Detroit Medical Center - Biomech2
Transcript of Detroit Medical Center - Biomech2
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Concepts in OrthopaedicBiomechanics
Basic Science LecturesDepartment of Orthopaedic Surgery
Detroit Medical Center
Michele J. Grimm, Ph.D.Director of Orthopaedic Biomechanics
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Mechanical Concepts -- Friction
Friction -- Resistance generated between two objects when
one slides over the other
Friction results in a force parallel and opposite to the
direction of motion of an object
Direction of
motionDirection of
friction force
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Mechanical Concepts -- Friction
Dependent upon the normalforce between the objects
and the coefficient of
friction for the two objects
Fk = µ
k *N
Every pair of materials
will have a different
coefficient of friction
Coefficient of friction isdependent on the surface
roughness of the objects and
the molecular interactions
between the surfaces
W
N
F
Fk
W = mass*gravity N = W Fk = µk*N F > Fk to move block
W = mass*gravity N = W*cosf Fk = µk*N F > Fk to move object F
W
N f
Fk
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Question 21
In the Figure, if the coefficient of friction between the 10
kg box and the floor is 0.2, in order for the box to slide the
horizontal force component FH must exceed
(1) 2 kg
(2) 10 kg
(3) 50 kg
(4) FV
(5) F
F
10 kg
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Question 21
In the Figure, if the coefficient of friction between the 10
kg box and the floor is 0.2, in order for the box to slide the
horizontal force component FH must exceed
(1) 2 kg
(2) 10 kg
(3) 50 kg
(4) FV
(5) F
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Question 22
A cervical traction device is applied to the skull of a
patient as shown in the figure. Assume that the head
weighs 100 N and the coefficient of friction between the
back of the head and the bed is 0.2. What is the minimum
weight required in order to provide force at the cervicalspine?
(1) 10 N
(2) 20 N
(3) 55 N
(4) 100 N
(5) 200 N
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Question 23
A cervical traction device is applied to the skull of a
patient as shown in the figure. Assume that the head
weighs 100 N and the coefficient of friction between the
back of the head and the bed is 0.2. What is the minimum
weight required in order to provide force at the cervicalspine?
(1) 10 N
(2) 20 N
(3) 55 N
(4) 100 N
(5) 200 N
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Mechanical Concepts -- Lubrication
Lubrication -- use of a material of low friction coefficient
between the two surfaces to reduce the frictional force
between the two materials
Often lubricants are a fluid (oil, water, synovial fluid), butmay also be a powder such as graphite
Lubricant acts to form a layer between the surface
irregularities of the materials, adheres to both surfaces, and
aids in slip between the surfaces
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Mechanical Concepts -- Lubrication
Boundary layer lubrication fills the valleys and coats the
peaks of the material surfaces, but still allows contact
between the opposing materials
Fluid film lubrication occurs when relative motion between
the surfaces is at a high enough velocity for the surfaces no
longer to be in contact
Ex: Tires hydroplaning on wet streets
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Lubrication of Joints
Low coefficient of friction between cartilage surfaces is due tofluid-film lubrication
Synovial fluid -- static loads (no motion)
Cartilagenous exudate (water) from loading of cartilage in
cyclical manner Osteoarthritis results in increased water content in the articular
cartilage causing
Increased cartilage permeability which results in poor fluid-
film generation for lubricationDecreased tissue stiffness which alter the normal load-
carriage mechanisms
Both mechanisms result in accelerated wear and further break-
down of the articular cartilage
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Mechanical Concepts -- Wear
Wear is defined as the removal of the surface material bymechanical action
Adhesive wear occurs due to the sliding contact of two rough
surfaces
Examples includemetal on metal
bone on bone
Abrasive wear occurs due to the sliding contact of a rough
surface on a softer material Examples include
stainless steel on polyethylene (femoral head implant on
acetabular component)
bone on cartilage
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Mechanical Concepts -- Wear
Wear results in particulate debris which can cause an
inflammatory response and may affect implant behavior
The amount of wear that occurs depends on
The coefficient of friction between two surfaces
The hardness of the two surfaces The normal force between the surfaces
The contact area between the surfaces
Increased friction will result in increased wear due to the
greater shear force at the contact surface
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Mechanical Concepts -- Wear
Greater contact area between the surfaces
increases the area over which wear occurs
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Question 23
The wear rate of a polyethylene acetabular total hip
component is most dependent on the
(1) Femoral neck offset
(2) Femoral head diameter
(3) Component position
(4) Acetabular component backing
(5) Acetabular component fixation technique
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Question 23
