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KINETIC RESPONSE OF THERMOSETTING ADHESIVE SYSTEMS TO<br />

HEAT: PHYSICO-CHEMICAL VERSUS MECHANICAL RESPONSES<br />

Christian Heinemann 1 , Ralph Lehnen 2 and Philip E. Humphrey 3<br />

1 Christian Heinemann, University <strong>of</strong> Hamburg, Center <strong>of</strong> Wood Science and Technology,<br />

Germany;<br />

heinemann@holz.uni-hamburg.de<br />

2 Ralph Lehnen , Federal Research Centre for Forestry and Forest Products, Institute for Wood<br />

Chemistry and Chemical Technology <strong>of</strong> Wood, Hamburg, Germany;<br />

r.lehnen@holz.uni-hamburg.de<br />

3 Philip E. Humphrey, Oregon State University, Department <strong>of</strong> Wood Science and Engineering,<br />

Corvallis, Oregon 97331, USA;<br />

philip.humphrey@orst.edu<br />

Keywords: <strong>adhesive</strong>s, strength development, cure, DSC, ABES, bonding <strong>kinetic</strong>s, testing,<br />

wood-based composites<br />

ABSTRACT<br />

The <strong>kinetic</strong> <strong>response</strong> <strong>of</strong> four <strong>thermosetting</strong> <strong>adhesive</strong> <strong>systems</strong> (UF and UF-m, each with<br />

two molar ratios) <strong>to</strong> <strong>heat</strong> has been explored. In preliminary studies, gelation time and Differential<br />

Scanning Calorimetry (DSC) measurements were made and activation energy values derived for<br />

the latter using Kissinger’s method. The results are compared with isothermal bond strength<br />

development data collected using the ABES (Au<strong>to</strong>mated Bonding Evaluation System) approach.<br />

In this, miniature bonds are formed under highly controlled conditions at a variety <strong>of</strong> preselected<br />

isothermal temperatures and pressing times and immediately thereafter destructively<br />

tested in shear mode. Reactivity indices have been determined by analyzing regressed isothermal<br />

bond strength development rates from the ABES tests and these values are compared with<br />

gelation and DSC values. In addition, the ABES technique has been modified <strong>to</strong> enable the<br />

adhesion <strong>kinetic</strong>s <strong>of</strong> miniature resinated fiber discs <strong>to</strong> be explored in shear mode, and<br />

preliminary results are presented.<br />

INTRODUCTION<br />

Our present knowledge about the mechanical transformation processes <strong>of</strong> <strong>thermosetting</strong><br />

<strong>adhesive</strong>s as they cure and how they affect the formation and final properties <strong>of</strong> wood-based<br />

composites is incomplete. Before composite panels may leave the hot presses used in their<br />

manufacture, the spatial distribution <strong>of</strong> inter-fiber bond strength values must exceed certain<br />

critical pr<strong>of</strong>iles; this is in order <strong>to</strong> avoid immediate catastrophic failure or the creation <strong>of</strong><br />

products with deficient performance attributes. The attainment <strong>of</strong> such inter-fiber bond strength<br />

pr<strong>of</strong>iles depends on complex spatial interactions among thermodynamic and micro-mechanical<br />

mechanisms during pressing. The magnitude <strong>of</strong> localised stresses transferred <strong>to</strong> <strong>adhesive</strong> bonds<br />

when presses open depends upon the residual viscoelastic properties <strong>of</strong> the hygro-thermally<br />

s<strong>of</strong>tened micro-structure in concert with internal gas pressure gradients principally due <strong>to</strong><br />

compressed air and water vapor (Thoemen and Humphrey, 2001).


