Giuseppe Saccomandi


 




 
Sezione di Ingegneria Industriale
Dipartimento di Ingegneria dell'Innovazione,
Università degli Studi di Lecce, Via per Monteroni, 73100 Lecce, Italy
Phone: +39-0832-297.238; Fax: +39-0832-325.004; E-Mail: giuseppe.saccomandi@unile.it
  

BIO


Research and Teaching Positions

Professional Organizations

Miscellaneous Professional Activities

Editorial Activity

Main Funded Research Project



LIST OF PUBBLICATIONS BY SUBJECT

(total number 81, * original conference proceedings, # chapter in books)


Symmetries of Differential Equations

  1. G. Saccomandi: Simmetrie dell’equazione uxt = F(ux; ut), Rendiconti di Matematica Serie VII-8, 467-479 (1988).
  2. E. Pucci, G. Saccomandi: Symmetries and conservation laws in micropolar elasticity, Int. J. Engng. Sci. 28, 557-562 (1990).
  3. G. Saccomandi, M.C. Salvatori: Conservation laws for the von Karman equations of a thin plate, Rendiconti di Matematica Serie VII-11, 283-294 (1991).
  4. G. Saccomandi: Group properties and invariant solutions of plane micropolar flows, Int. J. Eng. Sci. 29, 645-648 (1991).
  5. E. Pucci, G. Saccomandi: On the weak symmetry groups of partial differential equations, J. of Math. Analysis and Appl. 163, 588-598 (1992).
  6. E. Pucci, G. Saccomandi: Conservation laws in the elastic theory of materials with voids, Bolletino U.M.I. (7) 6-B, 425-450 (1992).
  7. *E. Pucci, G. Saccomandi: Potential symmetries of Fokker Plank equations, in Modern Group Analysis: Advanced Analytical and Computational Methods in Mathematical Physics, N.H. Ibragiminov et al. (eds) Kluwer Academic Publishers, Dordrecht, The Netherlands (1993).
  8. E. Pucci, G. Saccomandi: Potential symmetries and solutions by reduction of partial differential equations, J. of Phys. A: Math Gen. 26, 681-690 (1993).
  9. E. Pucci, G. Saccomandi: Contact transformation and solution by reduction of partial differential equations, J. of Phys. A: Math Gen. 27, 177-184 (1994).
  10. E. Pucci, G. Saccomandi: Quasisolutions as group-invariant solutions for partial differential equations, Studies in Applied Mathematics, 94, 211-223 (1995).
  11. G. Saccomandi: Potential symmetries and reduction methods of order two, J. of Phys. A: Math. Gen. 30, 221-227 (1997).
  12. E. Pucci, G. Saccomandi: Evolution equations, Invariant surface conditions and functional separation of variables, Physica D139, 28-47 (2000).
  13. E. Pucci, G. Saccomandi: On the reduction methods for ordinary differential equations, J. of Phys. A: Math. Gen. 35, 6145-6155 (2002).
  14. G. Saccomandi: A remarkable class of non classical symmetries of the  boundary layers equations, J. of Phys. A: Math. Gen. 37, 7005-7017 (2004). 
  15. *G. Saccomandi: A personal overview of the weak symmetry idea in the framework of the theory of partial differential equations, Note di Matematica, 23, 217-248 (2004-2005).  

