Overview of Eurocodes

  • Upload
    bsitler

  • View
    237

  • Download
    2

Embed Size (px)

Citation preview

  • 7/27/2019 Overview of Eurocodes

    1/27

    Overview of Eurocodes

    9 Introduction to EN 1990

    as s o es gn limit state design

    combination of actions

    9 Introduction to EN 1991

    9 Introduction to EN 1993

    1 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    2/27

    Sco e of Eurocodes

    -

    -

    EN 1991 - Actions on structures

    2 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    3/27

    Sco e of Eurocodes

    Remaining 8 codes are material-specific:

    EN 1992 - Design of concrete structures

    EN 1993 - Design of steel structures

    -

    EN 1995 - Design of timber structures EN 1996 - Design of masonry structures

    -

    EN 1998 - Design of structures for earthquakes

    EN 1999 - Design of aluminium structures

    3 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    4/27

    s a es a a s ruc ure s a e

    designed adequately and you are required to

    ruc ura res s ance

    Serviceability Durability

    Fire resistance

    Robustness

    4 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    5/27

    -

    Subscript Definition Example

    Ed Design value of an effect MEd Design bending moment

    Rd Design resistance MRd Design resistance for bending

    El Elastic ro ert W Elastic section modulus

    Pl Plastic property Wpl Plastic section modulus

    5 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    6/27

    Actions (F):

    -

    indirect actions - temperature changes, vibrations

    both essentially produce same effect

    Effects of action(E): on structural members and whole structure

    for example bending moments, shear forces,

    capacity of a structural element to resist bendingmoment, axial force, shear, etc.

    6 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    7/27

    Permanent actions G : are those that essentiall

    do not vary with time such as self-weight of

    structure fixed e ui ment

    Variable actions Q : leadin and non-leadin

    actions, and those that can vary with time such

    as imposed loads, wind loads and snow loads

    Accidental actions (A): are usually of short

    duration, but high magnitude such asexplosions, impacts

    7 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    8/27

    Outlined in EN 1990 Basis of structural Desi n

    Based on limit state design

    Principal limit states

    Ultimate limit state concerned with colla se

    yielding; buckling; overturning

    Serviceability limit state, concerned with function Deflection; vibration

    Other limit states

    Fire resistance Durabilit

    robustness

    8 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    9/27

    Limit states: s a es eyon w c e s ruc ure can no

    longer meets its original design intention

    Ultimate limit states:

    similar forms of structural failure, for e.g.

    ,

    states correspond to function, beyond which

    for e.g. deflection, vibration

    9 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    10/27

    Define relevant limit states

    Determine appropriate combined actions {F}, e.g.

    temperature changes

    e erm ne es gn e ec s

    bending moments deflections

    Determine desi n resistance R

    Ensure no limit state is exceeded {R > E}

    10 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    11/27

    Characteristic values of actions

    Representative value of action above which not more than a

    small percentage of the action may exceed during the design

    working life Design values

    es gn va ues use o c ec m s a e con on

    Design value of actionshe characteristic value of action multiplied by the

    relevant partial factor for action

    Design value of strength

    The characteristic value of strength divided by the

    re evan par a ac or or ma er a

    11 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    12/27

    values for both actions material to account for

    variabilit

    The value of depends on:

    e m s a e un er cons era on

    The variable to which it is applied The context e.g. is an action beneficial in relation

    to the considered effect

    F for actions (loading)

    M

    12 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    13/27

    Action Partial factor

    Ultimate limit

    state

    Permanent Action (G)

    Unfavourable conditions G = 1.35

    = .

    Variable Action (Q)

    Unfavourable conditions Q = 1.50F

    avourable conditions Q = 0.0

    Serviceability Permanent Action (G) G

    = 0.0

    Var a e Act on (Q) Q = 1.00

    M

    M0 1.00 (1.00) Cross-sectionsM

    . .

    M2 1.25 (1.10) fracture

    13 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    14/27

    Fundamental combinations of actions may be determined

    1.5 combination factor

    from EN 1990 using Equation 6.10:

    other variable actions

    ++

    ,,0,k,11,,, ikiiQQjkjG

    QQG (6.10)=

    . permanen ac ons .

    variable actionscombination factor

    Load factors 1.35 and 1.5 are a lied when actions are

    unfavorable

    14 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    15/27

    Identif leadin variable action Q ,

    The leading variable action is the one that leads to the

    most unfavourable effect (i.e. the critical combination)

    To generate the various load combinations, eachvariable action should be considered in turn as the

    .