Over the past two decades or so various studies have been conducted with a view <strong>to</strong><br />

inferring <strong>adhesive</strong> cure during composite hot pressing processes. Methods <strong>of</strong> physico-chemical<br />

analysis (such as DSC, DTA and DMA) have been used <strong>to</strong> explore the responsiveness <strong>of</strong><br />

<strong>adhesive</strong> <strong>systems</strong> <strong>to</strong> <strong>heat</strong>. Derived activation energy and tan-delta values (δ) have been used <strong>to</strong><br />

gauge the reactivity <strong>of</strong> <strong>adhesive</strong>s at different stages <strong>of</strong> cure (Mizumachi, 1973; Geimer et al.,<br />

1990). Similarly, mechanical tests have been successfully used <strong>to</strong> explore isothermal bond<br />

strength accumulation by forming and testing miniature lap-shear bonds under a range <strong>of</strong> highly<br />

controlled temperature and time combinations (Humphrey and Ren, 1989; Humphrey and<br />

Zavala, 1989; Humphrey, 1991; Wang et al., 1995; Humphrey, 1999; Heinemann 2002).<br />

Differential Scanning Calorimetry (DSC) and two mechanical means <strong>of</strong> exploring the <strong>kinetic</strong>s <strong>of</strong><br />

<strong>thermosetting</strong> <strong>adhesive</strong> cure (based on the ABES approach), and how the results pertain <strong>to</strong> biocomposite<br />

production, are presented and compared here.<br />

EXPERIMENTAL METHODS AND RESULTS<br />

Specimen preparation and properties<br />

Four commercially available urea formaldehyde (UF) and melamine-fortified UF (UF-m)<br />

<strong>adhesive</strong> <strong>systems</strong> with differing molar ratios <strong>of</strong> urea <strong>to</strong> formaldehyde (F:U) and melamine<br />

content (Table 1) were tested. After the addition <strong>of</strong> 1% hardener (Ammonium nitrate - NH4NO3),<br />

the solids content was adjusted <strong>to</strong> 60% by adding distilled water. Differences in viscosity among<br />

the four formulations were minor.<br />

Table 1 – Properties <strong>of</strong> <strong>thermosetting</strong> <strong>adhesive</strong>s used as test<br />

specimens in this study.<br />

<strong>adhesive</strong><br />

system<br />

molar ratio<br />

F:U<br />

melamine<br />

content<br />

gelation<br />

time [s]<br />

UF#2 High - 68<br />

UF#3 Low - 65<br />

UFm#4 High High 145<br />

UFm#5 Low Low 97<br />

Differential Scanning Calorimetry (DSC)<br />

Differential scanning calorimetry was employed as one means <strong>of</strong> characterising the<br />

responsiveness <strong>of</strong> the <strong>adhesive</strong>s <strong>to</strong> <strong>heat</strong>. Adhesive sample <strong>heat</strong>ing-rates between 1.0 and<br />

4.0°K/min were selected in order <strong>to</strong> maximize detection <strong>of</strong> the exothermic reaction peaks, rather<br />

than using rates that correspond <strong>to</strong> any specific <strong>heat</strong>ing cycle that occurs in panels during<br />

pressing (which are almost always faster, non-uniform, and vary with position).<br />

A typical set <strong>of</strong> curves for the tested <strong>adhesive</strong>s is presented as Figure 1. A distinct single<br />

peak is evident for the UF samples (<strong>adhesive</strong> <strong>systems</strong> UF#2 and UF#3), whereas the melaminemodified<br />

specimens (<strong>systems</strong> UF-m#4 and UF-m#5) show a slight shoulder before reaching their<br />

maxima. Data for the UF-m samples suggest that higher temperatures are necessary <strong>to</strong> reach the<br />

exothermic peak, and this indicates a slower polymerization reaction that is probably due <strong>to</strong> an<br />

increased buffer capacity <strong>of</strong> the melamine. Additionally, a reduced peak <strong>of</strong> the exothermic<br />

reaction is evident, based on the properties <strong>of</strong> the aromatic ring structure <strong>of</strong> the melamine.


