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Manifold SACS Analysis Tutorial:

1.0 PRECEDE ... 3

1.1 Working with Joints ... 5

1.1.1 Adding Absolute... 5 1.1.2 Adding Relative... 6 1.1.3 Adding Intersection ... 8 1.1.4 Moving Joints ... 9 1.1.5 Deleting ... 10 1.1.6 Fixities ... 11 1.1.7 Springs ... 12

1.2 Working with standard members ... 13

1.2.1 Selecting members ... 13

1.2.1.1 I-Beams, Channel, Angle, & Sq Tubing... 14

1.2.1.2 Pipes & Round Mechanical Tubing ... 16

1.2.2 Adding a member... 16

1.2.3 Adding a String of Members... 17

1.2.4 Member Orientation... 19 1.2.5 Dividing Members... 21 1.2.6 Member K-values... 25 1.2.7 Member Releases ... 26 1.2.8 Member Offsets... 28 1.2.9 Modifying Member ... 29 1.2.10 Gap Members ... 30

1.3 Working with Plates ... 31

1.3.1 Adding Plates... 31

1.3.1.1 Triangular... 32

1.3.1.2 Quadrilateral ... 34

1.3.2 Plate Offsets... 34

1.4 SACS Model overview ... 34

1.4.1 Displaying Labels ... 34

1.4.2 Model Viewer ... 35

1.4.3 Select/unselect... 36

1.4.4 Displaying Planes ... 37

1.5 Setting Up the Analysis... 39

1.5.1 Basic Loads ... 39 1.5.1.1 Self weight... 41 1.5.2 Combined loads... 42 1.5.3 Load Selection ... 45 1.5.4 Report Options ... 46 2.0 POSTVUE... 49

2.1 Setting up the Runfile ... 49

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2.2.6 Reviewing a moment diagram ... 58

2.3 Deflection Checking ... 60

2.3.1 Displaying frame displacement: ... 60

2.3.2 Displaying Joint Deflections/rotations ... 62

2.4 Displaying Reaction Loads... 63

2.5 Displaying single load cases... 64

2.6 Reports ... 66

2.6.1 Joints ... 66

2.6.2 Members ... 67

2.6.3 Plates ... 68

3.0 Advanced SACS ... 70

3.1 Working with Special Geometries... 70

3.1.1 Ansys Creation ... 71

3.1.2 Creating a section... 72

3.1.3 Creating a Member... 73

3.2 Lifting Analysis ... 76

3.2.1 Sling lift analysis ... 77

3.2.1.1 Applying the Loads ... 77

3.2.1.2 Adding Boundary conditions ... 79

3.2.1.3 Incorporating the sling members ... 80

3.2.1.4 Adjusting the releases ... 80

3.2.1.5 Selecting and Factoring the loads... 81

3.2.1.6 Interpreting the results... 84

3.2.1.7 Iterating to correct tension in slings / Loads at fixities... 85

3.2.2 Manifold Constrained with loads applied to padeyes... 85

3.2.2.1 Adding Boundary conditions ... 86

3.2.2.2 Apply 25/75 loading to padeyes ... 86

3.2.2.3 Reviewing the results ... 86

3.3 Manifold Operational Analysis... 86

3.3.1 Adding Boundary conditions ... 86

3.3.2 Defining the load cases... 87

3.3.3 Load transfer... 89

3.3.4 Reaction loads... 90

3.4 Manifold Impact Analysis ... 90

3.4.1 Adding Boundary conditions ... 90

3.4.2 Establishing your frame stiffness ... 91

3.4.3 Working out your impact load in Mathcad... 92

3.4.4 Applying the loads... 93

3.4.5 Reviewing the results ... 93

3.5 Object Impact Analysis ... 96

3.6 Joint Can... 96

3.6.1 Punching Shear ... 96

3.6.2 Joint Can Input File... 98

3.6.3 Running the Analysis... 100

3.6.4 Reviewing your Results ... 101

3.7 GAP ... 103

3.7.1 Classifying Compression or Tension Members... 104

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1.0 PRECEDE

To get started Double Click “Model” Icon.

