Slab Shear Checking

 

 

 

Produce the two-way shear (punching shear) check results at the supports of slab elements or at concentrated loads and the one-way shear check results along the user-defined Shear Check Lines.

 

 

 

 From the Main Menu select Design > Meshed Slab/Wall Design > Slab Shear Checking.

 

 

 

New for Gen 2010

 

 

 

Load Combinations

 

Select a desired load case or load combination.

Click  to the right to enter new or modify existing load combinations. (Refer to "Static Load Cases / Combinations")

 

 

 Punching Shear Check

 

Select for checking two-way shear.

Click the button  to the right to select the format of displaying the stress distribution on a critical section either in the In Plane direction or the Normal direction.

 

Force: Check shear using the resulting member forces and loading data.

 

Note. How to perform punching shear check 'by Force'

 

In this method, the program takes the axial force in the column supporting the slab as the shear force (V_Ed). The maximum shear force is calculated by multiplying V_Ed with shear enhancement factor ¥â. The value of ¥â is different for different columns. (as given in the code)

 

 

The shear resistance of the slab (without shear reinforcement) at the basic control section is given by

 

 

Where, the value of ¥ñl is calculated by program as applied rebar ratio.

When the rebar data has not been assigned, V_Rd,c will be always .

 

 

If V_Ed  < V_Rd,c: section is safe in punching shear

 

   V_Ed  > V_Rd,c: provide shear reinforcement

 

Stress: Check shear using the resulting stresses obtained from the analysis.

 

Avg. by Element: Check by average element stress in case of a column.     

 

Avg. by Side: Check by average edge stress in case of a column.     

 

 

One-Way Flexural Design

 

Display one-way shear check results along the user-defined shear check lines.

Click  to prompt the dialog box, and then enter the locations for checking one-way shear. [How to use this function...]

 

Defined Shear Check Lines : List of defined cutting lines

 

: Add the information contained in the Cutting Line Detail to the list of Defined Cutting Lines

 

: Delete a defined cutting line

 

: Modify a defined cutting line

 

Cutting Line Detail: Define a Cutting Line.

 

Name: Name of a Cutting Line

 

Pnt1: Start point of a Cutting Line

 

Pnt2: End point of the Cutting Line

 

Options

 

Define the plane and color for representing the graph.

 

Normal: Display the graph in the Normal direction of floor slab elements.

 

In Plane: Display the graph in the In-Plane direction of floor slab elements.

 

Scale Factor: Scale factor for diagram output

 

Reverse: Express the Diagram in the reverse direction.

 

Graph

Produce the output in a Graph Window ( valid only if 'Cutting lines' is selected).

 

Access the Plate Cutting Diagram Mode Dialog Box to determine the type of Graph Window.

 

Draw graphs on separate panes: Graphs pertaining to different Cutting Lines/Planes produced separately

 

Draw graphs on All in one pane: All the graphs pertaining to different Cutting Lines/Planes simultaneously produced in one graph

 

X-axis: Define the X-axis of the graph

 

Distance from Pnt1: Distance from the first point

 

Global X coord.

 

Global Y coord.

 

Global Z coord.

 

Value Output: Produce the moments in numerical values on the Cutting Line Diagram(s).

 

MinMax Only: Produce only the maximum and minimum values on the Cutting Line Diagram(s).

 

Element Edge

 

Specify the direction to produce the one-way shear check results of the slab elements with reference to the user-defined Cutting Line.

 

Both: Produce the Max/Min one-way shear check results of the slab elements on both sides of the user-defined Cutting Line.

 

Left: Produce the one-way shear check results of the slab elements on the left side of the user-defined Cutting Line.

 

Right: Produce the one-way shear check results of the slab elements on the right side of the user-defined Cutting Line.

 

Note

When the user-defined Cutting Line does not pass through the Mesh Line, Both, Left and Right will produce the same one-way shear check results.

 

 

Operations

 

: Produce the flexural checking results of wall elements in a text format.            

 

 

Type of Display

Type your drop-down text here.

 

Define the type of display as follows:

 

Contour

Display the slab flexural design results of the model in contour.

 

Ranges: Define the contour ranges.

 

: Assign the color distribution range of contour. Using the function, specific colors for specific ranges can be assigned.

 

Note
Contour Range Max/Min values can be larger than the max/min output values.  If the Contour Range values exceed the output values, they are entered at Rank 0 and Rank 11.