Exothermic Heat [0,5 W/g]<br />

UF#2<br />

UF#3<br />

UFm#4<br />

UFm#5<br />

30 40 50 60 70 80 90 100 110 120 130 140 150 160 170 180 190<br />

Temperature [°C]<br />

Lab: METTLER<br />

Figure 1 - DSC curves obtained with a 2°K/min <strong>heat</strong>ing rate for samples weighing 10 mg.<br />

The relationship between temperature and the rate at which a first-order reaction proceeds<br />

and temperature is commonly described using the Arrhenius Equation (Eqn. 1):<br />

ln k = ln A – EA/RT (1)<br />

where k is the rate coefficient (kJ/mol), A is the pre-exponential fac<strong>to</strong>r, R is the universal<br />

gas constant (8,314*10 -3 kJ*mol -1 *K -1 ) and T is the absolute temperature (°K).<br />

In the present DSC experiments, activation energy values have been extracted by<br />

analyzing temperature peaks measured for runs conducted using three different <strong>heat</strong>ing rates <strong>of</strong><br />

1°K/min, 2°K/min and 4°K/min following the method <strong>of</strong> Kissinger (Kissinger 1957).<br />

Au<strong>to</strong>mated Bonding Evaluation System (ABES)<br />

The ABES technique may be used <strong>to</strong> characterize the mechanical <strong>response</strong> (bond strength<br />

in this case) <strong>of</strong> <strong>adhesive</strong> <strong>systems</strong> <strong>to</strong> a wide range <strong>of</strong> parameters; the influence <strong>of</strong> temperature was<br />

<strong>of</strong> concern in the present investigation. The test arrangement is shown conceptually as Figure 2<br />

and the bond forming and testing zone <strong>of</strong> the ABES instrument as Figure 3.<br />

Figure 2 - A schematic representation <strong>of</strong> the ABES approach.


Figure 3, A close-up <strong>of</strong> the bond forming and testing zone <strong>of</strong> ABES (the cooling head is retracted and<br />

was not used in the reported research)<br />

Adhesive was metered on<strong>to</strong> the end-most 5 mm <strong>of</strong> pairs <strong>of</strong> Maple veneer strips measuring<br />

0.7 mm thick, 20 mm wide and 117 mm in length (conditioned <strong>to</strong> 8 % moisture content).<br />

Adherend pairs where mounted in ABES with an overlapping area <strong>of</strong> 100 mm² and pressed<br />

<strong>to</strong>gether at 1.2 N/mm². Bonds were pressed at temperatures <strong>of</strong> 95°C, 105°C, 115°C and 125°C.<br />

The wood was especially thin in order <strong>to</strong> hasten the transfer <strong>of</strong> <strong>heat</strong> from the precisely<br />

temperature-controlled pressing blocks <strong>to</strong> the bonding interface. In this way, near-isothermal<br />

<strong>adhesive</strong> conditions (±1°C) were attained within 12 seconds following press closure. Measured<br />

bond strength accumulation for all pressing times in excess <strong>of</strong> 12 seconds could therefore be<br />

attributed <strong>to</strong> the target temperature. After each pre-selected pressing time, bond strength was<br />

tested almost instantaneously in shear mode (ABES is digitally controlled and pneumatically<br />

driven). All bonds were therefore tested while still at the forming temperature. The effect <strong>of</strong><br />

testing temperature on the strength <strong>of</strong> variously cured bonds (where the cooling head is activated<br />

immediately following press-opening and before bond pulling) is the subject <strong>of</strong> a separate study<br />

(Kim and Humphrey, 2002; Kim, 2002). Further details <strong>of</strong> the ABES testing approach, including<br />

issues <strong>of</strong> shear stress-correction, <strong>heat</strong> transfer, cooling, and bond analysis may be found in a<br />

publication (Humphrey, 1999).<br />

Temperature effects on bond strength development: A typical family <strong>of</strong> isothermal bond<br />

strength development curves is shown in Figure 4a (for formulation #3.) It is convenient here <strong>to</strong><br />

sub-divide the curves in<strong>to</strong> three portions. During the first section no significant bond strength<br />

occurs (although tack may be quantified when the high-sensitivity mode <strong>of</strong> ABES is activated.)<br />