Nonlinear Elasticity and General Continuum Mechanics

  1. E. Pucci, G. Saccomandi: On the controllable states of elastic dielectrics and magnetoelastic solids, Int. J. of Engng. Sci. 31, 251-256 (1993).
  2. E. Pucci, G. Saccomandi: Some universal solutions for totally inexstensible isotropic elastic materials, Quart. J. of Mech. and Appl. Math. 49, 147-162 (1996).
  3. E. Pucci, G. Saccomandi: Universal relations in constrained elasticity, Mathematics and Mechanics of Solids 1, 207-217 (1996).
  4. G. Saccomandi: A note on inhomogeneous deformations of nonlinear elastic layers, IMA J. of Applied Mathematics 57, 311-394 (1996).
  5. *E. Pucci, G. Saccomandi: Universal Relations in Finite Elasticity, in Contemporary research in the mechanics and mathematics of materials, 176-184, R.C. Batra and M.F. Beatty eds. , CIMNE, Barcelona (1996).
  6. E. Pucci, G. Saccomandi: Universal relations in continuum mechanics, Cont. Mech. and Thermodynamics 9, 61-72 (1997).
  7. G. Saccomandi, M. Vianello: On Universal relations for hemitropic elastic materials, Mathematics and Mechanics of Solids 2, 181-187 (1997).
  8. E. Pucci, G. Saccomandi: Universal solutions for constrained simple materials, Int. J. of Nonlinear Mech. 34, 469-484 (1999).
  9. G. Saccomandi: On inhomogeneous deformations in finite thermoelasticity, IMA J. of Applied Mathematics 63, 131-148 (1999).
  10. E. Pucci, G. Saccomandi: Plane universal solutions for constrained materials, Mathematics and Mechanics of Solids 3, 201-216 (1998).
  11. M. Hayes, G. Saccomandi: The Cauchy stress tensor for a material subject to an isotropic internal constraint, J. of Eng. Math. 37, 85-92 (2000).
  12. #G. Saccomandi: Universal Results in Finite Elasticity, chapter 3 of Nonlinear Elasticity: Theory and Applications. Eds. Y. B. Fu & R. W. Ogden. Cambridge: Cambridge University Press Lecture Notes in Mathematics 283 (2001).
  13. #G. Saccomandi: Universal Solutions and Relations in Finite Elasticity chapter of Topics in Finite Elasticity: CISM Lectures Notes 424 Eds. M. A. Hayes & G. Saccomandi, Springer Wien-NewYork, 95-130 (2001).
  14. M. F. Beatty, G. Saccomandi: Universal relations for fiber reinforced materials, Mathematics and Mechanics of Solids 7, 95-110 (2002).
  15. C. O. Horgan, G. Saccomandi: Helical shear for hardening generalized neo-Hookean elastic Materials, Mathematics and Mechanics of Solids 8, 539-559 (2003).
  16. C. O. Horgan, G. Saccomandi: Coupling of anti-plane shear deformations with plane deformations in generalized neo-Hookean isotropic, incompressible, hyperelastic materials, J. of Elasticity, 73, 221-235 (2003).
  17. G. Saccomandi, R. C. Batra: Additional universal relations for transversely isotropic materials, Mathematics and Mechanics of Solids 9, 167-174 (2004).
  18. A. Dorfmann, R. W. Ogden, G. Saccomandi: Universal relations for nonlinear magneto-elastic solids, Int. J. of Nonlin. Mech. 39, 1699-1708 (2004).
  19. A. Dorfmann, R. W. Ogden, G. Saccomandi: The effect of rotation on the nonlinear magnetoelastic response of a circular cylindrical tube to appear International Journal of Solids and Structures (2005).
  20. G. Saccomandi: Some generalized pseudo-plane deformations for the neo-Hookean material to appear IMA J. of Applied Mathematics (2005).
  21. K. R. Rajagopal, G. Saccomandi: On internal constraints in continuum mechanics, submitted.

