Curing (chemistry)

Figure 4: Evolution in time of storage modulus G' and loss modulus G" during a curing reaction.

A simple way to monitor the change in viscosity, and thus, the extent of the reaction, in a curing process is to measure the variation of the elastic modulus.[7]

To measure the elastic modulus of a system during curing, a rheometer can be used.[7] With dynamic mechanical analysis, the storage modulus (G') and the loss modulus (G) can be measured. The variation of G' and G" in time can indicate the extent of the curing reaction.[7]

As shown in Figure 4, after an "induction time", G' and G" start to increase, with an abrupt change in slope. At a certain point they cross each other; afterwards, the rates of G' and G" decrease, and the moduli tend to a plateau. When they reach the plateau the reaction is concluded.[3]

When the system is liquid, the storage modulus is very low: the system behaves like a liquid. Then the reaction continues and the system starts to react more like a solid: the storage modulus increases.

The degree of curing, ${\displaystyle \alpha }$, can be defined as follow:[8]

${\displaystyle \alpha ={\frac {G'(t)-G'_{min}}{G'_{max}-G'_{min}}}}$[8]

The degree of curing starts from zero (at the beginning of the reaction) and grows until one (the end of the reaction). The slope of the curve changes with time and has his maximum about at half of the reaction.

If the reactions occurring during crosslinking are exothermic, the crosslinking rate can be related to the heat released during the process. Higher is the number of bonds created, higher is the heat released in the reaction. At the end of the reaction, no more heat will be released. To measure the heat flow differential scanning calorimetry can be used.[9]

Assuming that each bond formed during the crosslinking releases the same amount of energy, the degree of curing, ${\displaystyle \alpha }$, can be defined as follows:[9]

${\displaystyle \alpha ={\frac {Q}{Q_{T}}}={\frac {\int _{0}^{s}{\dot {Q}}\,dt}{\int _{0}^{s_{f}}{\dot {Q}}\,dt}}}$[9]

where ${\displaystyle Q}$ is the heat released up to a certain time ${\displaystyle s}$, ${\displaystyle {\dot {Q}}}$ is the instantaneous rate of heat and ${\displaystyle Q_{T}}$is the total amount of heat released in ${\displaystyle s_{f}}$, when the reaction finishes.[9]

Also in this case the degree of curing goes from zero (no bonds created) to one (no more reactions occur) with a slope that changes in time and has its maximum about at half of the reaction.[9]

Conventional dielectrometry is carried out typically in a parallel plate configuration of the dielectric sensor (capacitance probe) and has the capability of monitoring the resin cure throughout the entire cycle, from the liquid to the rubber to the solid state. It is capable of monitoring phase separation in complex resin blends curing also within a fibrous perform. The same attributes belong to the more recent development of the dielectric technique, namely microdielectrometry.

Several versions of dielectric sensors are available commercially. The most suitable format for use in cure monitoring applications are the flat interdigital capacitive structures bearing a sensing grid on their surface. Depending on their design (specifically those on durable substrates) they have some reusability, while flexible substrate sensors can be used also in the bulk of the resin systems as embedded sensors.

The curing process can be monitored by measuring changes in various parameters:

• the concentration of specific reactive resin species using spectroscopic methods such as FTIR & Raman;
• the refractive index or fluorescence of the resin (optical property);
• the internal resin strain (mechanical property) with the use of Fiber Bragg grating (FBG) sensors.

Ultrasonic cure monitoring methods are based on the relationships between changes in the characteristics of propagating ultrasound and the real-time mechanical properties of a component, by measuring:

• ultrasonic time of flight, both in through-transmission and pulse-echo modes;
• natural frequency using impact excitation and laser-induced surface acoustic wave velocity measurement.