The Bending Beam Rheometer (BBR) test (see Figure 168) provides a measure of low temperature stiffness and relaxation properties of asphalt binders. These parameters give an indication of an asphalt binder’s ability to resist low temperature cracking. The BBR is used in combination with the DTT to determine an asphalt binder’s low temperature PG grade. As with other Superpave binder tests, the actual temperatures anticipated in the area where the asphalt binder will be placed determine the test temperatures used.
The basic BBR test uses a small asphalt beam that is simply supported (Figure 169) and emersed in a cold liquid bath . A load is applied to the center of the beam and its deflection is measured against time (Figure 3). Stiffness is calculated based on measured deflection and standard beam properties and a measure of how the asphalt binder relaxes the load induced stresses is also measured. BBR tests are conducted on PAV aged asphalt binder samples. The test is largely software controlled.
The standard BBR test is:
As surrounding temperatures drop, pavements contract and build up internal stresses. If this contraction occurs fast enough the pavement may crack because it does not have time to relax these stresses. This type of crack, typically called a “thermal crack”, or transverse crack (because of the direction of cracking in relation to the direction of traffic) (Figure 170) can result from either of two related mechanisms:
In both cases, the failure mechanism is essentially the same: thermal shrinkage initiates and propagates flaws or cracks in the asphalt binder portion of the HMA (Anderson and Dongre, 1995[1]).
The BBR is a test designed to measure this stiffness and the rate of stress relaxation. Asphalt binders that are not too stiff at low temperatures and able to relax built up stresses are desirable. Results from the BBR are combined with results from the DTT to determine an asphalt binder’s critical cracking temperature and PG low temperature grade.
The BBR test is used to determine an asphalt binder’s creep stiffness as a function of time. These data can be converted to a stress relaxation modulus, which is then multiplied by a constant to predict the thermal stress produced in a HMA pavement using the constituent asphalt binder. This calculated thermal stress is then compared to a failure stress determined using the DTT to produce a critical cracking temperature of the pavement.
Because low temperature cracking is a phenomenon found mostly in older pavements, the test is run on the long-term aged residue from the PAV.
Creep stiffness is a measure of the thermal stresses in the asphalt binder resulting from thermal contraction. If these stresses are too great, cracking will occur. A higher creep stiffness value indicates higher thermal stresses.
Creep stiffness is calculated using standard beam theory. The equation used is:
Where:
This equation is the standard beam equation used for determining deflection with the stiffness and deflection terms switched. In a viscoelastic material such as asphalt binder, and to an extent all materials, the stiffness and resulting deflection are time dependent, thus they are both written as a function of time.
In order to determine the stress relaxation properties of an asphalt binder, creep stiffness calculations are made at 8, 15, 30, 60, 120 and 240 seconds of loading. These times were chosen because they are about equally spaced on a logarithmic time scale (Figure 5). For each time, the asphalt binder creep stiffness is calculated and plotted. A curve, called the master stiffness curve, is then fit to these points and is of the form:
Where:
The slope of this master stiffness curve, designated by the letter “m”, is a measure of the rate at which the asphalt binder relieves stress through plastic flow.
This section briefly describes the original reporting method for the BBR. This method has been superseded.
Originally, the key reporting values were creep stiffness at 60 seconds and the slope of the master stiffness curve at 60 seconds (commonly called the “m-value”).
There were specific reasons for measuring the deflection at 60 seconds. When the BBR test was originally developed, most data that correlated thermal cracking of in-service HMA pavements with asphalt binder stiffness used loading times of 1 to 5.5 hours. From this, a limiting stiffness based on 2 hours of loading was selected as the specification target. Unfortunately, 2 hours was considered too long for a standard laboratory test so the time-temperature superposition principle was used to shorten test time. This principle basically allows test results from a shorter loading time using one or more temperatures to be used to estimate the test results at a longer loading time. Testing showed that for most asphalt binders, if the test temperature were increased by 18°F (10°C) the BBR stiffness at 60 seconds loading time could be equated to the asphalt binder stiffness at 2 hours in the field at the low temperature specification. Therefore, the BBR test takes 60 seconds and is conducted at a temperature 18°F (10°C) higher than the low temperature specification. Thus, for a PG 64-22 asphalt binder, the test temperature would be 10°F (-12°C), which is 18°F (10°C) higher than the low temperature specification of of -7.6°F (-22°C).
Since a higher creep stiffness value indicates higher thermal stresses, a maximum creep stiffness value (300 MPa) was specified.
Since a lower m-value indicates a lesser ability to relax stresses, a minimum m-value (0.300) was specified.
The following description is a brief summary of the test. It is not a complete procedure and should not be used to perform the test. The complete BBR test procedure can be found in:
Summary
A sample of asphalt binder is molded into a beam measuring 0.246 x 0.492 x 5.000 inches (6.25 x 12.5 x 127 mm) (Figure 171). This sample is then simply supported at two points 4.02 inches (102 mm) apart in a controlled temperature fluid bath. The beam is then loaded at the midpoint by a 0.22 lb (100 g) load that, under normal gravity conditions, produces 0.22 lb (0.98 N) of force. The beam deflection is measured at 8, 15, 30, 60, 120 and 240 seconds. Beam stiffness, often called “creep stiffness”, is calculated for these times. A stiffness master curve is then fitted to these points. The BBR test is done on two beam samples.Figure 172 shows the major BBR equipment.
3 hours (from sample preparation to end of test).
Heating time should be minimized to avoid oxidative hardening and volatile loss that will further harden the sample. (AASHTO, 2000c[2]).
Testing should be done as quickly as possible to minimize the effect of steric hardening that occurs during the test. Steric hardening can increase asphalt binder stiffness.
All testing should be completed within four hours (AASHTO, 2000c[2]).
Excessive cooling may cause unwanted hardening of the beam, which could cause increased test data variability (AASHTO, 2000c[2]).
The asphalt binder beam can shrink or be bent, which can cause incorrect results. If the beam has shrunk from cooling, the thickness measurement could be in error causing low stiffness measurements. If the beam is bent, abnormal stiffness curves can result.
Failure to establish continuous contact within the required load range gives misleading results (AASHTO, 2000c[2]).
The R2 goodness of fit parameter for the master stiffness curve is also reported.
The performance graded asphalt binder specification involving the BBR is:
This procedure combines BBR and DTT test results to determine the low temperature asphalt binder grade by the following steps (Figure 10):
Figure 175 shows an actual plot of this data.
This section shows the original performance graded asphalt binder specifications for the BBR. These specifications have been superseded.
Material of concern | Value | Specification | HMA Distress |
---|---|---|---|
PAV residue | Creep stiffness at 60 | ≤ 300 MPa (43.5 psi) | Low temperature cracking |
PAV residue | m-value at 60 s | ≥ 0.300 | Low temperature cracking |
Typical Values
Figure 174 and Figure 176 show typical BBR output.
BBR software performs the necessary calculations automatically. The BBR software uses the following equations:
Where:
Where: