== !ThermoViscoelastic beam Properties of a Corrugated Boom == In this example, we want to compute the !ThermoViscoelastic effective properties of a Corrugated Boom fabricated from plain weave composite material made of isotropic viscoelastic matrix and transversely isotropic elastic fiber. The MSG solid model is used to predict the effective viscoelastic properties of a plain weave composite using a three part approach. The first part predicts the effective !ThermoViscoelastic yarn properties based on the elastic fiber and !ThermoViscoelastic matrix properties at the microscale. The second part takes the effective yarn properties and matrix properties to predict the !ThermoViscoelastic properties of weave composites. The third part uses the effective weave properties in the structural analysis to predict the !ThermoViscoelastic properties of the Corrugated Boom. [[BR]] [[BR]] [[Image(T0.1.jpg, desc="Yarn")]] [[Image(T0.2.jpg, desc="Weave")]] [[Image(C0.png, desc="Corrugated boom")]] [[BR]] [[BR]] The fiber properties are defined as transversely isotropic elastic by means of engineering constants and the matrix properties are given by means of the Prony coefficients with a constant Poisson's ratio equal to 0.33 as specified in the table below. [[BR]] [[BR]] [[Image(C0.1.png, desc="Material Properties")]] [[BR]] [[BR]] [[BR]] We will use a square pack 2D SG with fiber volume fraction equal to vf = 0.64. ---- == Software Used == We will use !TexGen4SC 2.0, !SwiftComp 2.1 and Abaqus CAE with the Abaqus !SwiftComp GUI for this tutorial. !TexGen4SC 2.0 will be used to run the viscoelastic homogenization of the fiber-matrix square pack microstructure and also for the !ThermoViscoelastic homogenization of the plain weave laminate. Abaqus CAE will be used to model the boom and to run the !ThermoViscoelastic homogenization while !SwiftComp runs in the background. ---- == Solution Procedure == The problem is solved in the following three steps: [[BR]] Part 1- Micro-scale analysis of the square-pack fiber matrix micro structure using Texgen4SC. [[BR]] Part 2- Meso-scale analysis of the plain weave laminate using Texgen4SC2.0. [[BR]] Part 3- Macro-scale analysis of the Boom using Abaqus CAE with the Abaqus !SwiftComp GUI and !SwiftComp 2.1. [[BR]] ====Part 1- Micro-scale analysis of the square-pack fiber matrix micro structure using Texgen4SC.==== !TexGen4SC 2.0 provides a function to let users import the material properties from a text file. Refer to the [https://cdmhub.org/groups/yugroup/wiki/MainPage/ID:TexGen4SCtutorials/TexGen:TwostephomogenizationforpredictingviscoelasticABDmatricesofasinglelayerplainweavelaminate/ Predict viscoelastic plate properties of a single-layer plain weave laminate] tutorials for more details regarding preparation of the materials text file. Follow the step-by-step procedure to solve the problem. ''' # Step 1.1.''' Create the plain weave pattern using !TexGen4SC 2.0. Launch !TexGen4SC 2.0 on cdmHUB, the Go to window-> controls-> “Weave” to create mesoscale plain weave SG. [[BR]] [[Image(T1.1.png, desc="Weave Wizard")]] [[BR]] ''' # Step 1.2.''' Keeping the geometric properties as required, Click on the upper-right and lower-left squares to get the woven pattern. [[BR]] [[Image(T1.3.png, desc="Weave Pattern")]] [[BR]] ''' # Step 1.3.'''Upload the .txt file containing matrix and fiber properties to the current session, using any FTP app, for example, !FileZilla, to set up connection with the current session. Refer to the [https://cdmhub.org/groups/yugroup/wiki/MainPage/ID:TexGen4SCtutorials/TexGen:TwostephomogenizationforpredictingviscoelasticABDmatricesofasinglelayerplainweavelaminate/ Predict viscoelastic plate properties of a single-layer plain weave laminate] Tutorials for more details. [[BR]] [[Image(C1.2.png, desc="Importing Material properties text file")]] [[BR]] [[Image(C1.23.png, desc="Material properties text file")]] [[BR]] ''' # Step 1.4.''' Once you uploaded the .txt file, click “Microscale” under “Homogenization” tab for yarn property calculation. Select “ThermoViscoelastic” as the type of analysis. Set fiber Volume fraction as 0.64. [[BR]] [[Image(C1.4.png, desc="Homogenization")]] [[BR]] ''' # Step 1.5.''' Ignore the matrix and fiber properties in the window, since the material properties will be imported from the uploaded file. [[BR]] [[Image(C1.5.png, desc="Property file")]] [[BR]] ''' # Step 1.5.''' Click “Import” and select the uploaded .txt file and Click “Finish”. Now a .sc file (micro.sc) will be generated that !SwiftComp will take as the input. !SwiftComp will run on the cloud to calculate viscoelastic properties of yarns, e.g., effective microscale properties. In the pop-up window, you will find the analysis results. [[BR]] [[Image(C1.6.png, desc="Micro scaleResuts")]] [[BR]] ==== Part 2- Meso-scale analysis of the plain weave laminate using Texgen4SC. ==== ''' # Step 2.1.''' Go to “File->Export->!SwiftComp File” to generate the .sc file for mesoscale analysis. [[BR]] [[Image(T2.1.png, desc="weave mesh")]] [[BR]] ''' # Step 2.2.''' Define the voxel mesh, Select “Viscoelastic” as Type of analysis and Select “Plate/Shell model” and “Kirchhoff-Love