Once bonding begins, bond strengths rise at a near-constant rate, before, in the third stage, the<br />

increase <strong>of</strong> bond strength decreases and the curves level <strong>of</strong>f until they reach their maximum<br />

values. The initial delay in the onset <strong>of</strong> bond strength development may be caused by a short<br />

period <strong>of</strong> increasing temperature combined with a loss <strong>of</strong> energy due <strong>to</strong> evaporation <strong>of</strong> water<br />

within the glue line. The <strong>adhesive</strong> may also still be in the fully liquid state (and even sustain a<br />

temporary decrease in viscosity upon initial temperature rise.) The second and near-linear stage<br />

is likely directly attributable <strong>to</strong> the polymerization reaction <strong>of</strong> the <strong>adhesive</strong> <strong>systems</strong> by chainextension<br />

and cross-linking processes.


It is the regressed gradient <strong>of</strong> this dominant portion <strong>of</strong> the data that will be used here <strong>to</strong> derive<br />

reactivity indices and activation energy values for the <strong>adhesive</strong> <strong>systems</strong>. The decreased-rate stage<br />

may be due both <strong>to</strong> a slowing <strong>of</strong> the polymerization reaction <strong>of</strong> the <strong>adhesive</strong> combined with the<br />

onset <strong>of</strong> cohesive failure <strong>of</strong> the adherend on a micro-scale. The adherends begin <strong>to</strong> fail by fiber<br />

pull-out and therefore ultimate strength values <strong>of</strong> the fiber-<strong>adhesive</strong> interface itself may be<br />

masked. Taking the slope <strong>of</strong> the linear section <strong>of</strong> each bond strength curve from Figure 4a<br />

(excluding the initial delay and the leveling-<strong>of</strong>f section at advanced pressing times) the regressed<br />

isothermal bond strength rate can be plotted versus temperature (Figure 4b).<br />

Shear Strength [N/mm²]<br />

5,0<br />

4,0<br />

3,0<br />

2,0<br />

1,0<br />

125°C<br />

115°C<br />

105°C<br />

95°C<br />

0,0<br />

0 60 120 180<br />

Pressing Time [s]<br />

240 300 360<br />

0<br />

90 100 110<br />

Pressing Temperature [°C]<br />

120 130<br />

a) b)<br />

Figure 4. a) A representative family <strong>of</strong> bond strength development curves for four temperature levels (for<br />

<strong>adhesive</strong> encoded UF#3), and b) Regressed isothermal bond strength development rate (for the middle<br />

linear stage) versus temperature for all four <strong>adhesive</strong> <strong>systems</strong>.<br />

Isothermal Shear Strength<br />

Development [kPa/s]<br />

240<br />

180<br />

120<br />

60<br />

UF #2 UF #3 UFm #4 UFm #5<br />

Repetition <strong>of</strong> the above analysis for all four <strong>adhesive</strong> <strong>systems</strong> enables differences in their<br />

responsiveness <strong>to</strong> temperature <strong>to</strong> be explored. These differences are evident in Fig 4b. The higher<br />

formaldehyde content appears <strong>to</strong> correspond with faster bonding rates, while increasing amounts<br />

<strong>of</strong> melamine reduces the rates. For each <strong>adhesive</strong> system a linear correlation can be derived by<br />

plotting the natural logarithm <strong>of</strong> the regressed isothermal bond strength development rate against<br />

the reciprocal <strong>of</strong> absolute temperature (Figure 5).<br />

ln k [kPa/s]<br />

5,5<br />

5,0<br />

4,5<br />

4,0<br />

3,5<br />

3,0<br />

UF #2 UF #3 UFm #4 UFm #5<br />

2,5<br />

2,50 2,55 2,60 2,65 2,70 2,75<br />

1 / absolute Temperatur [°K*10 -3 ]<br />

Figure 5. ABES-derived Arrhenius plots (natural logarithm <strong>of</strong> regressed bond strength<br />

rate vs. the reciprocal <strong>of</strong> absolute temperature) for each <strong>of</strong> the four <strong>adhesive</strong><br />

<strong>systems</strong>.