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Click on “None”and then click on OK.

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1.1

Working with Joints

Joints are points in space representing an intersection of 2 or more

structural members. Joints always are always added as a default along the

SHEAR CENTER of an element

1.1.1 Adding Absolute

You can add joints to your model in the absolute of “Global” Coordinate system

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Enter Joint location in X, Y ,Z coordinates

1.1.2 Adding Relative

You can add joints to your model in the Relative to another joint in the “Global” Coordinate system

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1.1.3 Adding Intersection

You can add joints to your model at the intersection of 4 joints. When members are present, this will divide the 2 members into 4 members.

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1.1.4 Moving Joints

Moving joints is as easy as adding a joint. You can move joints in the same ways you are allowed to create them

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1.1.5 Deleting

To delete a joint just selects Delete, and then pick the joint to be deleted

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1.1.6 Fixities

Fixities are costraints for joints. You can constrain joints in all degrees of freedom. Joints that are fixed in SACS are represented by a Triangle. A fixity of 0 means the joint is free to move within that degree of freedom. A fixity of 1 means that that joint is fixed from moving in that degree of freedom. SACS reads fixities as a 6 number binary system corresponding to dx,dy,dz,rx,ry,rz.

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1.1.7 Springs

Springs are variable costraints for joints. You can apply spring properties to any non fixed joints in all degrees of freedom. Joints that are springs in SACS are represented by a SQUARE.

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1.2

Working with standard members

1.2.1 Selecting members

To create Structural members with mass properties of standard shapes follow the pictures below

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1.2.1.1 I-Beams, Channel, Angle, & Sq

Tubing

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1.2.1.2 Pipes & Round Mechanical Tubing

1.2.2 Adding a member

Members are added to the model connected to 2 joints. The order of the selected joints is important for use in more advanced analysis using offsets and releases. The first joint selected will always be the “A” joint and the second the “B” joint. A good rule of thumb is always to create members by moving in the positive direction within a coordinate system direction.

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1.2.3 Adding a String of Members

Members can be added to a model in a string of members rather than adding one at a time.

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1.2.4 Member Orientation

The orientation of a member is important for open section members. Bending of a beam along the Y-Axis has much higher capacity than along the Z-axis

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1.2.5 Dividing Members

You can Divide any member in half, perpendicular to a joint, by the global planes, as a ratio of its length, or by a specific distance from the member’s A joint. The most beneficial of these is to divide a member in half and to divide a member perpendicular to

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1.2.6 Member K-values

K-values represent unbraced buckling lengths of members. When you add intermediate joints to members, you must adjust the K-values of the member in order to take into account the unbraced buckling length of the entire member, not just the single section of the member.

You can select Ky, Kz, or Kz and Kz depending on which direction of buckling you are trying to account for. K values should only be set AFTER offsets have been added. Y and Z are the orientation of the member in its local coordinate system. It is important to note that Y buckling is a torsion about the Y axis, not a linear Y direction buckling displacement. The same can be said for Z-Buckling. For this example, we will set Ky/Kz

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1.2.7 Member Releases

All members in SACS are connected to their joints rigidly in all degrees of freedom as a default. Should you desire to release the member from the joint (For example if it is a pinned connection) SACS has a way to accommodate this. To ensure software convergence, Releases should only be used on one joint of a member. Releases are in the format of dx,dy,dz,rx,ry,rz, in binary format, 1 meaning to release the degree of freedom, and 0 meaning

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to maintain the degree of freedom connection. To set the release of a member other than its default of 111111:

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1.2.8 Member Offsets

Offsets of members are used to simulate geometries such as those indicated below:

To simulate the geometry of the brace, we can offset the brace from the joint the distance of ½ the width of the chord’s flange.

You can add offsets to members in global or local coordinate systems. To add an offset to a member:

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1.2.9 Modifying Member

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1.2.10 Gap Members

You can set up any member to be a tension only or compression only:

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1.3

Working with Plates

1.3.1 Adding Plates

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1.3.1.1 Triangular

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1.3.1.2 Quadrilateral

To add a quadrilateral plate follow the same steps as adding a triangular plate but select 4 joints instead of 3.