Rubber-like materials and Soft Tissues

  1. C. O. Horgan, G. Saccomandi: Simple torsion of isotropic, hyperelastic, incompressible materials with limiting chain extensibility, J. of Elasticity 56, 159-170 (1999).
  2. C. O. Horgan, G. Saccomandi: Pure axial shear of isotropic, hyperelastic, incompressible nonlinear elastic materials with limiting chain extensibility, J. of Elasticity 57, 307-319 (1999).
  3. *E. Pucci, G. Saccomandi: Some remarks on the Gent model of rubber elasticity, Proceedings 1st Canadia Conference on Nonlinear Solid Mechanics, Ed. E.M. Croitoro, University of Victoria, British Columbia, Canada, June 16-20, 1999, University of Victoria Press, 163-172 (1999).
  4. *E. Pucci, G. Saccomandi: Osservazioni sul modello di Van der Vaals in elasticità finita in Proceedings AIMETA 99 COMO (1999).
  5. C. O. Horgan, G. Saccomandi: Pure azimuthal shear of isotropic, hyperelastic, incompressible nonlinear elastic materials with limiting chain extensibility, Int. J. of Nonlinear Mechanics 36, 465-475 (2001).
  6. C. O. Horgan, G. Saccomandi: Large deformations of rotating solid cylinders for non-Gaussian isotropic, incompressible hyperelastic materials, J. of Applied Mechanics (Trans. ASME) 68, 115-117 (2001).
  7. C. O. Horgan, G. Saccomandi: Anti-plane shear deformations for non-Gaussian isotropic, incompressible hyperelastic materials, Proceedings of the Royal Society A-457, 1999-2017 (2001).
  8. C. O. Horgan, G. Saccomandi, I. Sgura: A two-point boundary value problem for the axial shear of hardening isotropic incompressible nonlinearly elastic materials, SIAM J. of Appl. Math. 62, 1712-1727 (2002).
  9. C. O. Horgan, G. Saccomandi: Constitutive modelling of rubber-like and biological materials with limiting chain extensibility, Mathematics and Mechanics of Solids 7, 353-371 (2002).
  10. E. Pucci, G. Saccomandi: A note on the Gent Model for Rubber-Like Materials, Rubber Chemistry and Technology 75, 839-851 (2002).
  11. C. O. Horgan, G. Saccomandi: A molecular-statistical basis for the Gent model of rubber elasticity, J. of Elasticity 68, 167-176 (2002).
  12. C. O. Horgan, G. Saccomandi: Finite thermoelasticity with limiting chain extensibility, Journal of Mechanics and Physics of Solids 75, 839-851 (2003).
  13. C. O. Horgan, G. Saccomandi: A description of arterial wall mechanics using limiting chain extensibilty constitutive models, Biomechanics and Modeling in Mechanobiology 1, 251-266 (2003).
  14. C. O. Horgan, R. W. Ogden, G. Saccomandi: A theory of stress softening of elastomers based on finite chain extensibility, Proceedings Royal Society of London A-460, 1737-1754 (2004).
  15. #G. Saccomandi: Phenomenological theory of rubber-like elasticity chapter 3 in Thermomechanics of Rubber-Like Elasticity: CISM Lectures Notes 452 Eds. G. Saccomandi and R.W.Ogden Springer Wien NewYork, 91-134 (2004).
  16. R. W. Ogden, G. Saccomandi, I. Sgura: Fitting hyperelastic models to experimental data, Computational Mechanics 34, 484-502 (2004).
  17. *C. O. Horgan, G. Saccomandi: Elasticity of Atactic Polymers, Proceedings WASCOM 2003, Ed. S. Rionero, S. Pennisi, World Scientific (2004).
  18. C. O. Horgan, G. Saccomandi: Constitutive models for compressible nonlinearly elastic materials with limiting chain extensibility to appear J. of Elasticity (2005).
  19. C. O. Horgan, G. Saccomandi: A New Constitutive Theory for Fiber-Reinforced Incompressible Nonlinearly Elastic Solids to appear Journal of Mechanics and Physics of Solids.

Waves

  1. L. Marino, G. Saccomandi, C. Valente: A note about three dimensional exact dynamical solutions for neo-Hookean materials, Int. J. of Nonlinear Mech. 34, 1-4 (1998).
  2. M. Hayes, G. Saccomandi: Finite amplitude transverse waves in special incompressible viscoelastic solids, J. of Elasticity 59, 213-225 (2000).
  3. M. Hayes, G. Saccomandi: Finite Amplitude waves superimposed on pseudoplanar motions for Mooney-Rivlin viscoelastic solids, Int. J. of Nonlinear Mechanics 37, 1139-1146 (2002).
  4. K.R. Rajagopal, G. Saccomandi: Shear waves in some models of nonlinear viscoelasticity, Q. J. Mech. Appl. Math. 56, 311-326 (2003).
  5. G. Saccomandi: Elastic rods, Weierstrass’ theory and special travelling waves solutions with compact support, Int. J. of Nonlinear Mechanics 39, 331-339 (2004).
  6. M. Destrade, G. Saccomandi: Finite amplitude inhomogeneous waves in Mooney-Rivlin viscoelastic solids, Wave Motion 40, 251-262 (2004).
  7. M. A. Hayes, G. Saccomandi: Antiplane shear motions for viscoelastic Mooney-Rivlin materials, Quart. of Mech. and Appl. Math. 57, 379-392 (2004).
  8. M. Destrade, G. Saccomandi: Some results on finite amplitude waves propagating in rotating media,  Acta Mechanica 173, 19-31 (2004).
  9. G. Saccomandi: Small amplitude waves in Mooney-Rivlin viscoelastic solids to appear Mathematics and Mechanics of Solids (2005). 
  10. M. Destrade, G. Saccomandi: On finite amplitude elastic waves propagating in compressible solids to appear Physical Review E (2005)

