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Energy absorption in sandwich laminate structures. Robert White IM 2005. INTRODUCTION. Sandwich laminate boat hulls Maximum survivable impact speed at sea?
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Energy absorption in sandwich laminate structures Robert White IM 2005
INTRODUCTION • Sandwich laminate boat hulls • Maximum survivable impact speed at sea? • Due to the nature of composite structures defining energy absorption abilities for composites is different from structures made from traditional homogenous materials. (Saarela, O. Airasmaa, I. Kokko, J. Skrifvars, M. Komppa, V. 2003. Komposiittirakenteet. Muoviyhdistys, Helsinki)
GOAL • Energy absorption properties of sandwich laminates. • Develop simplified spring force model to predict behaviour of laminate during slow, non-cutting, non-bending penetration. • Test the model against results of tests made on 7 different Divinycell - glass fibre sandwich laminates. • Test procedure: non-cutting, non-bending penetration test.
MATHEMATICAL MODEL • Kinetic energy of a moving body: • When the boat collides with the object, momentum is converted to velocity (v1) through the following function: • The amount of energy absorbed by the composite can be found by integrating the force over distance: (I.S. Grant, W.R. Phillips 2001)
MATHEMATICAL MODEL • Since the change in energy is known the equation can be seen as: • Or when solving for the displacement of the collision into the foam: • Assuming the laminates behave like a spring during a collision
FOAM CORES • DIAB DIVINYCELL foamcores
H45GS H60
P60 P150
MAKING THE LAMINATES • Bi-axial -45/45 E-glass fibre 430g, • Atlac 580 AC 300 vinyl ester • One shot lamination
SANDWICH PANEL • Skin of fibres laminated on both sides of a foam core
TESTING LAMINATES • Non-cutting • Non-bending • 13,5mm sphere • Destructivetest
TESTING LAMINATES H60 H100
TESTING LAMINATES • Straight line at beginning of graph. • y-value can be related as spring constant k. • reasonable to assume that a simple spring model to determine performance of foam cores in a collision situation.
CORRELATION OF MODEL TO CORES • Relationship between the manufacturers stated compression and shear modulus values and the k –value derived from actual tensile tests exists for compressive modulus at a rate of 90,5%. • In the case of shear modulus the rate of occurrence is 88,34%.
MODEL AT WORK • The testsimplythat the coresexhibitperformancethatcanbemodelled in a simpleway. • Practicalapplication of results to find out the max. allowablespeed: • z value is mass-ratio:
MODEL AT WORK • BUSTER X COLLIDING WITH SEA CONTAINER
MODEL AT WORK • NAUTOR SWAN 60 COLLISION WITH SEA CONTAINER
MODEL AT WORK Buster X collidingwith Buster X Nautor Swan collidingwith Buster X
DISCUSSION • Performance of the laminate in a collision situation will change depending on the type of reinforcement, the resin and the way the laminate has been manufactured. • Age, wear and conditions affect laminates. • Laminates studied in this thesis had four layers of glass fibre on each side of the foam core. • How do sandwich laminates behave with different reinforcement and matrix materials?
DISCUSSION • When a cut or groove extends through the foam connecting the top and bottom skin the compression properties of the laminate change. • Tests that simulate a cutting, glancing collision could be advisable to produce information on how the foam and fibre laminates behave.
DISCUSSION • So far there are few reliable ways to pre-determine the final strength of a composite laminate in a way that would allow for estimates between varying amounts of fibre layers. • Future research into developing systems that could be fibre and resin specific in determining the resulting strength of the structure could be useful.
CONCLUSIONS • Relationship between the datasheet properties of compressive and shear modulus of most of the foam core materials tested and their actual energy absorbing capabilities shown to exist. • Sandwich laminates display a reasonably straight force over distance line before the end of elastic deformation occurs. • This means that these laminates contain a section of their behaviour under load that can, within reason be modelled using an applied spring model equation.