1.3.2 Plate Offsets

Plate offsets are the same as member offsets except you must offset all joints of a plate.

1.4

SACS Model overview

1.4.1 Displaying Labels

An important part of SACS Precede is to be able to view the model properties in its entirety. SACS has the ability to show individual joint, member, plate, and load labelings through it’s display feature

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1.4.2 Model Viewer

SACS also gives you the ability to see the model in full geometry as opposed to the point and line geometry. This is a handy tool to use to verify beam orientation, verify offsets, and to visualize structural geometries.

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1.4.3 Select/unselect

SACS allows you to select only those members or plates that you would like to see, or unselect a group of members you would not like to see:

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1.4.4 Displaying Planes

You can display a single plane of members and joints within a complex 3-D structural geometry. For example to view just the top face of the following structure:

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1.5

Setting Up the Analysis

1.5.1 Basic Loads

You can apply point loads to joints, distributed loads to members, selfweight of the structure, or deflections to joints. The most common use of basic loads is to load joints and utilize the selfweight of the structure. To apply a load to a joint:

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Apply your load in any DOF per the global CS

SACS will tell you the sum of all forces, and the center of all forces for this basic load case

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1.5.1.1 Self weight

To determine the selfweight of the structure follow the steps below:

Give the load a label by filling in the load condition and load ID then click OK

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1.5.2 Combined loads

To Combine basic loads:

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SACS will then tell you the center of all the forces for your combined load case

1.5.3 Load Selection

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1.5.4 Report Options

You can tell SACS what information you would like to return from the analysis run on your model:

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2.0

POSTVUE

2.1

Setting up the Runfile

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2.2

Stress Checking

2.2.1 Displaying Member Unity Checks (UC)

To see if any structural member stress has exceeded Code allowables:

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2.2.2 Displaying Member Stresses

To display individual member stresses (tension, Compression, Bending & shear) do the following:

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2.2.3 Displaying Member Loads

To display individual member loads (Tensile force, compressive force, Bending & shear ) do the following:

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2.2.4 Displaying Plate Stresses

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2.2.5 Reviewing a member

To review the stresses in an individual member:

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This is a very important Screen. It tells you what the unity checks of the member are just due to the individual loads on the member. It also allows you to do a quick member

resizing check to see what size member would take the applied loads.

2.2.6 Reviewing a moment diagram

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Select the Member then click “APPLY”

The program default is to show Z shear and Y Moment

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2.3

Deflection Checking

2.3.1 Displaying frame displacement:

To view the displaced shape of the structure:

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2.3.2 Displaying Joint Deflections/rotations

To display individual joint displacement due to analyzed loads:

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2.4

Displaying Reaction Loads

To display Joint Reaction loads:

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2.5

Displaying single load cases

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2.6

Reports

2.6.1 Joints

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2.6.2 Members

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2.6.3 Plates

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3.0

Advanced SACS

3.1

Working with Special Geometries

Sometimes there is a need to create special members to incorporate non-standard geometries into our models. An example of which would be a boxed in I-beam:

In order to incorporate this geometry into SACS, we must understand how structural members are analyzed within AISC 316 (ASD) In order to add the special member to SACS, we need to know 9 properties of the section:

• Z dimension • Y-Y Shift • Y-Dimension • Y shear area • Z-shear area • Axial area

• Torsional Moment of inertia

• Moment of inertia through the Y-axis • Moment of inertia through the Z-axis

According to AISC, shear through a beam can only be taken up in the specific areas of the beam, for example, for stress in a beam due to shear forces in the Z direction only the shaded areas below can be used:

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Likewise for stress in a beam due to shear forces in the Y direction only the shaded areas below can be used:

Y-Y Shift is the distance from the shear center of the member to the area moment center of the member along the Z axis.

In order to determine the bending moments of the inertia, we can use the parallel axis theorem. In order to determine the torsional moment of inertia, we must use ANSYS.