Number of Colors: Assign the number of colors to be included in the contour (select among 6, 12, 18, 24 colors)
 

Colors: Assign or control the colors of the displacement contour.

 

Color Table: Assign the type of Colors.

 

: Control the colors by zones in the contour.

 

Reverse Contour: Check on to reverse the sequence of color variation in the contour.

 

Contour Line: Assign the boundary line color of the contour

 

Element Edge: Assign the color of element edges while displaying the contour
 

Contour Options: Specify options for contour representation

 

Contour Fill

 

Gradient Fill: Display color gradient (shading) in the contour.

Draw Contour Lines
: Display color boundaries in the contour.

 

Draw Contour Line Only
Display only the colored boundaries of the contour.

 

Mono line: Display the boundaries of the contour in a mono color.

 

Contour Annotation
Legend or annotation signifying the ranges of the contour is displayed.

 

Spacing: Display the spacing for the legnd or annotation.

 

Coarse Contour(faster) (for large plate or solid model)
Represent a simplified contour for a large model using plate or solid elements in order to reduce the time required to represent a complete contour.

 

Extrude
Where plate elements or solid elements along a cutting plane are represented in contour, a three dimensional contour is created. The positive direction of the analysis results is oriented in the z-axis direction of the local element coordinate system.
 

The option is not concurrently applicable with the Deformed Shape option. Similarly, the option cannot be concurrently applied to the cases where the Hidden option is used to display plate element thicknesses or the Both option is used to represent Top & Bottom member forces (stresses).

 

Values

Display the slab flexural design results in numerical values.
The font and color of the numbers can be controlled in Display Option.

 

Decimal Points: Assign decimal points for the displayed numbers

Exp.
: Express as exponentials
 

Min & Max: Display the maximum and minimum values

Abs Max
: Display the absolute maximum value

Max
: Display only the maximum value

Min
: Display only the minimum value

Limit Scale(%)
: Set the screen display limit for nodal displacements relative to the selected maximum or minimum value
 

Set Orientation: Display orientation of numerical values

 

Note
The default Decimal Points can be controlled in "Preferences".

Set Orientation = 0 horizontally displays the numerical values to the right of nodes or elements.

The orientation angle represents the counter-clockwise direction, which may be used to enhance the readability of the numbers.

Legend

Display various references related to analysis results to the right or left of the working window.

Legend Position: Position of the legend in the display window

 

Rank Value Type: Specify a type of values in the Legend and the number of decimal points.

 

 

 

Note

Two-way shear check by Force cannot reflect the shear stress due to unbalanced moments. The user must independently check shear for floor slabs or foundation mats where significant unbalanced moments are anticipated. Shear check by Stress can reflect the shear stress due to unbalanced moments.

 

[How to use this function]

1.  Rectangular Column

 

1.1 Internal Column

 

 

  

- concrete strength = 270 kgf/cm2      

- column section size = 40 cm * 90 cm    

- slab thickness = 35 cm, rebar cover = 5 cm

 

¨ç Calculate the design parameters

   d  = 35 - 5 = 30 cm

   b0 = 2*70 + 2*120 = 380 cm

 

¨è Calculate the resulting shear stress

 

For the resulting shear stress at each location, use the average element stress or the average edge stress.                                                                                                             

 unit : kgf/cm2              

Position

Avg. by Element

Avg. by Side

AB

Max[ AB1,AB2,AB3,AB4 ] = 10.27

Avg[ AB1,AB2,AB3,AB4 ]=  8.87

BC

Max[ BC1,BC2,BC3,BC4,BC5,BC6 ] = 10.30

Avg[ BC1,BC2,BC3,BC4,BC5,BC6 ] =  9.01

CD

Max[ CD1,CD2,CD3,CD4 ]= 10.27

 Avg[ CD1,CD2,CD3,CD4 ]=  8.87

DA

Max[ DA1,DA2,DA3,DA4,DA5,DA6 ] = 10.30

Avg[ DA1,DA2,DA3,DA4,DA5,DA6 ] =  9.01

 

 

¨é Calculate the design shear stress

 

       

 

 ¨ê Calculate the shear stress ratio

- Check by average element stress:  

- Check by average edge stress:  

 

 

1.2 Edge Column          

 

- concrete strength  = 270 kgf/cm2

- column section size = 40 cm * 90 cm

- slab thickness = 35 cm, rebar cover  = 5 cm

 

 

¨ç Calculate the design parameters

   d  = 35 - 5 = 30 cm

   b0 = 2*110 + 70 = 290 cm

 

¨è Calculate the resulting shear stress

 

For the resulting shear stress at each location, use the average element stress or the average edge stress.

