connections for steel structures by john mark (cisc - icca)

32
1 CALGARY 3 APRIL 2012 2 CONNECTIONS FOR STEEL STRUCTURES John Mark P.Eng.

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Connections for Steel Structures

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Page 1: Connections for Steel Structures by John Mark (CISC - ICCA)

1

CALGARY

3 APRIL 2012

2

CONNECTIONS FOR

STEEL

STRUCTURES

John Mark P.Eng.

Page 2: Connections for Steel Structures by John Mark (CISC - ICCA)

3

Steel Handbook

10th

Edition 2010

Connection

Reference

CSA S16-09

4

COURSE AGENDA

1. Introduction

2. Bolts and Welds

3. Types of Construction Permitted

4. Economics

5. Types of Connections

6. New Connection Guidelines in CSA S16-09

7. Connection Comments

8. Summary

9. Q & A

Page 3: Connections for Steel Structures by John Mark (CISC - ICCA)

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CONNECTIONS FOR STEEL FRAMED

STRUCTURES

Structural

Analysis:

6

Connection Design & Detailing

Page 4: Connections for Steel Structures by John Mark (CISC - ICCA)

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CONNECTIONS FOR STEEL FRAMED

STRUCTURES

As Built

Connection

8

BOLTS & WELDS

Page 5: Connections for Steel Structures by John Mark (CISC - ICCA)

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STRUCTURAL BOLTS A307 A325 A490 Heavy Hex

10

A325 A490 Heavy Hex

..and equivalents F 1852 F 2280

Page 6: Connections for Steel Structures by John Mark (CISC - ICCA)

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…there’s a new kid on the block!

the SUPER HIGH STRENGTH BOLT

• A325 at 830 MPa

• A490 at 1040 MPa

• X??? at 1400 MPa

12

……threads in the shear plane or not ?

Page 7: Connections for Steel Structures by John Mark (CISC - ICCA)

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Twist - Off Assembly…...

………as delivered

14

Use of DTI Washers ASTM 959

Page 8: Connections for Steel Structures by John Mark (CISC - ICCA)

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Shop Welding

Welding performed under controlled conditions

16

Field Welding

Welding performed under varying conditions

Page 9: Connections for Steel Structures by John Mark (CISC - ICCA)

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Weld Metal

• Weld electrodes are selected to “match or

overmatch” the specified minimum tensile

strength of the base metal

(CSA Standard W59).

• The term Xu is the electrode’s tensile strength

• E49XX electrodes, Xu = 490 MPa.

18

Basic Weld Types

Page 10: Connections for Steel Structures by John Mark (CISC - ICCA)

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Shear strength of welds

• Weld resistances use a resistance factor =

0.67, lower than 0.90 that is used for the

resistances involving the base metal to preclude

the failure of the weld before that of the main

material.

• Weld failures do not involve large deformations.

• Therefore a higher margin of safety against

weld failures has been traditional practice in

codes and standards.

20

Factored Resistance of Fillet Welds for

Direct shear or Tension/Compression

Induced Shear

Where

Ɵ = angle, in degrees, of axis of weld segment with respect

to the line of action of the applied force, 00 for longitudinal

weld and 900 for a transverse weld.

Mw = strength reduction factor for multi-orientation fillet welds

Base metal check is not required for

design of fillet welds.

Page 11: Connections for Steel Structures by John Mark (CISC - ICCA)

21

Fillet Weld @ 90 Degrees to Force

Vr =

0.67x0.67x4.24x.490x1.5 x1.0

= 1.3995 kN/mm or 1.40

vs (1.21 kN/mm) 16%

22

Construction Types CSA S16-09 permits three

construction types

• 8.2.2 Rigidly connected and

continuous construction

• 8.2.3 Simple construction

• 8.2.4 Semi-rigid (partially

restrained) construction

Page 12: Connections for Steel Structures by John Mark (CISC - ICCA)

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Economics

24

Economics

• Strength, serviceability and overall cost.

• Fabrication costs are influenced by the amount of:

cutting, hole making, fitting, handling, assembly

and joining of detail material to main material.

(Therefore fabrication costs are directly influenced

by the complexity of detail.)

• Erection costs are influenced by the time to erect,

plumb and complete the connections.

Page 13: Connections for Steel Structures by John Mark (CISC - ICCA)

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Economics

Simplified economical

cost breakdown of

Structural Steel Price:

Material: 33%

Fabrication: 33%

Erection: 33%

26

Connection Behaviour

• Connections permit forces to travel to adjoining

members to relieve the effects of local stress

concentrations at the member intersections or to

stabilize certain compression elements.

• Complexities of connection behaviour cannot be

readily analyzed by conventional means.

• Based on research, rational models and procedures

have been developed for analyzing connections and

simple rules have been established for proportioning

connection components

Page 14: Connections for Steel Structures by John Mark (CISC - ICCA)

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Connection Design

Should not be approached as an exact

science

• The designer should carry out a rational

analysis to determine a realistic distribution of

forces within the connection.

