continuum Mech. Thermodyn. 31, 715
(2019). https://doi.org/10.1007/s00161-018-0722-y
17. M. Marin, A. Oechsner, The effect of a dipolar structure on the Holder stability in Green-Naghdi
thermoelasticity. Continuum Mech. Thermodyn. 29(6), 1365–1374 (2017)
18. M. Marin, Cesaro means in thermoelasticity of dipolar bodies. Acta Mech. 122(1–4), 155–168
(1997)
19. M. Marin, A. Öchsner, Complements of Higher Mathematics (Springer, Cham, 2018)
20. A. Öchsner, Computational Statics and Dynamics: An Introduction Based on the Finite Element
Method (Springer, Singapore, 2016)
21. I. Negrean, New Formulations in Analytical Dynamics of Systems, Acta Technica Napocensis.
Applied Mathematics, Mechanics and Engineering, vol. 60, issue I (2017), pp. 49–56
22. I. Negrean, Mass Distribution in Analytical Dynamics of Systems, Acta Technica Napocensis.
Applied Mathematics, Mechanics and Engineering, vol. 60, issue II (2017), pp. 175–184
23. I. Negrean, Generalized Forces in Analytical Dynamics of Systems, Acta Technica Napocensis.
Applied Mathematics, Mechanics and Engineering, vol. 60, issue III (2017), pp. 357–368
24. S. Vlase, A Method of eliminating Lagrangian-Multipliers from the Equation of Motion of
Interconnected Mechanical Systems. J. Appl. Mech. Trans. ASME 54(1), 235–237 (1987)
113
12. S. Vlase, P.P. Teodorescu, Elasto-dynamics of a solid with a general “Rigid” motion using FEM
model part I. Theoretical approach. Rom. J. Phys. 58(7–8), 872–881 (2013)
13. S. Vlase, P.P. Teodorescu, C. Itu et al., Elasto-dynamics of a solid with a general “Rigid” motion
using FEM model part II. Analysis of a double cardan joint. Rom. J. Phys. 58(7–8), 882–892
(2013)
14. S. Vlase, C. Danasel, M.L. Scutaru, M. Mihalcica, Finite element analysis of two-dimensional
linear elastic systems with a plane rigid motion. Rom. J. Phys. 59(5–6), 476–487 (2014)
15. B. Simeon, On Lagrange multipliers in flexible multibody dynamic. Comput. Methods Appl.
Mech. Eng. 195(50–51), 6993–7005 (2006)
16. S. Vlase, M. Marin, A. Öchsner et al., Motion equation for a flexible one-dimensional element
used in the dynamical analysis of a multibody system. Continuum Mech. Thermodyn. 31, 715
(2019). https://doi.org/10.1007/s00161-018-0722-y
17. M. Marin, A. Oechsner, The effect of a dipolar structure on the Holder stability in Green-Naghdi
thermoelasticity. Continuum Mech. Thermodyn. 29(6), 1365–1374 (2017)
18. M. Marin, Cesaro means in thermoelasticity of dipolar bodies. Acta Mech. 122(1–4), 155–168
(1997)
19. M. Marin, A. Öchsner, Complements of Higher Mathematics (Springer, Cham, 2018)
20. A. Öchsner, Computational Statics and Dynamics: An Introduction Based on the Finite Element
Method (Springer, Singapore, 2016)
21. I. Negrean, New Formulations in Analytical Dynamics of Systems, Acta Technica Napocensis.
Applied Mathematics, Mechanics and Engineering, vol. 60, issue I (2017), pp. 49–56
22. I. Negrean, Mass Distribution in Analytical Dynamics of Systems, Acta Technica Napocensis.
Applied Mathematics, Mechanics and Engineering, vol. 60, issue II (2017), pp. 175–184
23. I. Negrean, Generalized Forces in Analytical Dynamics of Systems, Acta Technica Napocensis.
Applied Mathematics, Mechanics and Engineering, vol. 60, issue III (2017), pp. 357–368
24. S. Vlase, A Method of eliminating Lagrangian-Multipliers from the Equation of Motion of
Interconnected Mechanical Systems. J. Appl. Mech. Trans. ASME 54(1), 235–237 (1987)