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Transcript of me_350_-_lect_15_-_ch_9.20090319.49c1d1516ac040.30091931.ppt
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ME 350 Lecture 15 Chapter 9
COMPOSITE MATERIALS:
1. Technology and Classification of Composite
Materials
2. Metal Matrix Composites
3. Ceramic Matrix Composites
4. Polymer Matrix Composites
5. Guide to Processing Composite Materials
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Why Composites are Important
Composites can be very and , yetvery in weight
Strength-to-weight ratio stiffness-to-weight ratios are
several times greater than for steel or aluminum
properties are generally better than for
common engineering metals
Toughness is often greater
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Disadvantages and Limitations
1. Properties of many important composites are(properties differ depending on the
direction in which they are measured)
May be an advantage or a disadvantage2. Many of polymer-based composites are
by chemicals or solvents
Just as the polymers themselves are susceptible
3. Composite materials are generally
Manufacturing methods for shaping composite
materials are often slow and costly
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Components in a Composite Material
Most composite materials consist of two phases:
1. phase - forms the matrixwithin which the
secondary phase is imbedded
2. phase - imbedded phase sometimes
referred to as a reinforcingagent, because it
usually strengthens the composite material
The reinforcing phase may be in the form offibers,
particles, flakes or various other geometries
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Classification of Composite Materials
1.Metal Matrix Composites (MMCs) - mixtures ofceramics and metals, such as cemented
carbides and other cermets
2.Ceramic Matrix Composites (CMCs) - Al2O3and SiC imbedded with fibers to improve
properties
3.Polymer Matrix Composites (PMCs) - polymerresins imbedded with filler or reinforcing agent
Examples: epoxy and polyester with fiber
reinforcement, and phenolic with powders
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Functions of the Matrix Material
phase provides the bulk form of thepart or product made of the composite material
Holds the imbedded phase in place, usually
enclosing and often concealing it
When a load is applied, the matrix shares the
load with the secondary phase, in some cases
deforming so that the stress is essentially born
by the
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The Reinforcing or Secondary Phase
Provide part
Imbedded phase is most commonly one of the
following shapes:
Carbide with 85% WC and 15% Co
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Fiber Orientation Three Cases
One-dimensional reinforcement maximum strength
and stiffness obtained in the direction of the fiber
Planar reinforcement, i.e. two-dimensional woven
fabric
Random or three-dimensional in which the compositematerial tends to possess
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Materials for Fibers
Fiber materials in fiber-reinforced composites most widely used filament
high elastic modulus
Boron very high elastic modulus
Polymers - Kevlar
Ceramics SiC and Al2O3
Metals - steel
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Particles and Flakes
A second common shape of imbedded phaseisparticulate, ranging in size from microscopic
to macroscopic
Flakes are basically two-dimensionalparticles - small flat platelets
Distribution of particles in the composite matrix
is random Strength and other properties of the composite
material are usually
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The Interface
There is always an interface betweenconstituent phases in a composite material
For the composite to function, the phases must
bond where they join at the interface
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Interphase
In some cases, a third ingredient must beadded to bond primary and secondary phases
Called an interphase, it is like an
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Three Factors that Determine Properties
1. Materials used as component phases in the
composite
2. Geometric shapes of the constituents and
resulting structure of the composite system
3. How the phases interact with one another
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Example: Fiber Reinforced Polymer
Elastic modulus can be estimated by the rule of mixtures
(equation 9.5 & 9.6). Fibers are typically stiff and brittle, while
the matrix (commonly a polymer) is soft but ductile.
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Variations in Strength and Stiffness
Variation in elastic modulus and tensile strength as a function
of direction of measurement relative to longitudinal axis of
carbon fiber-reinforced epoxy composite.
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Composite Calculations
Density of a composite (weighted average):
c= fmm + frr
Where are densities and fm and frare the
volume fractions of the matrix and reinforcingphases respectively
Modulus of elasticity:
In the direction of the fibers:
Ec= fmEm+ frEr
Perpendicular to the direction of the fibers:
Ec = EmEr /( fmEr+ frEm)
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Other Composite Structures
Laminar composite structure conventional
Sandwich structure
Honeycomb sandwich structure
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Two or more layers bonded together in anintegral piece
Example: plywood, in which layers are thesame wood, but grains are oriented
differently to increase overall strength
Laminar Composite Structure
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Relatively thick core of low density foambonded on both faces to thin sheets of a
different material
Sandwich Structure: Foam Core
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Alternative to foam core Foam or honeycomb achieve high ratios of
strength-to-weight and stiffness-to-weight
Sandwich Structure: Honeycomb Core