The slope <strong>of</strong> each regressed line reflects the <strong>adhesive</strong>s' reactivity; the steeper the slope the<br />

higher the <strong>adhesive</strong>’s reactivity. Humphrey and Ren (1989) coined the expression 'reactivity<br />

index' (Ri) <strong>to</strong> describe the bonding <strong>kinetic</strong>s <strong>of</strong> <strong>adhesive</strong> <strong>systems</strong>:<br />

Ri = -T * ln A (2)<br />

where T is the absolute Temperature (°K) and A is the rate <strong>of</strong> bond strength development<br />

(kPa*s -1 ).<br />

Linearity <strong>of</strong> the plot suggests that the bond strength development rate can be described by<br />

a first order chemical reaction. This analytical method is usually applied <strong>to</strong> chemical reactions<br />

but might be transferred <strong>to</strong> evaluate mechanical behaviour <strong>of</strong> <strong>thermosetting</strong> <strong>adhesive</strong>s. In order <strong>to</strong><br />

obtain activation energy values for the tested <strong>adhesive</strong> <strong>systems</strong> the reactivity index can be<br />

multiplied by the universal gas constant (R). Derived reactivity indices and activation energy<br />

values are presented in Table 2.<br />

Table 2. Reactivity index and activation energy values <strong>of</strong> for the four<br />

<strong>systems</strong> investigated.<br />

Adhesive System Reactivity Index<br />

Activation Energy<br />

[kJ/mol]<br />

ABES ABES DSC<br />

UF#2 8,70 72,3 95,5<br />

UF#3 7,68 63,9 85,0<br />

UFm#4 8,19 68.1 92,8<br />

UFm#5 7,41 61,6 84,0<br />

The activation energies <strong>of</strong> the tested <strong>adhesive</strong> <strong>systems</strong> from Table 2 determined with<br />

ABES and DSC might be compared by comparing relative ratios. Knowing that the <strong>adhesive</strong><br />

system UF#2 shows the highest activation energy values, these values are set <strong>to</strong> equal a ratio <strong>of</strong><br />

'1' for ABES and DSC separately. In Figure 6 the ratios <strong>of</strong> <strong>adhesive</strong> <strong>systems</strong> UF#3, UFm#4 and<br />

UFm#5 show good conformity when related <strong>to</strong> UF#2. Overall, activation energy values from the<br />

DSC method show slightly lower differences than do those determined with ABES. However,<br />

the determination <strong>of</strong> key ratios with DSC and ABES might be a promising <strong>to</strong>ol <strong>to</strong> compare<br />

<strong>kinetic</strong> <strong>response</strong> <strong>of</strong> different <strong>adhesive</strong> <strong>systems</strong> <strong>to</strong> <strong>heat</strong>. Indeed, the results suggest that the ABES<br />

approach may prove more sensitive <strong>to</strong> small differences in <strong>adhesive</strong> formulation than DSC.<br />

Further, these limited results suggest that gelation time may be an unreliable predic<strong>to</strong>r <strong>of</strong><br />

subsequent bonding performance (after gelation).


