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    ANALYSIS OF SEEMANN COMPOSITE RESIN INFUSION MOLDING PROCESS(SCRIMP)

    Xiudong Sun, Ling Li , Shoujie Li, Jun Ni and L. James Lee

    Department of Chemical Engineering

    The Ohio State University, Columbus, OH 43210

    Abstract

    The objective of this paper is to analyze mold filling

    and curing in the Seemann Composite Resin Infusion

    Molding Process (SCRIMP). Mold filling experiments

    were carried out to explore the influence of various

    molding conditions on filling pattern and filling time.

    Computation models were developed to predict the flow

    pattern and filling time. In the cure study, a kinetic model

    based on the free radical polymerization mechanism was

    developed for simulating the reaction kinetics of a vinyl

    ester resin. A heat transfer model combined with the

    kinetic model was solved to simulate the cure behavior in

    SCRIMP. The effects of room temperature and moldmaterials on the curing process were discussed.

    Introduction

    SCRIMP [1-2] is a new and promising resin infusion

    technology that meets increasingly stringent environment

    regulations and is capable of delivering large size

    composite parts at low cost. In SCRIMP, the fiber preform

    is placed on top of the mold and covered with a plastic

    vacuum bag. The vacuum bag is sealed tightly around the

    mold periphery. The air in the mold cavity is pulled out

    and the resin is infused into the dry fiber preform by

    vacuum. The vacuum pump is kept running until the resin

    in the fiber preform gels. Generally, there are two types of

    resin distribution systems to facilitate the resin infusion as

    shown in Figure 1. One involves a highly permeable

    medium placed between the fiber preform and the mold

    surface, while the other involves grooves cut in the core or

    the mold.

    Although SCRIMP has already been used in industry

    for small quantity productions, the process has not been

    thoroughly analyzed. Since SCRIMP applications are often

    for very large composite parts like sail boats, refrigerated

    cargo boxes and bridge decks, the raw materials used are inlarge quantity and expensive, and the molding process is

    often time consuming. To make SCRIMP more

    economically attractive, the process needs to be optimized

    and the product rejection rate has to be kept very low. This

    requires a thorough understanding of both mold filling and

    curing, and the development of efficient computation tools

    for process design and material selection. Through both

    experimental and numerical analyses, this paper will

    address the resin flow and curing in the SCRIMP process.

    Experimental

    Mold Filling

    In the first set of SCRIMP mold filling experiments

    fiber preform (QM6408 from Brunswick Technologies,

    with permeability of Kx = Ky = 0.6e-10 m2 and Kz = 0.12

    m2, and thickness of 0.2 cm per layer ,) was placed on a

    platform. A layer of high-permeable medium was pl

    under the vacuum bag and a peel ply was laid between

    permeable medium and the upper surface of the

    preform. The length of the fiber preform was 64.77 cm

    the width was 11.43 cm. Three fluids were used in

    experiment: DOP oil (viscosity 43cp at 24.4 C), extra hMobil oil (viscosity 320cp at 26.2

    C) and Mobil BB

    (viscosity 530cp at 24.5

    C). Since both the top vacuum

    and the bottom mold were transparent, with the aid of

    tilted mirrors the resin infusion patterns could be recorde

    a CCD camera. In the second set of SCRIMP mold fi

    experiments, a grooved acrylic plate (3 grooves of 0.317

    x 0.3175 cm size, 2.54 cm and 5.08 cm spacing) was use

    the 'core', and placed on the glass platform. The inlet cha

    perpendicularly linked to all of the grooves was connect

    the fluid tank. The fiber preform of the same size as th

    the first set of experiments was wrapped around the ac

    plate and covered with a large vacuum bag. The ochannel connected to the vacuum pump was 6.35 cm a

    from the end of the grooves.

    Curing

    The resin used in the mold curing is DERAKANE

    350 vinyl ester resin from Dow Chemical. Cum

    hydroperoxide (CHP) in a solution form (Akzo N

    Chemical) was used as initiator and a solution of 6.0 w

    cobalt naphthenate (Huls America) was used as prom

    The reaction kinetics and the heat of reaction

    determined using a differential scanning calorimeter (D

    Model 2910, TA Instruments). The reactions were conduin volatile aluminum sample pans which may stan

    atmosphere internal pressure after sealing. Iso-the

    reactions were measured at different temperatures

    various promoter contents, and two scanning runs

    carried out successively from room temperature to 30

    with a heating rate of 5 C/min to determine the residual

    and the baseline. Since DSC can only measure the ov

    reaction exotherm, a Fourier transform infrared (F

    spectroscopy (Nicolet, Magna-IR 550) was applied

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    differentiate overlapped multiple reactions of styrene vinyl

    and vinyl ester vinylene groups.