The wear rate of a polyethylene acetabular total hip
component is most dependent on the
(1) Femoral neck offset
(2) Femoral head diameter
(3) Component position
(4) Acetabular component backing
(5) Acetabular component fixation technique
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Material vs. Structural Properties
A structure is comprised of one or more materials Behavior of a structure depends not only on the mechanical
properties of the material (aka material properties), but on
Dimensions: thickness, width, length
Manner of supporting load
Type: uniaxial, biaxial, bending, torsion
Configuration: column, eccentric column, end or center-
loaded beam
Orientation of load with respect to geometry
Shape
Structures develop different combinations of tensile,
compressive, and shear stresses in various loading conditions
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Structures
Basic structural shapes include
Beam - Two dimensions are smaller
than other one
Plate - One dimension is smaller thanother two
Rod - Solid cylinder
Tube - Hollow cylinder
Cable - Supports tensile stress only Sphere
Arch
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Loading Conditions -- Column Loading
Load axis lies along center of vertical rod or cylinder acting as a
column or support
Compression (or tension) distributed evenly across horizontal
cross-section
Shear stress develops on planes at 45 degree angles to axis of
loading
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Loading Conditions -- Torsion Caused by twisting force on two
ends of rod or cylinder
Develops shear stress along long
and short axes of cylinder
Tensile and compressive stresses
develop at angles of 45 degrees tolong axis
Bones undergo torsional loading
during internal and external
rotation Torsional failure may occur in
incidents such as a twisting fall
when skiing
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Loading Conditions -- Bending Caused by uniaxial loading of a curved structure or eccentric
loading of a straight beam
As a beam bends under an applied load, one surface becomes
convex and one becomes concave
Tensile stress develops on convex surface
Compressive stress develops on concave surface
Stresses are maximum at surfaces and become zero at neutral
plane
Bones have slight curvature and thus experience bending under
normal conditions
Neutral Axis, Stress = 0
Region of Tensile Stress
Region of Compressive Stress
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Loading Conditions
Eccentric Column Loading
Common in skeleton
Load is applied off center
In addition to direct compression,
additional compression and tension
due to bending
Can be seen as bending with an
additional compressive force
Loading of femoral neck an
example of eccentric column
loading
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Unixaxial Loading
Strength and stiffness are proportional to the cross-sectional area of
the structure
Examining the simple uniaxial loading condition allows us to see the
effect of geometry when material properties are constant
Case 1:
Ligaments of equal length and different diameters, A and 2A,under the same force rupture at the same deformation (D)
Stiffness of ligament 2A will be twice that of ligament A
Force required to cause deformation (D) which results in
rupture for ligament 2A will be twice that of ligament A
2A
A
Load
Deformation
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Uniaxial Loading
Case 2: Ligaments of equal diameters and different lengths, L and
2L, under the same force will rupture at different
deformations
Stiffness of ligament 2L will be half that of ligament LDeformation at rupture for ligament 2L will be twice
that of ligament L
Force at rupture, and therefore strength, will be equal for
the two ligaments
Load
Deformation
2LL
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Moments
A Rotational Moment is produced by a force out of line
with the axis of a structure
The moment is equal to the product of the force and the
distance from the point of force application to the
center of rotation of the structure
M = F*L
L
F
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Equilibrium
For an object to be at rest, or in equilibrium, the followingrules apply
The sum of forces and moments must equal zero:
Forces act through the center of mass of an object
Moments tend to rotate an object about its center ofmass (or about a fixed rotational point, such as a pin or
joint) and are caused by off axis forces
Forces and moments must be treated separately in
determining equilibrium conditionsA B A B A B
A + B = R
Ac = Bd
Rc d
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Bending
Bending Rigidity: load required to produce a unit deflection of a beam
Increases with increasing beam dimension which resists the
bending [R a thickness3]
Decreases with increasing "working length" of beam [R a
(1/length)3]
Increases with redistribution of material away from neutral axis
This distribution of material is defined by the cross-sectional
moment of inertia (Ixx)
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Bending
Working Length: length of structure subjected to bending
In internal fixation, it is the length between the two
main points where bone may experience discontinuities
in bending or torsional moments
For example -- fracture surfaces
L
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Bending Bending Strength of a structure: maximum bending load