    Other variable actions reduced by a combination factor

    Accounts for probability of simultaneous occurrence of

    multiple variable loads

    Imposed load = 0.7

    Wind load = 0.6 (SS NA = 0.5)

    15 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    16/27

    the load combinations about EC 3Gk= Dead load (permanent action);

    Qk= imposed load;

    Wk= wind load

    Dead load & imposed load 1.35Gk+ 1.5Qk

    . k . k

    Dead load, imposed and

    wind load1.35Gk+ 1.50Wk+ 1.05Qkor

    1.35G + 1.50 + 0.75W

    *1.05 = 0.7 1.50Leading variable action 0.75 = 0.5 1.50

    16 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    17/27

    - -

    EN 1991-1 contains the following sub-parts: EN 1991-1-1: Densities, self-weight, imposed

    loads

    EN 1991-1-2: Fire

    - - : now oa s

    EN 1991-1-4: Wind actions

    EN 1991-1-5: Thermal actions

    - - : ct ons ur ng execut on

    EN 1991-1-7: Accidental actions Im act and

    explosions)

    17 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    18/27

    Overview of EN 1993 Eurocode 3

    Eurocode 3 EC3 contains 6 arts:

    -

    EN 1993-2: Bridges

    EN 1993-3: Towers, masts & chimneys

    - ,

    EN 1993-5: Piling

    EN 1993-6: Crane supporting structures

    18 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    19/27

    - -

    Eurocode 3 Part 1 has 12 sub-parts:

    EN 1993-1-1: General rules

    - - : re EN 1993-1-3: Cold-formed thin gauge

    EN 1993-1-4: Stainless steel

    EN 1993-1- : P ate e ements

    EN 1993-1-6: Shells

    19 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    20/27

    - -

    EN 1993-1-7: Plates transversely loaded

    EN 1993-1-8: Joints

    EN 1993-1-9: Fatigue

    EN 1993-1-10: Fracture toughness

    - -

    EN 1993-1-12: High strength steels

    20 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    21/27

    Ever Eurocode will contain a National Annex

    The National Standard implementing Eurocode

    (e.g. SS EN 1993-1-1: 2010) must comprise thefull, unaltered text of that Eurocode, including all

    Annexes.

    e a ona nnex may on y nc u e n orma on

    on those parameters within clauses that have

    . .

    EN 1993-1-1: 2010)

    21 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    22/27

    -

    Minor axis z-z

    Longitudinal axis of element x-x

    22 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    23/27

    Major axis y-yMinor axis z-z

    Longitudinal axis of element x-x

    23 CSP 08 - 2012

    M t i l P ti

  • 7/27/2019 Overview of Eurocodes

    24/27

    Material Properties Nominal values of yield strengthfyand ultimate tensile

    strengthfu for hot-rolled structural steel can be taken froma e 3.1 o EC3-1-1

    Table 3.1 of EC3-1-1 (part)

    Standardand steel

    Nominal thickness of the element (mm)

    T40mm 40mm 80mm

    fy(N/mm2) fu (N/mm

    2) fy(N/mm2) fu (N/mm

    2)

    -

    S235 235 360 215 360

    S275 275 430 255 410

    S335 335 510 335 470

    S450 440 550 410 550

    24 CSP 08 - 2012

    M t i l P ti

  • 7/27/2019 Overview of Eurocodes

    25/27

    Material Properties

    The National Annex may give the choice for the value of

    and which could be obtained from either the Product

    Standards (EN 10025 for hot-rolled sections) or by using

    Table 3.1.

    The National Annex of Singapore (NA to SS EN 1993-1-1)choose the earlier. The nominal values of thefyandfu for

    structura stee s ou e t ose o ta ne rom t e

    product standards.

    n ngapore, non- ma er a s are a owe o e use .

    Further information on the values offyandfu for steel

    -

    given in BC1: 2012a.a BC1: 2012 Design Guide on Use of Alternative Structural Steel to BS5950 and

    Eurocode 3, Building and Construction Authority, Singapore

    (ISBN: 978-981-05-9754-2)

    25 CSP 08 - 2012

    M t i l P ti

  • 7/27/2019 Overview of Eurocodes

    26/27

    Material Properties

    Values of yield strength for the most common grades of- -

    S335) form Table 3.1, the product standard EN 10025-2

    Thickness EC 32

    EN 10025

    2

    BS 5950

    2

    EC 3

    2

    EN 10025

    2

    BS 5950

    2

    y y y y y y

    S275 S275 S275 S335 S335 S335

    40 275 265 265 355 345 345

    63 255 255 255 335 335 335

    80 255 245 245 335 325 325

    26 CSP 08 - 2012

  • 7/27/2019 Overview of Eurocodes

    27/27

    es gn va ues o ma er a coe c en s o e use n

    EN 1993-1:

    Modulus of elasticityE = 210 000 N/mm2

    Shear modulus:

    G = E/2(1 +

    ) = 81 000 N/mm2

    Poissons ratio:

    = 0.3

    Coefficient of thermal expansion:

    a= 12 10-6/

    (for temperatures below 100 )

    27 CSP 08 - 2012