Equilibrated divergence measure stress tensor fields for heavy masonry bodies

European Journal of Mechanics, A/Solids

Volumn 28, Issue 2, 2009, Pages 223-232

  Lucchesi, Massimiliano ^a   Šilhavý, Miroslav ^b   Zani, Nicola ^a  

^a UNIVERSITY OF FLORENCE   (Italy)

^b MATHEMATICAL INSTITUTE   (Czech Republic)

Author keywords

Divergence measures; Equilibrium; Heavy masonry panels

Indexed keywords

FOUNDATIONS; MASONRY CONSTRUCTION; MASONRY MATERIALS; TENSORS;

DIVERGENCE MEASURES; EQUILIBRIUM; EQUILIBRIUM PROBLEMS; HEAVY MASONRY PANELS; HORIZONTAL LOADS; LATERAL LOADS; STRESS FIELDS; STRESS TENSORS; VERTICAL LOADS;

TENSILE STRENGTH;

EID: 58749115214     PISSN: 09977538     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.euromechsol.2008.09.003     Document Type: Article

References (14)

1. Debnath L. Integral Transforms and their Applications (1995), CRC Press
2. Del Piero G. Constitutive equations and compatibility of the external loads for linear elastic masonry-like materials. Meccanica 24 (1989) 150-162
3. Del Piero G. Limit analysis and no-tension materials. Int. J. Plasticity 14 (1998) 259-271
4. Federer H. Geometric Measure Theory (1969), Springer, New York
5. Gurtin M.E. Configurational Forces as Basic Concepts of Continuum Physics (2000), Springer-Verlag, New York
6. Heyman J. The stone skeleton. Int. J. Solids Structures 2 (1966) 249-279
7. Lucchesi M., Šilhavý M., and Zani N. A new class of equilibrated stress fields for no-tension bodies. J. Mech. Mater. Struct. 1 (2006) 503-539
8. Lucchesi M., Šilhavý M., and Zani N. A note on equilibrated stress fields for no-tension bodies under gravity. Quart. Appl. Math. 66 (2007) 605-624
9. Lucchesi M., Šilhavý M., and Zani N. Integration of measures and admissible stress fields for masonry bodies. J. Mech. Mater. Struct. 3 (2008) 675-696
10. Lucchesi, M., Padovani, C., Šilhavý, M., in preparation. An energetic view of limit analysis of normal bodies
11. Polito, L., 2001. Equivalenti lineari di equazioni non lineari alle derivate parziali e loro soluzione con dati iniziali. ADIA 2001-6, Dipartimento di Ingegneria Aerospaziale, Università di Pisa
12. Šilhavý, M., 2005. Normal traces of divergence measure vectorfields on fractal boundaries. Preprint, Dipartimento di Matematica, University of Pisa
13. Temam R. Problémes mathématiques en plasticité (1983), Gauthier-Villars, Paris
14. Zauderer E. Partial Differential Equations of Applied Mathematics (1989), J. Wiley