3.1.1 Ansys Creation

To set up the area for Ansys, you can build the section in Ansys or import the section from Autocad or Inventor. Assuming you have imported the geometry from Ansys and Run the section tools in Ansys, here is how you convert the ANSYS values to the ones SACS uses:

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3.1.2 Creating a section

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Input your values from Anays

3.1.3 Creating a Member

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3.2

Lifting Analysis

A Manifold lift analysis is one of the most stringent parts of the overall manifold frame analysis. There are 2 approaches to lifting analysis, modeling the lift with slings, or modeling the lift with forces.

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3.2.1 Sling lift analysis

3.2.1.1 Applying the Loads

The manifold Lift analysis should incorporate all the expected loads during lift including but not limited to header weight, insulation weight, pressure cap weight, controls equipment weight, water filled header weight, control fluid weight, etc… The lift analysis should also include all applicable amplification factors per ES-004501-01 or per the project requirements whichever is more stringent.

These amplification factors may include:

• Dynamic Amplification Factor (1.4+) • Skew Factor 25/75 (1.5)

• Weight Inaccuracy Factor (1.1) • Consequence Factor (1.35+)

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10” pressure Cap Basic Load Case

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Selfweight of the Structure Basic Load Case

3.2.1.2 Adding Boundary conditions

In order to stabilize the lift of the manifold, we need to set some boundary conditions for the lift. Typically we

constrain a node in the center of the manifold directly under the center of all vertical forces as well as fixing the lift point of the sling:

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3.2.1.3 Incorporating the sling members

When performing a lift analysis with slings, you must incorporate into the sling geometry the 25/75 lift

assumption. This design factor accounts for tolerances in sling and structure geometry and states that 2 opposing sling legs will take 75% of the entire load of the lift while the other 2 opposing legs take 25%. This is only of concern in 4 point lifts and not of 3 or 2 point lifts (Unless lifting a spreader bar).

In order to account for a 25/75 sling distribution, we make all slings in the model as pipe. We make all slings the same diameter as the wire rope expected for use, and adjust the wall thickness of the 25% slings legs to reduce the capacity of these slings. .

Sling Cross Sections

3.2.1.4 Adjusting the releases

It is also important to release the moments on the padeye side of each sling in order to simulate the shackle

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Joint A Releases

Joint B Releases

3.2.1.5 Selecting and Factoring the loads

To combine and factor the loads:

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3.2.1.6 Interpreting the results

To verify the correct 25/75 assumption on the sling legs we must look at the tension in the slings

You can see from the above picture that the two sling legs carrying 57 kips are taking 75.7% of the combined tension load of all 4 sling legs.

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3.2.1.7 Iterating to correct tension in slings /

Loads at fixities

When reviewing the tension in the sling legs it is

sometimes necessary to go back to the model and adjust the wall thickness of the 25% legs to get the appropriate 25/75 distribution of the sling tension.

3.2.2 Manifold Constrained with loads applied to

padeyes

This type of modeling is similar to using slings, however it involves replacing the slings with forces to simulate the 25/75 lift.

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3.2.2.1 Adding Boundary conditions

Similar to the Lifting with slings, the manifold should be constrained directly below the lift point. This constraint should be a fixed constraint. To allow for model

convergence

3.2.2.2 Apply 25/75 loading to padeyes

Apply the FX, FY, & FZ loads as the geometry dictates to each padeye. The loads should approximate the 25/75 assumption in addition to any other amplification factors present in the design

3.2.2.3 Reviewing the results

Review the results of the analysis as with any other analysis. It is important to review the vertical load on the fixed joint to ensure that the reaction is minimal. If the vertical reaction is significant, adjust the loads at the padeyes and re-run the analysis to correct.

3.3

Manifold Operational Analysis

3.3.1 Adding Boundary conditions

When constraining your manifold, you must decide how the structure is supported. Is it supported by a central post? Does the manifold have feet? Below are examples of different manifold constraints.

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3.3.2 Defining the load cases

The load cases should be the resultant loads from your manifold header analysis in ANSYS. The location of your piping supports in SACS should match the location of your pipe supports in ANSYS.