Fluids, Miscellanea in Mechanics and  Applied Mathematics

  1. G. Saccomandi: Precessioni ad asse verticale del girostato pesante, Rend. Acc. Naz. Lincei, Serie 9-v 2, pp 235-240 (1991).
  2. G. Saccomandi: Distribuzione delle tensioni nei pannelli in muratura, Giornale del Genio Civile fascicolo 1,2,3, 17-26 (1991).
  3. G. Saccomandi: Some remarks about the thermoelastic theory of materials with voids, Rendiconti di Matematica Serie VII 12, 45-58 (1992).
  4. G. Saccomandi: Body loadings equivalent to a seismic dislocation in thermo-microstretch elastic solids, Int. J. of Engng. Sci. 30, 913-917 (1992).
  5. Y. Cherruault, G. Saccomandi, B. Some: New results for convergence of Adomian’s method applied to integral equations, Math. Comput. Modelling 16, 85-93 (1992).
  6. G. Saccomandi: Some unsteady exact pseudo-plane solutions for the Navier-Stokes equations, Meccanica 29, 261-269 (1994).
  7. G. Saccomandi: Some exact pseudo-plane solutions of the first kind for the Navier-Stokes equations, ZAMP 45, 978-985 (1994).
  8. G. Saccomandi: Acceleration waves in a thermo-microstretch fluid, Int. J. of Nonlinear Mech. 29, 809-817 (1994).
  9. A. Belleni-Morante, G. Saccomandi: Time dependent photon transport in a three dimensional interstellar cloud with stochastic clumps, Astrophysics and Space Science 234, 85-105 (1995).
  10. E. Guglielmino, G. Saccomandi: On the bending of pretwisted bars by a terminal transverse load, Int. J. of Engng. Sci. 34, 1285-1299 (1996).
  11. G. Saccomandi: On the spatial diffusion of diseases, Mathematical and Computer Modeling 25, 83-95(1997).
  12. A. Day, G. Saccomandi: On rates of propagation for Burgers’ equation, Rendiconti Lincei s9V9, 145-148 (1998).
  13. G. Saccomandi: A nonlinear Boltzmann-like model of outgassing and contamination, Transport Theory & Statistical Physics 28, 102-115 (1999).
  14. A. Day, G. Saccomandi: A note on the propagation of the bulk of a disturbance for a hyperbolic equation, Quart. of Appl. Math. 57, 87-91 (1999).
  15. A. Day, G. Saccomandi: On the propagation of the bulk of a mass distribution subject to periodic convection and diffusion, Quart. of Appl. Math. 57, 561-572 (1999).
  16. K. R. Rajagopal, G. Saccomandi: Unsteady exact solution for flows of fluids with pressure dependent viscosities, submitted


RESEARCH INTERESTS

Wave Propagation in Solids

With Michel Destrade (Paris), Mike Hayes (Dublin) and Ray Ogden (Glasgow) I am interested in several aspects of nonlinear acoustics. The aim is to derive wave equations in nonlinear theories and to find some general solutions for  these equations by using reduction methods. We have been succesfull in obtaining some interesting solution for dissipative Mooney-Rivlin materials and for general elastic materials when the balance equations are written down in non-inertial frames. Now we are considering surfaces waves in viscoelasticity.

Mathematical Models of Biomolecules

With Giuseppe Gaeta (Milano), Ivonne Sgura (Lecce) and Deborah Lacitignola (Lecce) we are involved in a national project where we are trying to develop some coarse models of DNA dynamics.

Mathematical Models of Rubber-Like Materials and Soft Tissues


With Luis Dorfmann (Vienna), Cornelius Horgan (Charlottesville),  Josè Merodio (Santander), Ray Ogden (Glasgow), I am going on in my reseraches about atactic rubbers, with special attention to obtain models that may be useful also to study arterial walls mechanics. I am also interested in electroactive rubbers.

Implicit Theories of Continuum Mechanics

With K. R. Rajagopal (College Station) I am studying some general problems of continuum mechanics as for example fluids with pressure dependent viscosity and constituive equations defined in an implicit form.


PHOTO AND FRIENDS

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ANNOUNCEMENTS, BOOKS AND OTHER MATERIAL

Following this link you will find informations about the book I have edited and some announcements of conference, school and projects giuseppe2.html


FAMILY FACTS

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