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XLII: 01, 1-101, LNM 1978 (2009)

**LEJAY, Antoine**

Yet another introduction to rough paths (Integration theory)

Keywords: Rough paths

Nature: Advanced course

XLIII: 11, 269-307, LNM 2006 (2011)

**PAGÈS, Gilles**; **SELLAMI, Afef**

Convergence of multi-dimensional quantized SDE's (Integration theory, Theory of processes)

Keywords: Functional quantization, Stochastic differential equations, Stratonovich integrals, Stationary quantizers, Rough paths, Itô map, Hölder semi-norm, $p$-variation

Nature: Original

XLIV: 11, 215-246, LNM 2046 (2012)

**LEJAY, Antoine**

Global solutions to rough differential equations with unbounded vector fields (Integration theory)

Keywords: Controlled differential equations, Rough paths, Euler scheme, Global solution to differential equation, Rough differential equation

Nature: Original

XLVI: 10, 195-205, LNM 2123 (2014)

**BAILLEUL, Ismaël**

Flows driven by Banach space-valued rough paths (Miscellanea)

This article gives a quick proof of the existence of a solution to a rough differential equations by constructing directly its associated flow. Bound on the solutions, which are valid in an infinite dimensional setting, are also given

Keywords: rough paths

Nature: Original

Yet another introduction to rough paths (Integration theory)

Keywords: Rough paths

Nature: Advanced course

XLIII: 11, 269-307, LNM 2006 (2011)

Convergence of multi-dimensional quantized SDE's (Integration theory, Theory of processes)

Keywords: Functional quantization, Stochastic differential equations, Stratonovich integrals, Stationary quantizers, Rough paths, Itô map, Hölder semi-norm, $p$-variation

Nature: Original

XLIV: 11, 215-246, LNM 2046 (2012)

Global solutions to rough differential equations with unbounded vector fields (Integration theory)

Keywords: Controlled differential equations, Rough paths, Euler scheme, Global solution to differential equation, Rough differential equation

Nature: Original

XLVI: 10, 195-205, LNM 2123 (2014)

Flows driven by Banach space-valued rough paths (Miscellanea)

This article gives a quick proof of the existence of a solution to a rough differential equations by constructing directly its associated flow. Bound on the solutions, which are valid in an infinite dimensional setting, are also given

Keywords: rough paths

Nature: Original