Activation Energy Index<br />

1,00<br />

0,95<br />

0,90<br />

0,85<br />

ABES<br />

DSC<br />

Gelation time<br />

(2,09) (1,46)<br />

UF#2 UF#3 UFm#4<br />

UFm#5<br />

Adhesive System<br />

Figure 6. Ratios <strong>of</strong> activation energy <strong>of</strong> the <strong>adhesive</strong> <strong>systems</strong> derived from DSC, ABES<br />

and gelation time methods on a basis <strong>of</strong> reactivities for <strong>adhesive</strong> #2.<br />

Composites testing system (ComTes)<br />

Design and testing procedure:- ABES has been modified in order <strong>to</strong> enable the combined<br />

effects <strong>of</strong> <strong>adhesive</strong> and fiber network characteristics on bonding <strong>of</strong> wood-based composite<br />

materials <strong>to</strong> be explored. Resinated (but uncured) miniature fiber discs (17.5 mm in diameter and<br />

9-mm in thickness) can be pressed under controlled conditions <strong>of</strong> temperature and tested in shear<br />

mode perpendicular <strong>to</strong> the forming direction. For this purpose, after forming, two samples are<br />

pressed and tested simultaneously. Aspects <strong>of</strong> the system are shown as Figure. 7. Two circular<br />

temperature-controlled pressing heads (�) act uniaxially on the outer surfaces <strong>of</strong> the samples,<br />

while and one angular block (�) in the center with inserted cartridge <strong>heat</strong>ers are used <strong>to</strong> transfer<br />

<strong>heat</strong> and load on<strong>to</strong> the samples surfaces. To impede passive spreading <strong>of</strong> the samples, the fiber<br />

discs are peripherally constrained by PTFE (Teflon) cylinders (�) that are pneumatically driven<br />

back prior <strong>to</strong> testing. Small aluminum discs are glued simultaneously on<strong>to</strong> the discs’ surfaces<br />

with cyanoacrylate <strong>adhesive</strong> <strong>to</strong> transfer shear forces from the shear bar (�) in<strong>to</strong> the samples.<br />

Usually, the samples fail in the core layer <strong>of</strong> the 3 mm thick samples because <strong>of</strong> the slightly<br />

delayed temperature increase in this plane.<br />

1<br />

1<br />

2<br />

fiber discs<br />

Figure 7 - Overview (left) and detail (right) <strong>of</strong> the Composites Testing System.<br />

4<br />

4<br />

3


Temperature effects on internal mat characteristics during testing<br />

In order <strong>to</strong> resolve the role <strong>of</strong> the <strong>adhesive</strong> in affecting the shear strength <strong>of</strong> compressed<br />

fiber samples, a number <strong>of</strong> fiber samples were compressed in the absence <strong>of</strong> <strong>adhesive</strong>, and the<br />

results compared with corresponding samples pressed with <strong>adhesive</strong>. Clearly, the interplay <strong>of</strong><br />

mechanisms which influence the structure and properties <strong>of</strong> compressed fiber networks is highly<br />

complex; it is beyond the scope <strong>of</strong> the present discussion and will be the subject <strong>of</strong> future<br />

publications. Such mechanisms are, however, assuredly influenced by fiber type and<br />

juxtaposition, transient moisture and temperature conditions, and the magnitude and duration <strong>of</strong><br />

applied compressive stress.<br />

Figure 8 shows representative shear resistance values <strong>of</strong> non-resinated miniature fiber<br />

discs. Pressing temperature appears <strong>to</strong> affect measured values. This is no doubt attributable <strong>to</strong> the<br />

interplay <strong>of</strong> mechanisms listed above. Shear resistance does appear <strong>to</strong> decrease with increasing<br />

pressing temperature, while almost no influence can be detected with increasing pressing time.<br />

Under pressing conditions <strong>of</strong> low temperature and high specimen density, a decreasing trend <strong>of</strong><br />

shear resistance is, however, evident; this might be attributable <strong>to</strong> thermal s<strong>of</strong>tening <strong>of</strong> cell wall<br />

material.<br />

Shear Strength [N/mm²]<br />

1,2<br />

0,8<br />

0,4<br />

0,0<br />

125°C; 600kg/m³<br />

125°C; 500kg/m³<br />

100°C; 400kg/m³<br />

125°C; 400kg/m³<br />

150°C; 400kg/m³<br />

0 20 40 60<br />

Pressing Time [s]<br />

80 100 120<br />

Figure 8. Shear Strength <strong>of</strong> non-resinated miniature fiber discs pressed at different<br />

temperatures and densities.<br />

Temperature Effects On Shear Strength Development Of Resinated Samples<br />

The shear strength development <strong>of</strong> resinated miniature fiber discs pressed at 100°C,<br />

