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Dive into the research topics where Yves-Marie Scolan is active.

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Featured researches published by Yves-Marie Scolan.


Journal of Fluids and Structures | 2003

Energy distribution from vertical impact of a three-dimensional solid body onto the flat free surface of an ideal fluid

Yves-Marie Scolan; A.A. Korobkin

Abstract Hydrodynamic impact phenomena are three dimensional in nature and naval architects need more advanced tools than a simple strip theory to calculate impact loads at the preliminary design stage. Three-dimensional analytical solutions have been obtained with the help of the so-called inverse Wagner problem as discussed by Scolan and Korobkin in 2001. The approach by Wagner provides a consistent way to evaluate the flow caused by a blunt body entering liquid through its free surface. However, this approach does not account for the spray jets and gives no idea regarding the energy evacuated from the main flow by the jets. Clear insight into the jet formation is required. Wagner provided certain elements of the answer for two-dimensional configurations. On the basis of those results, the energy distribution pattern is analysed for three-dimensional configurations in the present paper.


Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences | 2015

Water entry of a body which moves in more than six degrees of freedom

Yves-Marie Scolan; A.A. Korobkin

The water entry of a three-dimensional smooth body into initially calm water is examined. The body can move freely in its 6 d.f. and may also change its shape over time. During the early stage of penetration, the shape of the body is approximated by a surface of double curvature and the radii of curvature may vary over time. Hydrodynamic loads are calculated by the Wagner theory. It is shown that the water entry problem with arbitrary kinematics of the body motion, can be reduced to the vertical entry problem with a modified vertical displacement of the body and an elliptic region of contact between the liquid and the body surface. Low pressure occurrence is determined; this occurrence can precede the appearance of cavitation effects. Hydrodynamic forces are analysed for a rigid ellipsoid entering the water with 3 d.f. Experimental results with an oblique impact of elliptic paraboloid confirm the theoretical findings. The theoretical developments are detailed in this paper, while an application of the model is described in electronic supplementary materials.


Applied Mathematics Letters | 2005

On some integrals of Glauert’s type

Yves-Marie Scolan; Jacques Louis

Abstract Some principal value integrals of Glauert’s type are calculated analytically. These integrals appear when dealing with the hydrodynamic impact problem of a two-dimensional wedge onto a liquid free surface in the potential theory.


Journal of Fluid Mechanics | 2001

Three-dimensional theory of water impact. Part 2. Linearized Wagner problem

A.A. Korobkin; Yves-Marie Scolan


Journal of Fluids and Structures | 2007

Spacing effects on hydrodynamics of heave plates on offshore structures

Longbin Tao; B. Molin; Yves-Marie Scolan; Krish P. Thiagarajan


Journal of Engineering Mathematics | 2004

On energy arguments applied to the hydrodynamic impact force

R. Cointe; E. Fontaine; B. Molin; Yves-Marie Scolan


International Workshop on Water Waves and Floating Bodies. | 2012

Hydrodynamic impact (Wagner) problem and Galin’s theorem

Yves-Marie Scolan; A.A. Korobkin


Archive | 2007

Some aspects of a generalized Wagner model.

A.A. Korobkin; N. Malleron; Yves-Marie Scolan


Archive | 2006

Hydroelastic impacts in the tanks of LNG carriers

A.A. Korobkin; Šime Malenica; Yves-Marie Scolan; R. Gueret; V. Delafosse; T. Gazzola; Z. Mravak; X.B. Chen; M. Zalar


23rd International Workshop on Water Waves and Floating Bodies, | 2008

Towards a solution of the three-dimensional Wagner problem.

Yves-Marie Scolan; A.A. Korobkin

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A.A. Korobkin

University of East Anglia

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Stephane Etienne

École Polytechnique de Montréal

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B. Molin

École Normale Supérieure

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Stéphane Etienne

École Normale Supérieure

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T. Gazzola

Novosibirsk State University

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