Detailed Testing Information
Materials
Area of Nomex honeycomb (3 samples each): 30 ft^2
flatwise tensile strength (3x3)
maximum 9 in^2
face sheet compressive strength (3x3)
L < 8 * t
2 < W < L, W > 2 * t
compressive strength/modulus (3x3)
min area: 4 in^2
max area: 9 in^2
flexure creep (3x8 and 3x24)
core/core-to-facing failure mode desired: width = 3 in, length = 8 in
facesheet failure mode desired: width: 3 in, length 24 in
flexural strength/modulus
2D flexural properties of sandwich subjected to distributed load (ASTM D6416)
L, W = 1.017 * (support span)
facesheet properties of sandwich by long beam exposure (ASTM D7249) (3x24)
width = 3 in
length = 24 in
determining sandwich flexural/shear stiffness (ASTM D7250)
width < L/2
length = (span length) + 2 in
Flatwise Tensile Strength
Summary
Tests flatwise tensile strength of core, facing of sandwich panel, and core to face sheet bond
Subjects sandwich to tensile force normal to plane of the sandwich, transmitted through loading blocks bonded to facings
Procedure
Bond loading blocks to face sheet
Ensure adhesive does not produce thermal effects
Bonding pressure should not exceed face-to-core bonding pressure
Produce failure between 3-6 minutes
Standard head displacement rate is 0.5 mm/min
Acceptable modes of failure are internal to sandwich: core tensile failure, core facing adhesive failure, face sheet tensile failure
Record force v. head displacement
2-3 data readings per second
100 data points minimum per test
Record max force, failure force, and head displacement at moment of fracture
Calculations
Ultimate flatwise tensile strength = maximum force before failure / area
Face Sheet Compressive Strength
Summary
Provides basis for load-carrying capacity
Subjects sandwich to increasing compressive force parallel to plane transmitted through clamped or bonded end supports
Procedure
Measure specimen dimensions before test
Produce failure between 3-6 minutes
Head displacement rate of 0.5 mm/min
Apply compressive force until 10% of anticipated ultimate force is achieved, then reduce compressive force to 150 N at equivalent unloading rate and check strain gage for proper alignment
Look for evidence of bending: differences in stress-strain or force-strain on opposite faces of specimen, rapid divergence of strain readings on opposite faces
Calculate percent bending to know the direction of bending (based on sign) and to know reason for bending
If bending percent > 10% - examine fixture for misalignment, looseness, and gaps
Rapid increase in bending percentage indicates panel instability
Record force v. head displacement and force v. axial strain
5-10 data recordings per second, 300 data points per test
Record force, displacement, strain, damage mode, compliance changes, and initial damage events
Calculations
Ultimate compressive strength = ultimate force / (width * (2 * thickness of one face sheet))
Compressive Strength / Modulus
Summary
Subjects sandwich core to uniaxial compressive force normal to plane
Used to calculate compressive strength and modulus normal to plane
Specimen centered in apparatus between platens that do not extend beyond specimen periphery
Procedure
Ensure specimen does not have cross sectional area (square/circle) exceeding 10000 mm^2 or less than 60 cells in the core
Apply initial load of 45 N, then zero and balance LVDT/compressometer
Produce failure between 3-6 minutes with a head displacement of 0.5 mm/min
Load until failure or until deflection measures 2% of initial core thickness
Acceptable failure methods are uniform compressive failure
Invalid failures: compressive failure at corner/edge of specimen
Record data at 2-3 recordings per minute for a minimum of 100 data points per test
Calculations
Ultimate strength = ultimate force / cross sectional area
Deflection stress = applied force at 2% thickness / area
Compressive modulus = ((P_.003 - P_.001) * t)/((d_.003 - d.001) * A)
P_.003 / P_.001 = applied force at percent thickness value
d_.003 / d_.001 = deflection value when thickness is .003 or .001 of initial value
t = thickness
A = cross sectional area
Flexure Creep
Summary
Subjects sandwich panel to sustained normal force using 3-4 point loading fixture
Procedure
Measure specimen and length of support and loading spans
Test at least five specimens
If core/core-to-facing failure mode is desired use specimen configuration/proportions from ASTM test method C393
If facesheet failure is desired use specimen configuration/proportions from ASTM test method D7249
Calculations
weight required to apply force using 3-point loading system
((P - p)A - wB) / M
P = force applied to specimen
p = mass of loading plate and rod
w = mass of lever arm
A = distance between pivot point and point of applied force
B = distance from pivot point to center of gravity of loading arm
M = distance between pivot point and weight point
Creep deflection rate
Difference in deflection / time
Creep deflection percentage
((D - d) / d) * 100
D = total deflection under constant load at time t
d = initial static deflection under same load
Average core shear stress
F = P / ((d + c) * b)
P = force?
F = core shear stress
b = sandwich width
c = core thickness
d = sandwich thickness
t = nominal facing thickness
Facing stress
F = (PS) / (4 * (d - t) * bt)
S = support span length
Flexural Strength and Modulus
Welcome to the University Wiki Service! Please use your IID (yourEID@eid.utexas.edu) when prompted for your email address during login or click here to enter your EID. If you are experiencing any issues loading content on pages, please try these steps to clear your browser cache.