Lecture 9 Thermal Analysis

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Lecture 9 Thermal Analysis 16.0 Release Introduction to ANSYS Mechanical 1 2015 ANSYS, Inc. February 27, 2015

Chapter Overview In this chapter, performing steady-state thermal analyses in Mechanical will be covered: A. Basics of Steady State Heat Transfer B. Geometry C. Material Properties D. Thermal Contact E. Thermal Boundary Conditions F. Solution Options G. Results and Postprocessing H. Workshop 9.1 Pump Housing Note: advanced topics including thermal transient analyses are covered in the ANSYS Mechanical Heat Transfer training course. 2 2015 ANSYS, Inc. February 27, 2015

A. Basics of Steady-State Heat Transfer The schematic setup for a steady-state (static) thermal analysis is shown here. Later in this chapter we will shown the procedure for setting up a coupled thermal structural analysis. 3 2015 ANSYS, Inc. February 27, 2015

... Basics of Steady-State Heat Transfer For a steady-state (static) thermal analysis in Mechanical, the temperatures {T} are solved for in the matrix below: KT T Q T Assumptions: No transient effects are considered in a steady-state analysis [K] can be constant or a function of temperature {Q} can be constant or a function of temperature Fixed temperatures represent constraints {T} on the system (like fixed displacements on structures). It is important to remember these assumptions related to performing thermal analyses in Mechanical. 4 2015 ANSYS, Inc. February 27, 2015

B. Geometry In thermal analyses all body types are supported: Solid, surface, and line bodies. Line bodies cross-section and orientation is defined within DesignModeler or SpaceClaim. A Thermal Mass feature is available for use in transient analysis (not covered in this course). Shell and line body assumptions: Shells: temperatures may vary over the surface (no through-thickness temperature variation) Line bodies: temperature may vary along the length of the beam (no variation across the cross section). 5 2015 ANSYS, Inc. February 27, 2015

C. Material Properties The only required material property for steady state is thermal conductivity. Thermal Conductivity is input in the Engineering Data application Temperature-dependent thermal conductivity is input as a table If any temperature-dependent material properties exist, this will result in a nonlinear solution. 6 2015 ANSYS, Inc. February 27, 2015

D. Thermal Contact As with structural analyses, contact regions are automatically created to enable heat transfer between parts in assemblies. 7 2015 ANSYS, Inc. February 27, 2015

Thermal Contact When can heat flow across a contact region? Contact Type Heat Transfer Between Parts in Contact Region? Initially Touching Inside Pinball Region Outside Pinball Region Bonded Yes Yes No No Separation Yes Yes No Rough Yes No No Frictionless Yes No No Frictional Yes No No Thermal Contact Behavior: If parts are in contact heat transfer can occur between them. If parts are out of contact no heat transfer takes place. For bonded and no separation the pinball can be expanded to allow heat transfer across a gap. 8 2015 ANSYS, Inc. February 27, 2015

Thermal Contact If the contact is bonded or no separation, then heat transfer will occur when the surfaces are within the pinball radius. Pinball Radius 9 2015 ANSYS, Inc. February 27, 2015 In this figure, the gap between the two parts is larger than the pinball region, so no heat transfer will occur between the parts.

Thermal Contact By default, perfect thermal contact is assumed, meaning no temperature drop occurs at the interface. Numerous real world conditions can contribute to less than perfect contact conductance: Surface roughness surface finish Oxides trapped fluids contact pressure DT surface temperature lubricants Etc.... T Continued... x 10 2015 ANSYS, Inc. February 27, 2015

Thermal Contact The amount of heat flow across a contact interface is defined by the contact heat flux expression q shown here: T contact is the temperature of the contact surface and T target is the temperature of the target surface. q TCC T target T contact By default, TCC (Thermal Contact Conductivity) is set to a high value based on the size and material conductivities in the model. This essentially provides perfect conductance between parts. A lower TCC value can be set in the contact details to provide a thermal resistance. 11 2015 ANSYS, Inc. February 27, 2015

Thermal Contact Spot welds provide discrete contact locations where heat transfer can take place. T2 T1 12 2015 ANSYS, Inc. February 27, 2015

E. Thermal Boundary Conditions Heat Flow: A heat flow rate can be applied to a vertex, edge, or surface. Heat flow has units of energy/time. Heat Flux: Heat flux can be applied to surfaces only (edges in 2D). Heat flux has units of energy/time/area. Internal Heat Generation: An internal heat generation rate can be applied to bodies only. Heat generation has units of energy/time/volume. A positive value for heat load will add energy to the system. 13 2015 ANSYS, Inc. February 27, 2015

Thermal Boundary Conditions Perfectly insulated (heat flow = 0): Remove part of an applied boundary condition. A convection load is scoped to the entire body. A perfectly insulated condition removes the selected faces from the convection NOTE: adiabatic (perfectly insulated) is the default condition where no boundary condition is applied. Therefore, Perfectly Insulated is ONLY necessary to remove part of a previously applied BC or to define a symmetry region. 14 2015 ANSYS, Inc. February 27, 2015