that can be sustained The bending strength is proportional to the ratio c/Ixx
c is the distance from the neutral axis to the surface
of the structure
Ixx is the moment of inertia
Limit to the increase in strength with moment of inertia
reached when the material is too thin to support the
load and begins to buckle
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Question 24
In the analysis of mechanical forces, a moment is caused
by:
(1) The product of a mass and its velocity
(2) Two equal, parallel forces of opposite sense
(3) Two equal, parallel forces of the same sense
(4) A force acting at a distance from a point
(5) A system of concurrent forces acting on a free body
of equilibrium
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Question 24
In the analysis of mechanical forces, a moment is caused
by:
(1) The product of a mass and its velocity
(2) Two equal, parallel forces of opposite sense
(3) Two equal, parallel forces of the same sense
(4) A force acting at a distance from a point
(5) A system of concurrent forces acting on a free body
of equilibrium
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Torsion
Torsional Rigidity: torque required to produce a unit angular
twist of a structure
Decreases with increasing working length
Increases with increasing structural radius (R a r 4) through
the polar moment of inertia (J)
For rectangular cross-sections, rigidity is related to the
dimensions of the circle which can fit within the cross-
section
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Torsion
A cylinder with a slot or cut on one side will have a greatly
reduced torsional rigidity
Reduced by a factor of 5 to 10
Width of cut relatively unimportant
Torsional Strength: maximum torque that can be sustained
Most efficient shape for bending and torsion is a
cylindrical tube because it provides an equivilent area
moment about all axes
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Question 25
A set mass of material is most resistant to both torsion and
bending when it is shaped like a:
(1) A cylinder
(2) A solid rod
(3) A flat beam
(4) An I-beam
(5) An elliptical beam
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Question 25
A set mass of material is most resistant to both torsion and
bending when it is shaped like a:
(1) A cylinder
(2) A solid rod
(3) A flat beam
(4) An I-beam
(5) An elliptical beam
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Stress Concentrations
A structure first begins to yield, exhibiting permanent
deformation, and then fails at the point where the highest
stress is experienced
In almost all structures, except axially loaded columns or
cubes, there is some variation in stress over the structure
due to the geometry and mode of loading
Thus for a beam in bending, the maximum stresses
occur at the surfaces perpendicular to the direction of
loading
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Stress Concentrations
Any discontinuities in a structure will produce stressconcentrations
Examples: notches, holes, sharp angles, grooves, or other
sharp transitions in structure
Increases stress at location by 2 to 4 times and creates a highstress gradient
In most cases, failure will initiate at the stress-concentrating
defect. The exception is if the defect exists in a region of low
stress in a structure under nonuniform stress. Stress defects in orthopaedic structures can be the result of
surgical intervensions, such as bone graft removal or the
insertion of bone screws, or the development of structural
defects such as result from metastatic cancer
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Stress Distribution
In a composite structure, stresses
and displacements will be
distributed among the component
materials dependent upon their
material properties
Structures in parallel
Displacement will be constant for
two components
Stress in each component will
depend on its elastic modulus:higher modulus --> higher stress
Load distribution depends on
stress and component area
fraction
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Stress Distribution Structures in series
Stress will be constant for two components
Displacement will depend on each
component's elastic modulus
Higher modulus --> lower strain
Same principles apply for all modes of
loading
Failure of the composite will occur when
stress in one component reaches its ultimate
strength
Failure in one area reduces the area
supporting the load
Stress increases in remaining regions -->
potential failure
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Loading of Bone
Bone material is strongest in compression, intermediately
strong in tension, and weakest in shear
Strength also depends on orientation of trabeculae or osteons
with respect to the load
Pure Tensile Loading:
Primarily due to muscle action
Tensile fractures relatively uncommon, strict tension on a
bone will typically result in dislocation of a joint
Most tension fractures are avulsions of muscle origins or
insertions or occur in sesmoid bones
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Loading of Bone Pure Compressive Loading:
Compression fractures occur primarily in trabecular bone
Cause is ususally traumatic impact or excessive muscle forces
or a severe reduction in mechanical properties, such as in
osteoporosis
Cracks propagate through lamina and trabecular structure is
crushed
Resistance of bone to tensile or compressive fracture is
dependent on:
Relative strength of cortical and trabecular components