    The schematic of the molding set-up is shown in

    Figure 2. Under the vacuum bag was a 7.62 cm thick foam

    core with precut grooves. The fiber mats (QM6808) were

    placed between the composite mold and the foam core.

    Thermocouples were placed at the surface of each layer of

    fiber mat to follow the temperature change during curing.

    Two runs of experiments with different groove design andlayers of fiber mats were carried out. In run 1, the groove

    size was 0.3175 cm x 0.3175 cm, the groove spacing was

    2.54 cm and three layers of fiber mats were used. In run 2,

    the groove size was 0.635 cm x 0.635 cm, the groove

    spacing was 3.81 cm, and five layers of fiber mats were

    used.

    Results and Discussion

    Mold Filling

    Figure 3 shows the typical flow patterns obtained

    from the SCRIMP experiments based on a high-permeable

    medium. The flow patterns on both the bottom and the top

    surfaces of the fiber preform are like plug flow, which are

    in agreement with Darcys law. There is an apparent lead-

    lag distance between the top and bottom flow fronts

    because of the difference in permeability, which leads to

    the transverse flow in the thickness direction. It was

    observed from experiments that except a little decrease at

    the beginning, this lead-lag distance remained nearly

    constant during the filling process. Using Control

    Volume/Finite Element Method (CV/FEM) [3], the

    continuity equation and Darcys equation governing

    SCRIMP mold filling could be solved and the filling timecould be predicted. Table 1 summarizes the comparison of

    experimental and simulated mold filling time under various

    molding conditions.

    Figure 4(a) shows the typical flow patterns obtained

    from SCRIMP experiments based on grooves. The filling

    time for the one-layer fiber preform was very close to that

    for the two-layer fiber preform, but much shorter than that

    for thicker fiber preforms. Snapshots of the resin infusion

    process on both the top and the bottom surfaces showed

    that the grooves were filled first, then the resin infused

    from the filled grooves into the fiber preform. For one-

    layer fiber mat, the flow fronts on the top and the bottom

    surfaces were almost identical. For four to ten-layer fiber

    mats, when the bottom surface was almost filled, the top

    surface was still dry. There were some transverse flows in

    the thickness direction, and the filling became thickness

    dependent.

    For groove type of SCRIMP, the number of grooves

    can be very large for large parts. It is impractical to use

    CV/FEM or other conventional numerical methods for

    process simulation because of unreasonable computation

    time. A simple leakage flow model was proposed to s

    this problem. The solution procedure of the leakage

    model is as follows: 1). Describe the flow in the groove

    one-dimensional flow through a porous medium, w

    equivalent permeability is obtained using a correspon

    close-form solution [4]. 2). Divide the fiber area between

    neighboring grooves into rectangular blocks. Each bloc

    treated as a sink, receiving the fluid diffused from the gr

    segments. 3). Calculate the pressure distribution in

    groove and the leakage flow from the groove toneighboring fiber sinks by using an iteration method. Up

    the flow front positions in the grooves and in the sink

    every time interval.

    The leakage flow model was first compared with

    conventional CV/FEM method using a simple case. A g

    agreement was found between the two models, and

    computation time of the former was 20 times less than th

    the latter. The leakage flow model was then used to simu

    SCRIMP, and the simulation results were compared wit

    actual filling pattern taken from the experiment. Figure

    shows the simulated flow patterns obtained from the leaflow model for SCRIMP with three grooves and 4 laye

    fiber mats. The prediction of the flow pattern near the bo

    side (i.e. the side with grooves) is very good, while

    prediction of the flow pattern near the top side is reasona

    Curing

    Kinetic Characterization

    To obtain the needed kinetic information,

    isothermal runs were carried out at various temperatures

    three different weight ratios of promoter to initiator, 1/10

    and 1/3. Figure 5 shows the experimental results of

    isothermal reaction rate profiles of the vinyl ester resin the promoter to initiator weight ratio of 1/5. The average

    of reaction measured in the isothermal mode is 1475.5

    Figure 6 shows the FTIR measurements of the reaction

    profiles of styrene vinyl and vinyl ester vinylene groups.

