Notes on NZ Railway

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    Notes on New Zealand Railways Corporation:

    101.5.1 Vertical Dead Load

    Actual Loads shall be used. These may be based on the following unit weights:

    Structural Concrete 25 kN/m3

    Structural Steel 77 kN/m3

    Ballast 19 kN/m3

    Complete Railway Tack Sets 5 kN/m3

    Fill (typical only) 17 kN/m3

    For ballast containing bridges:

    minimum Ballast tray width 3.8 m

    Track set weight 5 kN/m

    (includes full allowance for weight of rail, rail seatings, rail fastenings and sleepers)

    Estimating Dead Load of Steel Spans (see Figure 1)

    Vertical Train Load (see Figure 2)

    250 kN Axle train Loading: (see Figure 3)

    Shear Force. Bending Moment and Pier Reaction Tables

    Vertical Impact Loads

    For concrete structures:

    I = LL and I 60% for culverts

    LL + DL I 80% for bridges

    For steel structures

    I = 75 if L 5 where: I = impact as a pe

    I = 30 + 60 - L2

    if 5 < L 30 (note: may mo

    S 50 L = length of span

    I = 30 + 10 - 550 if L > 30 of longer of ad

    S L-12 S = transverse spa

    Note: Steel impact is limited to 75% between floor

    Vertical Derailed Train LoadFor derailed train operating at an eccentricity of 1.5m for the track centerline as shown in Figu

    Allowance 50% of normal design impact.

    Vertical Footpath Live Load/ Footway Loading

    For concrete footpaths 5 kPa

    For Foothpaths made out of other materials 4 kPa

    Wind Load

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    WL shall be specified in the AREMA 2006 Manual

    Except:

    For wind load on bridge projection 2.2 kN/m

    For wind load on bridge projection, 3.3 kN/m

    if windward side is open

    At 1.8m above rail level as wind on train 4.4 kN/m

    Vertical Clearance

    The design flood flow period return period shall be taken as 100 years

    Vertical clearance fromm super structure

    soffit level to design flood level

    Longitudinal Train Load 10.5 kN/m

    8.5 kN/m over loaded portion of the bri

    Sideways Train Loads

    as per AREMA Manual 2006 requirements

    covers train centrifugal and nosing effects

    Sideways Handrail Loading

    as per the TNZ:Bridge Manual

    Concrete Creep and Shrinkage Effects

    as advised in Road Research Bulletin Number 70

    Note: NZ concrete creeps and shrinks a lot more than is common elsewhere in the world.

    Temperature Allowances

    Allowances for stress and movement resulting from variations in the

    mean temperature of the structure shall be made as below.

    structure temperature (C)

    steel 25

    concrete 20

    Load Factors

    a. 1.4D + 2.3(L + I) where:

    b. 1.4(D + C + EP + B* + NRF + FL) + 2.3(L + I) D : dead load

    c. 1.8(D + L + I + C + EP + B* NRF) L + I : live + impa

    d. 1.4(D* + EP + B* + NRF + W) C : centrifugal

    e. D + EP + B + NRF + EQ LF : braking or t

    f. 1.4(D* + EP + B* + EF) N : nosing or l

    g. 1.4(D + L + I + C + N + EP + B* + LF + EF) EP : earth press

    h. 1.4(D + L + I + C + N + EP + B* + NRF + W + LF) B : buoyancy

    i. 1.4(D + L + I + C + N + EP + B*) NRF : normal rive

    j. 1.0(D + L + 0.5 I) (derailed train case) W : wind

    k. 1.0(D + S) + 1.2(D + L + I) (after strike) EQ : earthquake

    * indicates use an overall load factor of 1 on a load case, FL : footway liv

    if this is more severe. EF : extreme flo

    coeff of thermal expansion

    1.20E-05

    1.10E-05

    0.6 m

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    S : striking loa

    DL + LL + Imp + Wind on Train + Wind on Bridge + CF + Nosing + Braking

    DL + LL + Imp + Wind on Train + Wind on Bridge + CF + Nosing + Traction

    DL + Wind on Bridge(only on tall and light structures)

    Note: for pile loads, do not include impact loads

    Pier Deflection

    Pier deflection under unfactored centrifugal wind and

    1:50 rake error sway from live and impact loads

    Nosing Forces

    See A.R.E.M.A. manual

    Handrail loading

    Applied horizontally or vertically to

    any railing on public bridges

    Applied horiz. Or vert. to any railing

    at the most critical location on rail bridge

    Centrifugal Force = 0.1 x LL

    Water Forces

    The horizontal force effect of flowing water shall be allowed in the design of the piers

    The pressure shall be calculated by:

    P = K Vo2

    where:P = pressure on projected area (k

    Vo = water velocity derived from S

    K = 0.7 for square ended pie

    0.35 for circular piers

    0.25 for piers with round

    0.5 on debris

    2.2 on spans (overtoppi

    Note:

    A pressure of 0.5P shall be applied to all trailing piles in a pier.

    Steel Structure Design

    use A.R.E.A. Manual Chapter 15

    Concrete Structure Design

    Use NZS 3101 for all aspects of concrete design

    A.R.E.A. Maunal Chapter 8

    1 kN

    span/300

    N/m750

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    rcentage of live load

    dify for low speeds as per AREMA)

    (meters) for longitudinal members or length

    jacent railbeams for floorbeams

    cing (meters) of longitudinal members or distance

    eam supports for floorbeams

    re 4

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    (based on NZ Railways Corporation: ONTRACK)

    dge (based on NZ Rail Limited)

    t loads

    force

    raction force

    teral loads from vehicles

    ure or negative skin friction

    r or tidal flow

    e load

    od forces combined with maximum scour

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    d

    Pa)

    ection 4.1 (m/sec)

    rs

    d ends

    g)