• Failure modes for the connection must be

established and are usually based on a simple

concept of “force paths”

• The designer must ensure that each component

of each force path has sufficient strength and

stiffness to transmit the required forces

28

SEVERAL EXAMPLES OF

TYPES OF CONNECTIONS

Page 15: Connections for Steel Structures by John Mark (CISC - ICCA)

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SIMPLE SHEAR

CONNECTIONS

30

SIMPLE SHEAR CONNECTIONS

Page 16: Connections for Steel Structures by John Mark (CISC - ICCA)

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Shear Tab

32

Bracing Connections

Page 17: Connections for Steel Structures by John Mark (CISC - ICCA)

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Column

Connections

34

Moment Connections

Page 18: Connections for Steel Structures by John Mark (CISC - ICCA)

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Truss Connections

36

Page 19: Connections for Steel Structures by John Mark (CISC - ICCA)

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HSS CONNECTIONS

38

CONNECTIONS FOR STEEL FRAMED

STRUCTURES

New for CSA S16-09 re: connection design

Clause 27 (Seismic Design) is not covered in this course

Page 20: Connections for Steel Structures by John Mark (CISC - ICCA)

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New clause CSA S16-09, Clause 13.11

Block Shear Strength

Tr = Øu[UtAnFu+0.6Agv(Fy+Fu)/2]

Ut = efficiency factor per connection type

An = net area in tension

Agv = gross area in shear

𝜙𝘶 = 0.75

40

Bolts in Bearing & Shear,

Clause 13.12.1.2

Page 21: Connections for Steel Structures by John Mark (CISC - ICCA)

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fastener shear strength can only be achieved if

sufficient BEARING STRENGTH is there

• now we must look at the material of the connected member to provide local strength to develop shear

• this bearing strength saw major revisions in the 1970’s when it was expressed in terms of the Fu of the connected plate

42

The bearing is now linked to tear out

• There is no longer a “poison bolt” Br = Φ n e t Fu

• Bearing has a higher resistance factor Φ = 0.8

Long slotted holes have a reduced (80 %) bearing strength….. Br = 2.4 Φ n d t Fu

• Tear out tends to be a “small” connection problem - make them larger; avoid minimum gage/pitch

• Many new mechanisms for tear out are now recognized

• …..but why do new equations for block shear keep appearing?

Page 22: Connections for Steel Structures by John Mark (CISC - ICCA)

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the questions of tear out strength

• What does the ultimate

state look like?

• Can tensile and

shearing strengths

occur simultaneously?

• If not we need to factor

to include the effect.

44

Shear through the threads or not

Page 23: Connections for Steel Structures by John Mark (CISC - ICCA)

45

Resistance of M/D fillet welds,

Clause 13.13.2.2

46

Example (summary)

Per S16-09

Trans. weld

= .933 x 1.5 x 1.0 x 100 = 140 kN

Long. welds

= .933 x 1.0 x 0.85 x 600 = 476 kN

Total = 616 kN

Previous method A

= 1.21 x 100 + .933 x 600 = 681 kN

(about 11 % higher)

Previous method B

= 0.933 x 700 = 653 kN

(about 6% higher)

Page 24: Connections for Steel Structures by John Mark (CISC - ICCA)

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Welds & Bolts in Combination,

Clause 13.14

Vr = the largest of:

48

Page 25: Connections for Steel Structures by John Mark (CISC - ICCA)

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Example Determine Pr = ?

50

Example Solution

Page 26: Connections for Steel Structures by John Mark (CISC - ICCA)

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Bolts in Bending (Fills),

Clause 21.8.1.2

In bolted splices the

designer can now

account for the bending

of the bolts

Rv = 1.1 – 0.0158t

Rv is the bolt reduction

factor, t is the thickness

of the fillers

Valid from t = 6.4 mm up

to t = 19 mm

52

Column Splice Fillers

Page 27: Connections for Steel Structures by John Mark (CISC - ICCA)

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Fills with Bolts

Example;

Using 13 mm of loose fills,

Rv = 1.1 – 0.0158 x 13 = 0.895

Therefore 89.5% of the applicable bolt shear is allowed

And at 19mm of loose fills,

Rv = 1.1 – 0.0158 x 19 = 0.80

or 80% of the applicable bolt shear value

Research on thicker loose fill plates is continuing

54

Shear Resistance of Col. Webs,

Clause 13.4.2 & Clause 21.3

If Vr calculated from Clause 13.4.2 (= 0.8𝜙AwFs )

is exceeded, the column section should

either be changed to one with a heavier web

or appropriate web reinforcement must be

designed.

Page 28: Connections for Steel Structures by John Mark (CISC - ICCA)

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CONNECTION COMMENTS

56

CONNECTION COMMENTS

Page 29: Connections for Steel Structures by John Mark (CISC - ICCA)

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CONNECTION COMMENTS

58

Typical Stiffener Details

Page 30: Connections for Steel Structures by John Mark (CISC - ICCA)

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CONNECTION COMMENTS

60

Connection Forces

Page 31: Connections for Steel Structures by John Mark (CISC - ICCA)

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CONNECTION COMMENTS

62

SUMMARY

• Don’t always stick to least weight design

• Visualize how pieces can be connected

• Lines always connect

• Reduce stiffeners where feasible before tendering

• Don’t have small lightweights resist large reactions

• Talk to your friendly fabricator

Page 32: Connections for Steel Structures by John Mark (CISC - ICCA)

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QUESTIONS?