    The actual reaction mechanism of styrene-vinyl

    system may be complicated. In this study, we assume tha

    reaction follows the typical free radical co-polymeriz

    mechanism. Based on the diffusion limitation model [

    the reaction rates of styrene vinyl and vinyl ester viny

    groups are developed as follows:

    Styrene vinyls:

    4

    32

    2/12

    321

    11

    1

    dt1

    d

    (1)

    Vinyl ester vinylenes:

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    '4

    '3

    '2

    2/12

    '3

    '2

    '1

    12

    1

    dt2

    d

    (2)

    where 1, 2, 3, and 4 are lumped-parameters accounting

    for kinetic and diffusion effects on propagation and

    termination. For a redox type of initiation system such as

    cobalt naphthenate and cumene hydroperoxide, the

    promoter concentration changes little during reaction.

    According to Hiatt et al. [7], the decomposition rate of

    initiator can be expressed as follows:

    d I

    d tk I Ii d p i

    1 2/

    (3)

    The kinetic parameters in Eqs. (1)-(3) are estimated from

    isothermal FTIR measurements by using a dynamic non-linear search program. Figures 5 and 6 show the

    comparison of the model results with the DSC and FTIR

    measurements.

    Mold Curing

    SCRIMP molding experiments were carried out at

    room temperature. Figure 7 shows the measured

    temperature profiles inside the composite during curing. It

    can be seen that the curing reaction occurred from the very

    beginning of molding, and the temperature increased

    because of reaction exotherm. Depending on the groove

    design and thickness of fiber mats, the highest temperature,which was in the resin rich area, i.e. grooves, varied. In the

    thickness direction, the lowest temperature was observed at

    the mold surface, which means the reaction would be

    slower there.

    In practical SCRIMP curing, which starts after the

    mold has been filled, only cure reaction and heat transfer

    need to be considered in the analysis. The basic equation of

    heat transfer is written as follows:

    C

    T

    tk

    T

    x

    T

    yGp

    ( )

    2

    2

    2

    2(4)

    Where

    is density, Cp heat capacity, k thermal

    conductivity and G

    the heat source term related to

    reaction exotherm. Since heat transfer occurs in the foam

    core, the grooves, the fiber preform and the mold wall, and

    these areas have different thermal properties, separate

    governing equations are needed to describe the heat

    transfer in each area. These equations coupled with the

    kinetic model of the vinyl ester resin were solved by a 2-D

    finite difference program using the alternating implicit

    method. Figure 7 shows the comparison of the simu

    temperature distribution and the experimental results. A

    be seen, the prediction fits the experimental re

    reasonably well.

    In SCRIMP, resin curing occurs at room tempera

    Hence, the only heat source is the reaction exotherm o

    reactive, room-temperature curable resins. Ideally,

    reaction exotherm should be stored in the curing comp

    so that a higher temperature can be reached during cuwhich would in turn accelerate the reaction, produce

    heat and drive the curing reaction to completion. How

    this ideal situation can not always be achieved because o

    heat dissipation into the mold and heat loss to

    surroundings. In winter when the room temperature is

    such heat loss may result in a very long curing time. U

    cure simulation, we investigated various factors affectin

    SCRIMP curing, such as room temperature and

    materials. Figures 8 and 9 show the effect of mold mate

    on the temperature and conversion profiles inside

    composite at different room temperatures respectively.

    this vinyl ester resin, the gelation occurs at the conversio10%. If we assume that demolding can be proceeded w

    70% conversion is achieved, Figure 10 reveals

    relationship between the gel time and the demold tim

    various room temperatures for the composite, aluminum

    steel molds. It can be seen that at the same room tempera

    the demold time is shorter for the composite mold tha

    the steel mold, and the difference becomes significan

    lower room temperatures. The gel time is affected by r

    temperature, but is not sensitive to mold materials.

    ACKNOWLEDGEMENT

    The authors would like to thank Hardcore DuPontDow Chemical for financial support and material donatio

    REFERENCES

    1. W.H. Seemann, U.S. Patent 4,902,215, Feb. 20 (199

    2. W.H. Seemann, U.S. Patent 5,316,462, May 31 (199

    3. W. B. Young, K. Rupel, K. Han, L. J. Lee, and M

    Liou, Polymer Composotes, 12, 30 (1991)

    4. J. Ni, Y. Zhao, L. James Lee and S. Nakamura, Pol

    Composites, 15, 134(1997).

