1.

S. Aida. Notes on proofs of continuity theorem in rough path analysis. Preprint of Osaka University (2006).S. Aida. Notes on proofs of continuity theorem in rough path analysis. Preprint of Osaka University (2006).

2.

M. Caruana. Itô-Stratonovich equations with C1+ε coefficients have rough path solutions almost surely. Preprint, 2005.M. Caruana. Itô-Stratonovich equations with C1+ε coefficients have rough path solutions almost surely. Preprint, 2005.

3.

L. Coutin, P. Friz and N. Victoir. Good rough path sequences and applications to anticipating & fractional stochastic calculus. Ann. Probab., 35:3 (2007) 1171-1193. 1132.60053 10.1214/009117906000000827 euclid.aop/1178804326L. Coutin, P. Friz and N. Victoir. Good rough path sequences and applications to anticipating & fractional stochastic calculus. Ann. Probab., 35:3 (2007) 1171-1193. 1132.60053 10.1214/009117906000000827 euclid.aop/1178804326

4.

L. Coutin and A. Lejay. Semi-martingales and rough paths theory. Electron. J. Probab., 10:23 (2005), 761-785. 1109.60035 10.1214/EJP.v10-162L. Coutin and A. Lejay. Semi-martingales and rough paths theory. Electron. J. Probab., 10:23 (2005), 761-785. 1109.60035 10.1214/EJP.v10-162

5.

A.M. Davie. Differential equations driven by rough signals: an approach via discrete approximation. Appl. Math. Res. Express. AMRX, 2 (2007), Art. ID abm009, 40.A.M. Davie. Differential equations driven by rough signals: an approach via discrete approximation. Appl. Math. Res. Express. AMRX, 2 (2007), Art. ID abm009, 40.

6.

P. Friz and N. Victoir. Euler estimates of rough differential equations. J. Differential Equations, 244:2 (2008), 388-412. 1140.60037 10.1016/j.jde.2007.10.008P. Friz and N. Victoir. Euler estimates of rough differential equations. J. Differential Equations, 244:2 (2008), 388-412. 1140.60037 10.1016/j.jde.2007.10.008

7.

P. Friz and N. Victoir. Multidimensional stochastic processes as rough paths. Theory and applications, Cambrigde University Press, 2009. 1193.60053P. Friz and N. Victoir. Multidimensional stochastic processes as rough paths. Theory and applications, Cambrigde University Press, 2009. 1193.60053

8.

Y. Inahama and H. Kawabi. Asymptotic expansions for the Laplace approximations for Itô functionals of Brownian rough paths. J. Funct. Anal., 243:1 (2007), 270-322. MR2291439 1114.60062 10.1016/j.jfa.2006.09.016Y. Inahama and H. Kawabi. Asymptotic expansions for the Laplace approximations for Itô functionals of Brownian rough paths. J. Funct. Anal., 243:1 (2007), 270-322. MR2291439 1114.60062 10.1016/j.jfa.2006.09.016

9.

Y. Inahama. A stochastic Taylor-like expansion in the rough path theory. Preprint from Tokyo Institute of Technology, no. 02-07, 2007.Y. Inahama. A stochastic Taylor-like expansion in the rough path theory. Preprint from Tokyo Institute of Technology, no. 02-07, 2007.

10.

A. Lejay and N. Victoir. On (p,q)-rough paths. J. Differential Equations, 225:1 (2006), 103-133. 1097.60048 10.1016/j.jde.2006.01.018A. Lejay and N. Victoir. On (p,q)-rough paths. J. Differential Equations, 225:1 (2006), 103-133. 1097.60048 10.1016/j.jde.2006.01.018

11.

A. Lejay. An introduction to rough paths, Séminaire de probabilités, XXXVII, 1-59, Lecture Notes in Mathematics 1832, Springer-Verlag, 2003.A. Lejay. An introduction to rough paths, Séminaire de probabilités, XXXVII, 1-59, Lecture Notes in Mathematics 1832, Springer-Verlag, 2003.

12.

A. Lejay. Yet another introduction to rough paths. To appear in Séminaire de probabilités, Lecture Notes in Mathematics, Springer-Verlag, 2009.A. Lejay. Yet another introduction to rough paths. To appear in Séminaire de probabilités, Lecture Notes in Mathematics, Springer-Verlag, 2009.

13.

A. Lejay. Stochastic differential equations driven by processes generated by divergence form operators II: convergence results. ESAIM Probab. Stat., 12 (2008), 387-411. MR2437716 1185.60061 10.1051/ps:2007040A. Lejay. Stochastic differential equations driven by processes generated by divergence form operators II: convergence results. ESAIM Probab. Stat., 12 (2008), 387-411. MR2437716 1185.60061 10.1051/ps:2007040

14.

T. Lyons, M. Caruana and T. Lévy. Differential equations driven by rough paths, École d'été des probabilités de saint-flour XXXIV, 2004 (J. Picard ed.), Lecture Notes in Mathematics 1908, Springer-Verlag, 2007. MR2314753T. Lyons, M. Caruana and T. Lévy. Differential equations driven by rough paths, École d'été des probabilités de saint-flour XXXIV, 2004 (J. Picard ed.), Lecture Notes in Mathematics 1908, Springer-Verlag, 2007. MR2314753

15.

T. Lyons and Z. Qian. Flow of diffeomorphisms induced by a geometric multiplicative functional. Probab. Theory Related Fields, 112:1 (1998), 91-119. 0918.60009 10.1007/s004400050184T. Lyons and Z. Qian. Flow of diffeomorphisms induced by a geometric multiplicative functional. Probab. Theory Related Fields, 112:1 (1998), 91-119. 0918.60009 10.1007/s004400050184

16.

T. Lyons and Z. Qian. System control and rough paths. Oxford Mathematical Monographs, Oxford University Press, 2002. 1029.93001T. Lyons and Z. Qian. System control and rough paths. Oxford Mathematical Monographs, Oxford University Press, 2002. 1029.93001

17.

T.J. Lyons. Differential equations driven by rough signals. Rev. Mat. Iberoamericana, 14:2 (1998), 215-310. 0923.34056 10.4171/RMI/240T.J. Lyons. Differential equations driven by rough signals. Rev. Mat. Iberoamericana, 14:2 (1998), 215-310. 0923.34056 10.4171/RMI/240

18.

G. Pagès and A. Sellami. Convergence of multi-dimensional quantized SDE's. Preprint of University Paris 6, 2008. Available at arXiv:0801.0726. 0801.0726G. Pagès and A. Sellami. Convergence of multi-dimensional quantized SDE's. Preprint of University Paris 6, 2008. Available at arXiv:0801.0726. 0801.0726