plate”. Click “Select file” and select “prop_meso.txt” which is automatically generated during microscale analysis, and will be used as part of mesoscale analysis input file. [[BR]] [[Image(C2.2.png, desc="SwiftComp Wizard")]] [[BR]] [[Image(C2.3.png, desc="Property file")]] [[BR]] ''' # Step 2.3.''' Save the .sc (!SwiftComp input file) file with a filename of your choice. Click “Mesoscale” in “Homogenization” tab, which will call !SwiftComp to calculate fabric properties. [[BR]] [[Image(C2.4.png, desc="Meso Scale Results")]] [[BR]] ''' # Step 2.4.'''Transfer this file to your local computer for further analysis. ====Part 3- Macro-scale analysis of the Corrugated Boom using Abaqus CAE with the Abaqus !SwiftComp GUI and !SwiftComp 2.1. ==== [[BR]] ''' # Step 3.1.''' Using Abaqus CAE with the Abaqus !SwiftComp GUI plugin, Create the part geometry for the Corrugated Boom. Use Set sketch plane for customized SG -> Create planar shell -> Select the plane and vertical axis -> Sketch a fourth of the base line (Highlighted as a red line). Its geometry is a straight line (Web height) from (0,19.78) to (0,16.78) and three curved lines (Flange) one from (0,16.78) to (3.18,11.48) centered at (6,16.78), another from (3.18,11.48) to (5.5,3.08) centered at (0.36,6.18) and another from (5.5,3.08) to (4.63,0) centered at (10.64,0). Sketch a shell of thickness to 1 mm from the right of the baseline by adding a straight line and three curved lines. Close the section at its two ends and finish the part. Mirror the part about the vertical and horizontal to get the geometry of the Boom. Partition the part to separate the web and flanges. [[BR]] [[Image(C3.1.png, desc="Part Geometry")]] [[BR]] ''' # Step 3.2.''' To enter the material properties for the part, first we need to choose the material properties from the results of the computed effective viscoelastic properties in the previous part. Within the Materials section of Abaqus CAE, we create a dummy material called “Material”. Please note that we will not define the material properties using the Abaqus !SwiftComp GUI. Refer to the [https://cdmhub.org/groups/yugroup/wiki/MainPage/ID:AbaqusSwiftCompGUItutorial/Ab4SC:ComputationOfEffectiveViscoelasticPropertiesWithAbaqusSwiftCompGUIwithTimeDependentInput/ Computation of effective viscoelastic properties and time-dependent constituent properties with Abaqus SwiftComp GUI ] tutorial for more details. [[BR]] [[Image(T3.2.png, desc="dd")]] [[BR]] ''' # Step 3.3.'''Import the material properties from the previous step. Since the material properties are given as a time-dependent properties, We will create a text file to input the time-dependent material properties described row wise as [[BR]] - D1111 (t) —- D1122 (t) —- D2222 (t) —- D1133 (t) —- D2233 (t) —- D3333 (t) —- D1112 (t) —- D2212 (t) —- D3312 (t) —- D1212 (t) —- D1113 (t) —- D2213 (t) —- D3313 (t) —- D1213 (t) —- D1313 (t) —- D1123 (t) —- D2223 (t) —- D3323 (t) —- D1223 (t) —- D1323 (t) —— D2323 (t) — a11- a22-a33-a13-a12-a23-Time, t for all time intervals. [[BR]] [[Image(C3.3.png, desc="Material properties file")]] [[BR]] ''' # Step 3.4.''' Now go to New Layups and add the material, section name, Layup and thickness to create the required layup. This can be repeated if we have multiple layups. We will use (0/45/90/-45/0)s as the laminate for the Lenticular Boom. [[BR]] [[Image(C3.4.png, desc="Layups")]] [[BR]] ''' # Step 3.5.'' To assign the layup, go to Create 2D SG: Assign Layups and the pick the baseline, the line opposite to the baseline and the area between the two picked line for the right flange as shown and then hit Ok. Do this for all twelve sections [[BR]] [[Image(C3.6.png, desc="Assign Layups")]] [[Image(C3.5.png, desc="Assign Layups")]] [[BR]] ''' # Step 3.6.'' Now go to Assemble, create the part instance with dependent mesh. [[BR]] [[Image(C3.7.png, desc="assembly")]] [[BR]] ''' # Step 3.7.'''In the Mesh section, Seed the Part and set approximate global mesh size, then Click ‘Mesh Part’ [[BR]] [[Image(C3.8.png, desc="Mesh")]] [[BR]] ''' # Step 3.8.'''Create a job and write its input file. [[BR]] [[Image(C3.9.png, desc="ip file")]] [[BR]] ''' # Step 12.'''To the effective viscoelastic properties. we click on Homogenization and select ThermoViscoelastic in Analysis Type. In the Viscoelastic/Thermoviscoelastic Analysis section, we define the range of the time (i.e. Initial time” and Final time”) in which we want to output the effective properties as well as the frequency (i.e. Time increment” defined in decades). Homogenize the part preferably as a beam using the Homogenization via input file option to get the final results. [[BR]] [[Image(T9.png, desc="Homogenization")]] [[BR]] ===References=== # Liu, X.; Tang, T.; Yu, W., Pipes, R. B.: “Multiscale modeling of viscoelastic behavior of textile composites,” International Journal of Engineering Science, Vol 130, September 2018, pp. 175-186, DOI: 10.1016/j.ijengsci.2018.06.003. # Rique, O.; Liu, X.; Yu, W., Pipes, R. B.: “Constitutive modeling for time- and temperature-dependent behavior of composites,” Composites Part B: Engineering, Vol 184, March 2020, DOI: 10.1016/j.compositesb.2019.107726.