|   [1] Ambrosio L, De Lellis C. A note on admissible solutions of 1d scalar conservation laws and 2d Hamilton- 
Jacobi equations. J Hyperbolic Di? Equ, 2004, 1(4): 813–826 
 
[2] Ancona F, Marson A. A wave-front tracking alghoritm for n×n nongenuinely nonlinear conservation laws. 
J Di? Eq, 2001, 177: 454–493 
 
[3] Ancona Fabio, Marson Andrea. Sharp convergence rate of the Glimm scheme for general nonlinear hyper- 
bolic systems. Comm Math Phys, 2011, 302(3): 581–630 
∞ 
 
[4] Bianchini S. Stability of solutions for hyperbolic systems with coinciding shocks and rarefactions L . SIAM J Math Anal, 2001, 33(4): 959–981 
 
[5] Bianchini S. BV solutions to semidiscrete schemes. Arch Rat Mech Anal, 2003, 167(1): 1–81 
 
[6] Bianchini S. Relaxation limit of the Jin-Xin relaxation model. Comm Pure Appl Math, 2006, 56(5): 688–753 
 
[7] Bianchini S, Bressan A. Vanishing viscosity solutions of nonlinear hyperbolic systems. Ann Math, 2005, 161: 223–342 
 
[8] Bianchini S, Gloyer M. An estimate on the flow generated by monotone operators. Comm Partial Differ 
Equ, 2011, 36(5): 777–796 
 
[9] Bianchini S, De Lellis C, Robyr R. SBV regularity for Hamilton-Jacobi equations in . Arch Ration Rn Mech Anal, 2011, 200(3): 1003–1021 
 
[10] Bianchini S, Tonon D. SBV-like regularity for Hamilton-Jacobi equations with a convex Hamiltonian. 2011 
 
[11] Bianchini S, Tonon D. SBV regularity of solutions to Hamilton-Jacobi equations depending on t,x. 2011 
 
[12] Bianchini S, Yu Lei. SBV regularity for general hyperbolic systems. 2011 
 
[13] Bouchut F, James F. One dimensional transport equations with discontinuous coe?cients. Comm Partial 
Di? Eq, 1999, 24: 2173–2189 
 
[14] Bressan A. Hyperbolic systems of conservation laws. Oxford Univ Press, 2000 
 
[15] Bressan A, Colombo R M. Decay of positive waves in nonlinear systems of conservation laws. Ann Scoula 
Norm Sup Pisa Cl Sci, 1998, 26(1): 133–160 
 
[16] Dafermos C M. Continuous solutions for balance laws. Ric Mat, 2006, 55(1): 79–91 
 
[17] DiPerna R J. Compensated compactness and general systems of conservation laws. Trans Amer Math Soc, 
1985, 292(2): 383–420 
 
[18] Glimm J. Solutions in the large for nonlinear hyperbolic systems of equations. Comm Pure Appl Math, 1965, 18: 697–715 
 
[19] Glimm J, Lax P. Decay of solutions of systems of nonlinear hyperbolic conservation laws. Memoir Amer 
Math Soc, 1970, 101 
 
[20] De Lellis C, Otto F, Westdickenberg M. Structure of entropy solutions for multi-dimensional conservation 
laws. Arch Ration Mech Anal, 2003, 170: 137–184 
 
[21] Lions P -L, Perthame B, Tadmor E. A kinetic formulation of multidimensional scalar conservation laws and related equations. J Amer Math Soc, 1994, 7(1): 169–191 
[22] Oleffnik O A. Discontinuous solutions of non-linear di?erential equations. Amer Math Soc Transl, 1963, 
26(2): 95–172 
 
[23] Robyr R. SBV regularity of entropy solutions for a class of genuinely nonlinear scalar balance laws with 
non-convex flux function. J Hyperbolic Di?er Equ, 2008, 5(2): 449–475 
 
[24] Bianchini S, Colombo R M, Monti F. 2×2 systems of conservation laws with l data. J Differ Equ, 2010, 
249: 3466–3488 
 
[25] Bianchini S, Caravenna L. SBV regularity for genuinely nonlinear, strictly hyperbolic systems of conser-vation laws in one space dimension. to appear on CMP, 2011  |