Fraction of cross-sectional area of each component
If ultimate strength is exceeded in either component, failure
will generally occur
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Loading of Bone
Bending
Many bones loaded in eccentric column mode which
induces bending
Bending fractures may result from
Normal modes of loading at increased forces
Jumping from a height
End loaded (cantilever) beam loading
Stopping fall with hand resulting in radial/ulnar
fractureThree-point bending
Bumper injuries
"Boot top" skiing fractures
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Loading of Bone Bending
Fracture typically initiates on the tension surface and
then propagates medially
As long bone cross-sections are asymmetrical, the
rigidity and stress generated will not be the same for all
directions of bending
Torsion
Produces high shear and tensile stresses resulting in
spiral fractures
Fracture will occur at the level of lowest polar moment
of inertia
Typically mid-region of diaphysis
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Loading of Bone -- Stress Concentrations
A hole in the cortex of a bone, with a size of to 20% of the
diameter of the bone, has the following effects
Reduces bending strength by 50 percent if located on
tensile surface
Reduces torsional strength by 50 percent and energy
absorption capacity by 75 percent if located at junction
of mid and distal tibia
Whether hole is empty or filled with a screw appears to
make little difference in effect on strength
Remodeling of bone or early filling of holes with new
bone tends to eliminate stress concentrations
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Question 26
Cortical bone exhibits its greatest strength when subjected
to:
(1) Tension
(2) Torsion
(3) Bending
(4) Pure shear
(5) Compression
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Question 26
Cortical bone exhibits its greatest strength when subjected
to:
(1) Tension
(2) Torsion
(3) Bending
(4) Pure shear
(5) Compression
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Torsion and Bending of the Spine
Torsion applied to the spine is transmitted between the
vertebrae primarily through the facet joints, which are
compressed on one side and pulled apart on the other
If the torsional force is great enough, bony breakage
occurs on the compression side and ligaments ruptureon the tensile side
When the spine is flexed
The interspinous ligaments, ligamenum flavum, and
posteriour longitudinal ligaments on the posterior sideare in tension
The disc and vertebral body are compressed on the
anterior, concave side
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Torsion and Bending of the Spine
Possible protection mechanisms for an intervertebral discA. If the posterior ligaments are stiffer than the disc, the
amount of deformation in forward flexion depends more on
the geometry of the posterior elements than on the disc. High
compressive stresses are prevented in the disc.
B. Contraction of the most posterior aspect of the muscles
tends to compress the posterior elements and stretch the
anterior elements. Stresses on the spine due to bending are
reduced.
C. If a strong contraction of abdominal muscles exists, the
abdominal cavity can support some of the weight of the
upper body because lateral deformation of the abdomen is
prevented. The load the spine must bear is decreased.
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Internal Fixation Devices and
Mechanical Considerations -- Screws
To minimize stress concentrations at the bone-
screw interface (when no plate is used) screws
should be countersunk to reduce sharp angleinteractions
To reduce bending of the screw, which can
damage both the screw and the bone
Screws should be inserted perpendicular tothe bone or plate surface
Screw-plate junction should be rounded
Internal Fi ation De ices and
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Internal Fixation Devices and
Mechanical Considerations -- Plates
Plates are designed for several different applications Thick plates are designed to facilitate primary bone healing
Thin plates are designed to allow physiological load bearing
following healing
A thick plate will have 5 to 10 times the rigidity of a thin one
In design, the effect of screw holes, and the resultant stress
concentrations, must be considered
A uniform cross-section must be obtained, including at screw-
plate interfaces, in order to eliminate stress-concentrationinduced weaknesses
I t l Fi ti D i d M h i l
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Internal Fixation Devices and Mechanical
Considerations -- Bone-Plate Structures
Bending RigidityA bone-plate structure is 100 times more rigid if the plate is
placed on the side of the bone that experiences tension
during bending rather than compression
A fractured bone can withstand compressive loading, butnot tensile loading
If the bending axis is at right angles to the plate, the rigidity
is between the above two conditions, with the load falling
much more on the screwsA two plate system, oriented at 90 degrees to each other, is
insensitive to the plane or direction of bending and is more
rigid than a single plate in its optimum orientation
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Question 27
A 23-year old man who sustains a transverse tibial mid-shaft
fracture undergoes internal fixation of the fracture with a
stainless steel plate and screws. One screw hole of the six-hole
plate is left open because it is located over the fracture site.