                                                                                                     Unit: kgf/cm2

Position

Avg. by Element

Avg. by Side

AB

Max[ AB1,AB2,AB3,AB4 ] = 11.27

Avg[ AB1,AB2,AB3,AB4 ]=  9.87

BC

Max[ BC1,BC2,BC3,BC4,BC5,BC6 ] = 11.30

Avg[ BC1,BC2,BC3,BC4,BC5,BC6 ] =  10.01

CD

-

-

DA

Max[ DA1,DA2,DA3,DA4,DA5,DA6 ] = 11.30

Avg[ DA1,DA2,DA3,DA4,DA5,DA6 ] =  10.01

 

 

¨é Calculate the design shear stress

       

 

¨ê Calculate the shear stress ratio

- ¿ä¼Òº° Æò±ÕÀÀ·Â °ËÅä :  

- Ãø¸éº° Æò±ÕÀÀ·Â °ËÅä :  

 

 

1.3 Corner Column     

 

 

- concrete strength  = 270 kgf/cm2

- column section size = 40 cm * 90 cm

- slab thickness = 35 cm, rebar cover  = 5 cm

 

 

¨ç Calculate the design parameters

   d  = 35 - 5 = 30 cm

   b0 = 110 + 70 = 180 cm

 

¨è Calculate the resulting shear stress

 

For the resulting shear stress at each location, use the average element stress or the average edge stress.

                                                                                                                                    Unit: kgf/cm2

Position

Avg. by Element

Avg. by Side

AB

 Max[ AB1,AB2,AB3,AB4 ] = 13.27

 Avg[ AB1,AB2,AB3,AB4 ] = 12.87

BC

 Max[ BC1,BC2,BC3,BC4,BC5,BC6 ] = 13.30

Avg[ BC1,BC2,BC3,BC4,BC5,BC6 ] =  13.01

CD

-

-

DA

-

-

 

¨é Calculate the design shear stress

     

                

¨ê Calculate the shear stress ratio

- ¿ä¼Òº° Æò±ÕÀÀ·Â °ËÅä :  

- Ãø¸éº° Æò±ÕÀÀ·Â °ËÅä :  

 

 

2.  Circular Column

 

2.1 Internal Column

 

- concrete strength = 270 kgf/cm2     

- Diameter of the column = 70 cm

- slab thickness = 35 cm, rebar cover = 5 cm

 

¨ç Calculate the design parameters

   d  = 35 - 5 = 30 cm

   b0 = SUM[ Length of S1 ~ S16 ] =  *100 = 314.16 cm

 

¨è Calculate the resulting shear stress

For the resulting shear stress, use the average element stress.

Max[ Stress of S1 ~ S16 ] = (11.85 + 10.77) / 2 = 11.31 kgf/cm2

 

¨é Calculate the design shear stress

      

    

 ¨ê Calculate the shear stress ratio

- Check by average element stress:  

 

 

2.2 Edge Column     

 

 

- concrete strength = 270 kgf/cm2     

- Diameter of the column = 70 cm

- slab thickness = 35 cm, rebar cover = 5 cm

 

¨ç Calculate the design parameters

d  = 35 - 5 = 30 cm

b0 = SUM[ Length of S1 ~ S12 ] =  *100*(1 - 2*45/360) = 249.81 cm

 

¨è Calculate the resulting shear stress

For the resulting shear stress, use the average element stress.

Max[ Stress of S1 ~ S12 ] = (12.85 + 11.77) / 2 = 12.31 kgf/cm2

 

¨é Calculate the design shear stress

 

      

    

 ¨ê Calculate the shear stress ratio

- Check by average element stress:  

  

 

 

2.3 Corner Column          

 

 

- concrete strength = 270 kgf/cm2     

- Diameter of the column = 70 cm

- slab thickness = 35 cm, rebar cover = 5 cm

 

¨ç Calculate the design parameters

d  = 35 - 5 = 30 cm

b0 = SUM[ Length of S1 ~ S8 ] =  *100*(1 - 4*45/360) = 157.08 cm

 

¨è Calculate the resulting shear stress

For the resulting shear stress, use the average element stress.

Max[ Stress of S1 ~ S8 ] = (13.85 + 12.77) / 2 = 13.31 kgf/cm2

 

¨é Calculate the design shear stress

   

    

 ¨ê Calculate the shear stress ratio

- Check by average element stress: