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Coupling in ansys

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Coupling and

Coupling and

Constraint Equations

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in the model, coupling and constraint equations allow you to

relate

the motion of one node to another.

In this chapter, we will discuss when and how to couple

nodes or write constraint equations among them.

Topics covered:

A. Coupling

B. Constraint Equations C. Workshop

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Coupling

is a way to force a set of nodes to have the same

DOF value.

 – Similar to a constraint, except that the DOF value is usually

calculated by the solver rather than user-specified.

 – Example: If you couple nodes 1 and 2 in the UX direction, the

solver will calculate UX for node 1 and simply assign the same UX value to node 2.

A

coupled set

is a group of nodes coupled in one direction

(i.e, one degree of freedom).

 You can define any number of coupled sets in a model, but

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Common applications:

Enforcing symmetry

Frictionless interfaces

Pin joints

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Enforcing Symmetry

• Coupled DOF are often used to enforce translational or rotational

symmetry. This ensures that plane sections remain plane. For  example:

 – To model one sector of a disc (cyclic symmetry), couple the node pairs

on the two symmetry edges in all DOF.

 – To model a half “tooth” of a comb-type model (translational symmetry),

couple the nodes on one edge in all DOF.

Symmetry BC

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Frictionless interfaces

• A contact surface can be simulated using coupled DOF if all of the

following are true:

 – The surfaces are known to remain in contact

 – The analysis is geometrically linear (small deflections)  – Friction is to be neglected

 – The node pattern is the same on both surfaces

• To do this, couple each pair of coincident nodes in the normal

direction.

X Y

Couple each node pair in UY

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Pin joints

Coupling can be used to simulate pin joints such as hinges

and universal joints.

This is done by means of a

moment release:

coupling

translational DOF at a joint and leaving the rotational DOF

uncoupled.

For example, joint A below will be a hinge if the coincident

nodes at A are coupled in UX and UY, leaving ROTZ

uncoupled.

Coincident nodes, shown separated for clarity.

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How to create coupled sets

• There are several ways to do this. The one you choose

depends on the application.

• To couple a set of nodes in a direction:

 – Select the desired set.

 – Then use CP command or Preprocessor > Coupling / Ceqn >

Couple DOFs.

 – For example, cp,,ux,all couples all selected nodes in the UX

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• To couple coincident pairs of nodes:

 – First make sure all nodes to be coupled are selected.

 – Then use CPINTF command or Preprocessor > Coupling / Ceqn >

Coincident Nodes.

 – For example,

cpintf,uy

couples all coincident nodes (within a default tolerance of 0.0001, csys dependent) in UY.

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• To couple node pairs that are offset by a distance, such as for cyclic

symmetry:

 – First make sure all nodes to be coupled are selected.

 – Then use CPCYC command or Preprocessor > Coupling / Ceqn > Offset Nodes.  – For example,

cpcyc,all,,1, 0,30,0

couples nodes with a 30º offset in all DOF (Note: Global cylindrical coordinate system in KCN field).

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Some points to keep in mind:

 – The DOF directions (UX, UY, etc.) in a coupled set are in the

nodal coordinate system.

 – The solver retains the first DOF in the coupled set as the prime

DOF and eliminates the rest.

 – Forces applied on coupled nodes (in the coupled DOF direction)

are summed and applied at the prime node.

 – Constraints in the coupled DOF direction should only be applied

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Demo:

 – Resume sector.db and solve (no coupled DOF)

 – Set RSYS=1 and plot SXY. Notice “beam” behavior because of 

no coupling.

 – Show expanded plot (using toolbar button EXPAND12), then turn

off expansion

 – Switch to PREP7 and couple node pairs using CPCYC

(Coupling/Ceqn > Offset Nodes… > KCN = 1, DY = 30)

 – Solve

 – Set RSYS=1 and plot SXY  – Show expanded plot

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A

constraint equation (CE)

defines a

linear relationship

between nodal degrees of freedom.

 – If you couple two DOFs, their relationship is simply UX1 = UX2.

 – CE is a more general form of coupling and allows you to write an

equation such as UX1 + 3.5*UX2 = 10.0.

 You can define any number of CEs in a model.

Also, a CE can have any number of nodes and any

combination of DOFs. Its general form is:

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Common applications:

Connecting dissimilar meshes

Connecting dissimilar element types

Creating rigid regions

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Connecting dissimilar meshes

• If two meshed objects meet at a surface but their node patterns are

not the same, you can create CEs to connect them.

• Easiest way to do this is with the CEINTF command (Preprocessor >

Coupling/Ceqn > Adjacent Regions).

 – Requires nodes from one mesh

(usually the finer mesh) and elements from the other mesh to be selected first.

 – Automatically calculates all

necessary coefficients and constants.

 – For solid elements to solid elements,

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Connecting dissimilar element types

• If you need to connect element types with different DOF sets, you

may need to write CE’s to transfer loads from one to the other:

 – beams to solids or beams perpendicular to shells  – shells to solids

 – etc.

• The CE command (Preprocessor > Coupling/Ceqn > Constraint Eqn) is

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Creating rigid regions

CEs are often used to “lump” together portions of the model

into

rigid regions

.

Applying the load to one node (the prime node) will transfer 

appropriate loads to all other nodes in the rigid region.

Use the CERIG command (or Preprocessor > Coupling/Ceqn >

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Providing Interference fits

Similar to contact coupling, but allows interference or gap

between 2 surfaces.

Typical equation:

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This workshop consists of three problems:

W2A. Impeller Blade W2B. Turbine Blade W2C. Swaybar 

References

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