125°C and 150°C are presented in Figure 9. These initial results show a strong correlation<br />

between measured shear strength and pressing time (hollow symbols on Fig. 9). Solid symbols in<br />

Fig. 9 are data generated by <strong>of</strong>fsetting the non-resinated shear strength values from the<br />

corresponding resinated values. As one may expect, inferred <strong>adhesive</strong> shear strength values<br />

increase with increasing pressing temperature and pressing time.


Shear Strength [N/mm²]<br />

2,0<br />

1,5<br />

1,0<br />

0,5<br />

150°C 125°C 100°C<br />

0,0<br />

0 50 100 150 200 250<br />

Pressing Time [s]<br />

Figure 9 - Shear strength development <strong>of</strong> resinated fiber discs at 400 kg/m³ (hollow dots<br />

are measured data while filled ones are the inferred <strong>adhesive</strong> contribution <strong>to</strong> shear<br />

strength)<br />

CONCLUSIONS<br />

Two methods, one physico-chemical (DSC) and one mechanical (ABES), have been<br />

presented <strong>to</strong> characterize <strong>adhesive</strong> <strong>systems</strong> (UF and UF-m) with different molar ratios and<br />

different melamine content. The <strong>kinetic</strong> <strong>response</strong> <strong>of</strong> <strong>thermosetting</strong> <strong>adhesive</strong>s <strong>to</strong> <strong>heat</strong> has been<br />

described in terms <strong>of</strong> reactivity indices and activation energy values (following Kissinger’s<br />

method for the former). With the ABES approach, <strong>thermosetting</strong> <strong>adhesive</strong>s have been cured at<br />

different temperatures (95°C-125°C) and subsequently destructively tested in shear mode.<br />

Veneer strips are used as wooden adherends. The reactivity index <strong>of</strong> the <strong>adhesive</strong> <strong>systems</strong> have<br />

been determined by plotting the natural logarithm <strong>of</strong> regressed isothermal bonding rates against<br />

the reciprocal <strong>of</strong> absolute temperature. Taking activation energy indices <strong>of</strong> all tested <strong>adhesive</strong>s a<br />

satisfying conformity can be seen when comparing ABES and DSC.<br />

In the second part <strong>of</strong> the study, a method has been summarized which may be used <strong>to</strong><br />

determine bond strength development <strong>of</strong> fibrous composite material. Miniature MDF-like fiber<br />

discs have been formed and subsequently tested in shear mode. Initial results are encouraging:<br />

resinated wood fibrous material pressed under controlled conditions <strong>of</strong> temperature, load and<br />

density have been presented. Internal mat characteristics have <strong>to</strong> be addressed when analyzing<br />

absolute strength values. Compared <strong>to</strong> ABES, which is a reliable method <strong>to</strong> determine strength <strong>of</strong><br />

partially cured bonds, the modified ABES approach makes it possible <strong>to</strong> explore the micromechanical<br />

behavior <strong>of</strong> resinated wood fiber mats.


REFERENCES<br />

Atkins, P.W. (1986): Physical Chemistry. Oxford University Press<br />

Bol<strong>to</strong>n, A.J., P.E. Humphrey, and P.K. Kavvouras (1989): The hot pressing <strong>of</strong> dry-formed woodbased<br />

composites. Part VI. The importance <strong>of</strong> stresses in the pressed mattress and their<br />

relevance <strong>to</strong> the minimization <strong>of</strong> pressing time and the variability <strong>of</strong> board properties.<br />

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