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3.3.3 Load transfer

The reaction loads from ANSYS must be inverted, and applied to the manifold at the locations of support:

And then we can combined the header loads with the self weight, and any other external loads. In the case of this manifold, the header loads are combined with the Self weight of the frame, the weight of the HDU, the weight of the SCM and SAM.

If the total weight of the header loads on the frame does not match the weight of the header with insulation from your inventor model, you should scale the loads of the header appropriately to

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3.3.4 Reaction loads

The reaction loads from your Frame can now be extracted and supplied to the pile / manifold base supplier for their analysis.

3.4

Manifold Impact Analysis

3.4.1 Adding Boundary conditions

In order to simulate impact, you need to constrain your frame model at the lift points in the vertical direction

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3.4.2 Establishing your frame stiffness

To establish your frame stiffness, you must apply a known load at the point of frame impact. Do not include any selfweight or any other loads to determine the stiffness of the frame

:

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So we know that the calibration load is 100000 lbs, and the displacement is .090 inches.

3.4.3 Working out your impact load in Mathcad

Below is a sample mathcad file for converting the calibration load into an impact load

<--- # OFF ACCELERATIONS OF GRAVITY SEEN =

Gs Load

Mass Manifold g⋅

:=

<--- LOAD TO APPLY TO MANIFOLD

Load =1089829 lbf

Load :=Fimpact + Mass Manifold g

<--- FORCE DUE TO IMPACT

Fimpact =677829 lbf

Fimpact :=Kmanifold X⋅

<--- DISPLACEMENT DUE TO IMPACT

X=0.61 in

X Mass Manifold Vinstall

2 ⋅ Kmanifold := <--- CONSERVATION OF ENERGY 1 2Kmanifold X 2 ⋅ 1

2⋅Mass Manifold Vinstall

2

<--- STIFFNESS OF THE MANIFOLD AT IMPACT LOCATION

Kmanifold 1111111 lbf

in =

Kmanifold := deflectionCAL

<--- SACS DISPLACEMENT DUE TO CAL

deflection :=.090in <--- CALIBRATION LOAD CAL :=100000lbf <--- INSTALLATION VELOCITY Vinstall .5m s :=

<--- MASS OF THE MANIFOLD (NOT WEIGHT!)

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3.4.4 Applying the loads

The impact load should be combined with the installed weight of the manifold as a combined load condition and ran.

3.4.5 Reviewing the results

Even though the members seem to be overstressed, the allowable stresses during impact are greater than the allowables during operation. You are allowed to go up to yield at impact so you must review your results file.

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As long as the combined stress is below the yield strength of the material and the shear stress is below 57% of the yield of the material the member is sufficient to take the impact

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3.5

Object Impact Analysis

Object impact analysis is similar to manifold impact analysis in that you constrain the manifold, determine the stiffness of the manifold, and apply the impact and weight load of the object to be impacted onto the manifold at the appropriate location. Allowable stresses are the same as with the Manifold installation impact.

3.6

Joint Can

3.6.1 Punching Shear

The Joint Can portion of SACS is used to model punching shear between intersection tubular members:

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3.6.2 Joint Can Input File

To the joint along with the members, set up the file exactly as explained in Section 1 of this document. After you have saved your file in Precede:

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Click “NEXT” Then “Finish” Then the “SAVE icon” All files should be saved in the format “jcninp.filename”

3.6.3 Running the Analysis

Set up your analysis like you had in the past by selecting your precede file, selecting postview database, however, under the “Joint Check” tab:

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Click “OK” Then “RUN”

3.6.4 Reviewing your Results

You can review your unity checks in Postview exactly as you have been before:

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3.7

GAP

Gap is used when you are classifying certain members as tension only or compression only Members in an analysis. Below is a Tension only member.

A compression only member would be a manifold foot or leg extension used for support

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3.7.1 Classifying Compression or Tension

Members

Select the following to change a member from Tension or Compression:

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Then click “APPLY”

3.7.2 Selecting Gap Options

After you save your model you can tell SACS to run the GAP program by selecting the following:

3.7.3 Reviewing the results

You can review the results of your input file the same as you would any other postvue file. Gap will determine if the member is in compression or tension and therefore allow the member to take load or not based upon the attributes you assigned to the member.

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