Thermal Boundary Conditions Temperature, Convection and Radiation: At least one type of thermal condition containing temperature {T} should be present to bound the problem (prevent the thermal equivalent of rigid body motion). Temperature: Imposes a temperature on vertices, edges, surfaces or bodies. Convection: Ambient temperature Radiation: Ambient temperature q q T R c ha T surface FA T 4 surface T T ambient 4 ambient 15 2015 ANSYS, Inc. February 27, 2015

Thermal Boundary Conditions Convection: Applied to surfaces only (edges in 2D analyses). Convection q is defined by a film coefficient h, the surface area A, and the difference in the surface temperature T surface & ambient temperature T ambient q c ha T surface T ambient h and T ambient are user input values. The film coefficient h can be constant, temperature or spatially dependent (only temperature dependent is covered in this course). 16 2015 ANSYS, Inc. February 27, 2015

Thermal Boundary Conditions To define temperature dependent convection: Select Tabular for the film coefficient. Set the independent variable to temperature. Enter coefficient vs temperature tabular data. In the Coefficient Type field, specify how temperature from the table is to be interpreted. Note: as shown (above right), other independent variables are available for tabular data. These are not covered in this course. 17 2015 ANSYS, Inc. February 27, 2015

Thermal Boundary Conditions Once defined convection correlations can be exported to a convection library for reuse. Several common text book correlations are available to import from a Workbench sample library. 18 2015 ANSYS, Inc. February 27, 2015

Thermal Boundary Conditions Radiation: Applied to surfaces (edges in 2D analyses) q R Where: σ = Stefan-Boltzman constant ε = Emissivity A = Area of radiating surface F = Form factor FA T 4 surface T 4 ambient Correlations: To ambient (form factor assumed to be 1) OR Surface to surface (view factors calculated). Stefan Boltzman constant is set automatically based on the active unit system 19 2015 ANSYS, Inc. February 27, 2015

Thermal Boundary Conditions Surface to Surface radiation is related by Enclosure number. In the example shown, 2 radiation boundaries are defined with different emissivity. By sharing a common enclosure number, view factors will be calculated for all surfaces. 20 2015 ANSYS, Inc. February 27, 2015

F. Solution Options As with all analysis types in Mechanical the Analysis Settings can be used to set solution options. Note, the same Analysis Data Management options discussed in chapter 4 regarding static analyses are available in thermal analysis. 21 2015 ANSYS, Inc. February 27, 2015

Solution Options To perform a thermal-stress solution link a structural analysis to the thermal model at the Solution level. An imported load branch is inserted in the Static Structural branch along with any applied structural loads and supports 22 2015 ANSYS, Inc. February 27, 2015

G. Results and Postprocessing Various results are available for postprocessing: Temperature Heat Flux Reaction Heat Flow Rate User defined results In Mechanical, results can be requested before or after solving. A new solution is not required when retrieving new results from a solved model. 23 2015 ANSYS, Inc. February 27, 2015

Temperature Temperature: Temperature is a scalar quantity and has no direction associated with it. 24 2015 ANSYS, Inc. February 27, 2015

Heat Flux Heat flux contour or vector plots are available: Heat flux q is defined as: q KXX T Total Heat Flux and Directional Heat Flux can be requested The magnitude & direction can be plotted as vectors by activating vector mode 25 2015 ANSYS, Inc. February 27, 2015

Reaction Heat Flow Rate Reaction heat flow rates are available for Temperature, convection or radiation boundary conditions: Reaction heat flow rate is requested by inserting a reaction probe. A short cut is to drag and drop a boundary condition onto the Solution branch. Select from Probe menu OR Drag and drop boundary condition 26 2015 ANSYS, Inc. February 27, 2015

Thermal equilibrium When the solution is finished it s good practice to check the validity of the solution. Thermal equilibrium can be checked. From the First Law of Thermodynamics, the steady-state heat balance can be expressed simply as: Energy in - Energy out = 0 Reaction probes are used to check heat transfer induced by each boundary condition. Example next slide 27 2015 ANSYS, Inc. February 27, 2015

Example: Thermal equilibrium Heat balance: - Heat generation load 0.001: W/mm^3. Total heat generated : + 44.698 W - Reaction of temperature load: -34.382 W - Reaction of convection BC: -10.316 W By summing the probe results we find good agreement: H gen - R temp - R conv = 0 44.698 10.316 34.382 = 0.000 Having verified an energy balance we can proceed to postprocess other results. 28 2015 ANSYS, Inc. February 27, 2015

H. Workshop 9.1 Workshop 9.1 Steady State Thermal Analysis Goal: Analyze the pump housing shown below for its heat transfer characteristics. 29 2015 ANSYS, Inc. February 27, 2015