    5. Y. J. Huang and L. J. Lee, AICHE J., 31, 1585 (1985

    6. Y.J. Huang and L. J. Lee, Polym. Eng. Sci., 30,(1990)

    7. R. Hiatt, K.C. Irwin, and C. W. Gould, J. Org. Chem

    1431 (1968)

    Key words: vinyl ester resins, SCRIMP, mold fillingand curing

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    vacuum bag

    fiber

    core

    fiber

    mold

    high-permeable

    medium

    vacuum bag

    fiber

    fiber

    core

    mold

    groove

    (a)

    (b)

    Figure 1.Resin distribution systems used in SCRIMP.

    (a) high-permeable medium, (b) grooves cut in the core

    Fiber matlayers

    Oil type Viscosity (cp) Filling time (sec)Experiment

    Filling time (sec)Simulation

    2 Extra heavy 325 807 863.4

    2 DOP 40 133 105.9

    2 Mobil BB 425 1247 1124.5

    3 Extra heavy 270 960 920.2

    Table 1. The molding condition and filling time of SCRIMP based on high-permeable medium.

    Figure 4. Comparison of flow patterns obtained from experiment and the leakage flow model

    for SCRIMP based on grooves, with four layers of fiber mat and fluid of viscosity of 270 cp.

    (a) experiment, (b) leakage flow model.

    (a)

    t=2.0 s t=39.0 s

    (b)

    t=1.9 s t=40.9 s

    top

    bottom

    (a) (b)

    Figure 3. Flow patterns obtained from SCRIMP based on high-permeable medium, with

    three layers of fiber mat and fluid of viscosity 270 cp. (a) t=67 s, (b) t=463 s

    top

    bottom

    MoldT1

    T2

    Groove spacing

    (Middle layer)

    (Top layer)

    Vacuum bag

    Groove

    (Bottom layer)

    Foam core

    T3

    Figure 2. Schematic of cure experiment

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    Figure 7. Comparison of experimental and simulatedtemperature profiles inside the composite

    Figure 10. Demold time and gel time as a function

    of room temperature for composite, steel and

    aluminum mold

    0

    10

    20

    30

    40

    50

    60

    70

    80

    90

    100

    0 30 60 90 120

    time (min)

    temperature(C)

    T1-simulation

    T 2

    T 3

    T1-experiment

    T 2

    T 3

    0

    10

    20

    30

    40

    50

    60

    0 30 60 90 120 150 180

    time (min)

    temperature(C)

    composite

    steel

    aluminum

    0

    20

    40

    60

    80

    100

    120

    140

    160

    180

    200

    0 10 20 30 40temperature (C)

    time(min)

    composite

    steel

    aluminum

    0.E+00

    1.E-04

    2.E-04

    3.E-04

    4.E-04

    0 30 60 90 120 150

    time (min)

    r

    eactionrate(1/s)

    Simulation

    25 C

    30 C

    35 C

    45 C

    0.E+00

    2.E-04

    4.E-04

    6.E-04

    8.E-04

    0 30 60 90 120

    time (min)

    reactionrate

    (1/s)

    Simulation

    St, Co+/CHP=1/5

    VE, Co+/CHP=1/5

    Figure 5. Reaction rate vs. time at different

    temperatures(1.5% wt. CHP, Co+/CHP=1/10)

    Figure 6. Reaction rate profiles of vinyl ester resins

    at 45C measured by FTIR(1.5% wt. CHP, Co+/CHP=1/5)

    0

    0.1

    0.2

    0.3

    0.4

    0.5

    0.6

    0.7

    0.8

    0.9

    0 30 60 90 120 150 180time (min)

    conversio

    n

    composite

    steel

    aluminum

    Figure 9. The effect of mold materials on the

    conversion profile of the composite (fiber thickness

    =0.2 cm, i.e. 1 layer, mold thickness=0.635 cm)

    Figure 8. The effect of mold materials on the

    temperature profile of the composite (fiber thickness

    =0.2 cm, i.e. 1 layer, mold thickness=0.635 cm)