Firm fixation is obtained when two screws are placed proximal
to the fracture and three screws are placed distal to the fracture.Six weeks later, the plate fails at the open screw hole due to:
(1) Failure to bone graft that fracture.
(2) Delayed union due to stress shielding the bone.
(3) Stress concentration at the open screw hole.
(4) Use of a stainless plate rather than a titanium plate.
(5) A difference in torsional stiffness between the proximal
and distal halves of the plate.
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Question 27
A 23-year old man who sustains a transverse tibial mid-shaft
fracture undergoes internal fixation of the fracture with a
stainless steel plate and screws. One screw hole of the six-hole
plate is left open because it is located over the fracture site.
Firm fixation is obtained when two screws are placed proximal
to the fracture and three screws are placed distal to the fracture.Six weeks later, the plate fails at the open screw hole due to:
(1) Failure to bone graft that fracture.
(2) Delayed union due to stress shielding the bone.
(3) Stress concentration at the open screw hole.
(4) Use of a stainless plate rather than a titanium plate.
(5) A difference in torsional stiffness between the proximal
and distal halves of the plate.
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Response of Tissues to Load -- Bone
Wolff's Law -- Living bone adapts dependent upon the
stress or strain acting on the tissue
There is an “ideal” loading situation for each bone
which maintains normal bone mass
When additional force is applied, bone is deposited to
reduce the stress
When force is removed, bone is resorbed as it no longer
is needed to distribute the force
These changes occur over time, not instantaneously
When designing an implant or fixator, the ideal is to
maintain the same loading conditions for the bone
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Response of Tissues to Load -- Joints
Mechanism of effect of immobilization (removal of load) onligaments and tendons is unknown
Immobilization tends to make joints "stiffer" in flexion and
extension
Require greater force to move joint Possibly due to:
Adhesions of articular tissue
Pannus formation
Capsular contractions - increased pressure
Ligament shortenings
Tensile properties of joints affected differently than "motion
properties"
Effect of Immobilization on Bone Ligament
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Effect of Immobilization on Bone-Ligament-
Bone Structure -- Tensile Properties
Strength and energy absorbed to failure reduced
significantly for joint
Elastic modulus of ligaments reduced significantly
Ligament modulus dominates deformation as it is much
less than that of bone and components are in series
Significant weakening of bone-ligament junction
Failure ususally the result of an avulsion injury
Joint may take up to 1 year to regain normal propertiesafter 8 weeks of immobilization
Ligament properties seem to recover quickly
Bone-ligament junction recovers more slowly
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Question 28
After six weeks of immobilization of the knee, the tensile load-deformation curves (structural properties) of the bone-ligament-
bone complex and the stress-strain curves (mechanical
properties) of the knee ligament substance will be:
(1) Unchanged
(2) Significantly softened with no change in load at failure
and tensile strength
(3) Significantly stiffened with no change in load at failure
and tensile strength
(4) Significantly softened with decreased load at failure and
tensile strength
(5) Significantly stiffened with decreased load at failure and
tensile strength
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Question 28
After six weeks of immobilization of the knee, the tensile load-
deformation curves (structural properties) of the bone-ligament-
bone complex and the stress-strain curves (mechanical
properties) of the knee ligament substance will be:
(1) Unchanged
(2) Significantly softened with no change in load at failure
and tensile strength
(3) Significantly stiffened with no change in load at failure
and tensile strength
(4) Significantly softened with decreased load at failure and
tensile strength
(5) Significantly stiffened with decreased load at failure and
tensile strength
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Stress Shielding in Bone
Metallic implants with high elastic moduli typically used
in bone repair and joint replacement
Design of implant or fixation devices often creates parallel
structures
Femoral implant
Bone plate
Metal will bear larger portion of stress than bone, stress in
bone is reduced below normal levels
(1) Reduction in stress results in resorption of bone
(2) Reduction in bone cross-sectional area causes
further reduction in percent of stress borne by bone
(3) Results in further resorption
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Stress Shielding in Bone
Therefore:
Don't want stiffest bone plate or implant possible, even
though these may be stronger as well
Must consider methods to transfer more stress to the
bone
Porous coatings
Press-fits
Collared prostheses
Less rigid prosthesis or plate to allow for greater
stresses in bone