W. Noll, The foundations of classical mechanics in the light of recent advances in continuum mechanics The Axiomatic Method, with Special Reference to Geometry and Physics, Proceedings of an international symposium held at the University of California, pp.266-281, 1959.

C. Truesdell, R. Toupin, . Gurtin, . Me, and L. Martins, The classical field theories [3] Truesdell, CA. The Elements of Continuum Mechanics Cauchy's theorem in classical physics, Handbuch der Physik, pp.466-305, 1960.

C. Banfi, M. Fabrizio, . Gurtin, . Me, W. Williams et al., Sul concetto di sottocorpo nella meccanica dei continui [6] Ziemer, WP. Cauchy flux and sets of finite perimeter Geometric measure theory and the axioms of continuum thermodynamics, Rend Acc Naz Lincei Arch Ration Mech An Arch Ration Mech An, vol.66, issue.92, pp.136-142, 1979.

W. Noll and E. Virga, Fit regions and functions of bounded variation, Arch Ration Mech An, vol.102, pp.1-21, 1988.

M. Silhavy, The existence of the flux vector and the divergence theorem for general Cauchy fluxes, Archive for Rational Mechanics and Analysis, vol.3, issue.3, pp.195-212, 1985.
DOI : 10.1007/BF00251730

M. Silhavy, Cauchy's stress theorem and tensor fields with divergences in Lp, Archive for Rational Mechanics and Analysis, vol.84, issue.3, pp.223-255, 1991.
DOI : 10.1007/BF00375122

M. Degiovanni, A. Marzocchi, and A. Musesti, Cauchy Fluxes Associated with Tensor Fields Having Divergence Measure, Archive for Rational Mechanics and Analysis, vol.147, issue.3, pp.197-223, 1999.
DOI : 10.1007/s002050050149

A. Marzocchi and A. Musesti, The Cauchy stress theorem for bodies with finite perimeter, Rend Semin Ma Univ P, vol.109, pp.1-11, 2003.

R. Segev, Forces and the existence of stresses in invariant continuum mechanics, Journal of Mathematical Physics, vol.27, issue.1, pp.163-170, 1986.
DOI : 10.1063/1.527406
URL : https://hal.archives-ouvertes.fr/hal-00957447

R. Segev, D. , and G. , On the consistency conditions for force systems, International Journal of Non-Linear Mechanics, vol.26, issue.1, pp.47-59, 1991.
DOI : 10.1016/0020-7462(91)90080-D
URL : https://hal.archives-ouvertes.fr/hal-01064940

V. Tarsov, Continuous medium model for fractal media, Physics Letters A, vol.336, issue.2-3, pp.167-174, 2005.
DOI : 10.1016/j.physleta.2005.01.024

V. Tarsov, DYNAMICS OF FRACTAL SOLIDS, International Journal of Modern Physics B, vol.19, issue.27, pp.4103-4114, 2005.
DOI : 10.1142/S0217979205032656

V. Tarsov, Possible experimental test of continuous medium model for fractal media, Physics Letters A, vol.341, issue.5-6, pp.467-472, 2005.
DOI : 10.1016/j.physleta.2005.05.022

V. Tarsov, Fractional hydrodynamic equations for fractal media, Annals of Physics, vol.318, issue.2, pp.286-307, 2005.
DOI : 10.1016/j.aop.2005.01.004

M. Wnuk and A. Yavari, Discrete fractal fracture mechanics, Engineering Fracture Mechanics, vol.75, issue.5, pp.1127-1142, 2008.
DOI : 10.1016/j.engfracmech.2007.04.020

M. Wnuk and A. Yavari, A discrete cohesive model for fractal cracks, Engineering Fracture Mechanics, vol.76, issue.4, pp.548-559, 2009.
DOI : 10.1016/j.engfracmech.2008.12.004

M. Epstein and J. Sniatycki, Fractal mechanics, Physica D: Nonlinear Phenomena, vol.220, issue.1, pp.54-68, 2006.
DOI : 10.1016/j.physd.2006.06.008

M. Ostoja-starzewski, Continuum mechanics models of fractal porous media: Integral relations and extremum principles, Journal of Mechanics of Materials and Structures, vol.4, issue.5, pp.901-912, 2009.
DOI : 10.2140/jomms.2009.4.901

G. Rodnay, Cauchy's Flux Theorem in Light of Whitney's Geometric Integration Theory, 2002.

G. Rodnay and R. Segev, Cauchy's Flux Theorem in Light of Geometric Integration Theory, Journal of Elasticity, vol.71, issue.1-3, pp.183-203, 2003.
DOI : 10.1023/B:ELAS.0000005545.46932.08

H. Whitney, Geometric Integration Theory, 1957.
DOI : 10.1515/9781400877577

J. Harrison, Stokes' theorem for nonsmooth chains, Bulletin of the American Mathematical Society, vol.29, issue.2, pp.235-242, 1993.
DOI : 10.1090/S0273-0979-1993-00429-4

J. Harrison, Continuity of the integral as a function of the domain, Journal of Geometric Analysis, vol.33, issue.5, pp.769-795, 1998.
DOI : 10.1007/BF02922670

J. Harrison, Isomorphisms of differential forms and cochains, Journal of Geometric Analysis, vol.8, issue.5, pp.797-807, 1998.
DOI : 10.1007/BF02922671

J. Harrison, Flux across nonsmooth boundaries and fractal Gauss/Green/Stokes' theorems, Journal of Physics A: Mathematical and General, vol.32, issue.28, pp.5317-5327, 1999.
DOI : 10.1088/0305-4470/32/28/310

M. Silhavy, Fluxes Across Parts of Fractal Boundaries, Milan Journal of Mathematics, vol.74, issue.1, pp.1-45, 2006.
DOI : 10.1007/s00032-006-0055-3

H. Federer, Geometric Measure Theory. Berlin; Heidelberg, 1969.

J. Heinonen, Lectures on Lipschitz Analysis, 2005.

W. Ziemer, Weakly Differential Functions. London, 1989.

W. Noll, Lectures on the foundations of continuum mechanics and thermodynamics, Arch Ration Mech An, vol.52, pp.62-92, 1973.

K. Fukui and T. Nakamura, A topological property of Lipschitz mappings, Topology and its Applications, vol.148, issue.1-3, pp.143-152, 2005.
DOI : 10.1016/j.topol.2004.08.005

J. Heinonen, Lectures on Analysis on Metric Spaces, 2000.
DOI : 10.1007/978-1-4613-0131-8

M. Giaquinta, G. Modica, and J. Soucek, Cartesian Currents in the Calculus of Variation I. Berlin, 1998.

H. Federer, F. , and W. , Normal and Integral Currents, The Annals of Mathematics, vol.72, issue.3, pp.458-520, 1960.
DOI : 10.2307/1970227

W. Ziemer, Integral currents mod 2, Trans Am Math Soc, vol.5, issue.3, pp.495-524, 1962.
DOI : 10.2307/1993734

H. Fleming, Flat chains over a finite coefficient group, Transactions of the American Mathematical Society, vol.121, issue.1, pp.160-186, 1966.
DOI : 10.1090/S0002-9947-1966-0185084-5