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1 2 3 Design Performance Requirements for Rail Bridges in en 1990 Annex A2

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I Bucknall, J Lane, I Palmer page 1 DESIGN PERFORMANCE REQUIREMENTS FOR RAILWAY BRIDGES IN BS EN 1990:2002 ANNEX A2 Ian Bucknall, Network Rail, London, UK John Lane, RSSB, London, UK Ian Palmer, Mott MacDonald, Croydon, UK Abstract BS EN 1990 Annex A2 contains the design performance requirements that are applicable to railway bridges. Compliance with the requirements limiting deformations and deck accelerations is intended to ensure the safe operation of the railway and comfort of  passengers. While limiting deformations is required for rail way bridge design to BS 5400-2 and associated railway group standards, checking the bridge behaviour for the dynamic effects of railway traffic has historically been limited to applying a dynamic factor Φ to the static load obtained from the design load models (RU and SW/0) in BS 5400-2. However, where bridge decks fall outside of the limits assumed in determining Φ, a dynamic analysis is required to ensure that the deformation and vibration limits set in Annex A2 of BS EN 1990 are met. The background to the differences between the design performance requirements adopted for designs to BS 5400-2 and the requirements of BS EN 1990 Annex 2 and BS EN 1991-2, will  be examined. The emerging requirements for clarification and amendment of the design  performance requirements in Annex A2 of BS E N 1990 will also be highlighted. Notation Φ dynamic factor α load classification factor L effective span length δ deformation
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8/14/2019 1 2 3 Design Performance Requirements for Rail Bridges in en 1990 Annex A2

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I Bucknall, J Lane, I Palmer page 1

DESIGN PERFORMANCE REQUIREMENTS FOR RAILWAY

BRIDGES IN BS EN 1990:2002 ANNEX A2 

Ian Bucknall, Network Rail, London, UKJohn Lane, RSSB, London, UK

Ian Palmer, Mott MacDonald, Croydon, UK

AbstractBS EN 1990 Annex A2 contains the design performance requirements that are applicable to

railway bridges. Compliance with the requirements limiting deformations and deck

accelerations is intended to ensure the safe operation of the railway and comfort of

 passengers.

While limiting deformations is required for railway bridge design to BS 5400-2 and

associated railway group standards, checking the bridge behaviour for the dynamic effects of

railway traffic has historically been limited to applying a dynamic factor Φ to the static load

obtained from the design load models (RU and SW/0) in BS 5400-2. However, where bridge

decks fall outside of the limits assumed in determining Φ, a dynamic analysis is required to

ensure that the deformation and vibration limits set in Annex A2 of BS EN 1990 are met.

The background to the differences between the design performance requirements adopted for

designs to BS 5400-2 and the requirements of BS EN 1990 Annex 2 and BS EN 1991-2, will

 be examined. The emerging requirements for clarification and amendment of the design

 performance requirements in Annex A2 of BS EN 1990 will also be highlighted.

NotationΦ  dynamic factor

α  load classification factor

L effective span length

δ deformation

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IntroductionRail bridges are designed to ensure the safe passage of the railway traffic. This is achieved

 by ensuring that the stiffness of the bridge is sufficient to prevent excessive deformations that

could lead to overstress in the rails, dangerous twisting of the tracks leading to derailment oran excessive dynamic response of the bridge leading to premature failure. The bridge must

also not cause uncomfortable vibrations for passengers. BS EN 1990 Annex A2[1] specifies

the performance criteria for railway bridges to ensure these levels of safety and comfort are

met.

The limits for allowable deformations specified in BS EN 1990 Annex A2, generally align

with the limits specified in UIC 776-3R [2], although the application of the load classification

factor, α, (BS EN 1991-2[3], 6.3.2(3)P), means that the BS EN 1990 Annex A2 railway loads

are typically greater than those defined in UIC 776-3R as amended by GC/RC5510[4] (now

withdrawn).

Dynamic effects on railway bridges were generally included in the quasi-static analysis

required in BS 5400-2[5] and UIC 776-3R. This design approach means that the static

classified vertical load effects are factored to account for the dynamic effects of the loading

from trains, through the application of a dynamic factor Φ. However, this approach is valid

only for bridges that satisfy certain stiffness criteria, and for standard railway traffic

travelling at up to 200km/h. Where bridges or bridge floors are outside of the stiffness

criteria, or line speeds exceed 200 km/h, a bridge specific dynamic analysis is required in

accordance with the UK National Annex to BS EN 1991-2[6], NA.2.50.

The following sections compare the BS 5400-2 requirements and methodologies with those

of BS EN 1990 Annex A2.

Design Performance  – Safety: DeformationIn addition to the structural capacity of the bridges, the bridge is designed to ensure that the

track is not overstressed or that trains are subjected to sudden changes in the track profile

through excessive deformation. BS EN 1990 Annex A2 specifies deformation limits to

ensure that bridge performance will not contribute to an unsafe railway. The limits take into

account the mitigating effects of track maintenance that overcome, for example, the effects of

settlement and creep. The performance requirements are described in the following sections

and comparisons are made with the historical requirements.

Track twist limitationsThe twist of the bridge, measured along the centreline of each track, is limited to minimise

the risk of derailment (see Figure 1). The track twist must be checked on the approach to the

 bridge, across the bridge and on departure from the bridge, and also to include the effects of

adjacent tracks being loaded, where the bridge supports more than one track. 

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Figure 1. BS EN 1990 Annex A2 definition of and limit for total track twist

BS EN 1990 Annex A2, A2.4.4.2.2 (2),  requires the track twist to be checked due to the

action of railway traffic loads only and BS EN 1990 Annex A2, A2.4.4.2.2 (3) requires the

total track twist to be checked, i.e. with the track profile considered in addition to the

deformation of the bridge under the railway traffic loads.

BS EN 1990 Annex A2, A2.4.4.2.2 (2), permits the National Annex to specify the allowable

twist limit when checking the twist under railway traffic load only and the UK National

Annex to BS EN 1990 recommends that the requirements are specified for the individual

 project.  Network Rail‟s design standard, NR/L2/CIV/020

[7]

 (planned for publication Spring2011), states that the requirements of A2.4.4.2.2 (2) to check the maximum twist shall not

apply and that the only total twist shall be considered. This is because the requirements of

BS EN 1990 Annex A2, A2.4.4.2.2 (2) are considered to be conservative as a traffic safety

limit and UK experience has demonstrated that compliance with the total twist limits is

acceptable.

The total twist limits of BS EN 1990 Annex A2, A2.4.4.2.2 (3) are the same as the limits in

UIC 776-3R. For a track gauge of 1,435m and two axles spaced 3m apart, no wheel shall be

more than 7,5mm out of the plane defined by the other three wheels (see Figure 1). This

7,5mm/3m total twist limit is the equivalent of the 0,0025 radians limit defined in UIC 776-

3R.

However, the applied load for checking the total twist is different. UIC 776-3R, as amended

 by GC/RC5510 (now withdrawn), requires the dynamic factor Φ to be applied to the

specified design loading (i.e. vertical railway traffic loads and centrifugal effects) with partial

factors equal to 1.0.

BS EN 1990 Annex A2, A2.4.4.2.2(1)P states that the loads to apply are, the vertical and

centrifugal effects of LM71 (also SW/0 and SW/2 as appropriate) multiplied by the dynamic

factor Φ and the load classification factor α. This results in an applied railway traffic load

higher than that for designs using UIC 776-3R as the UK National Annex to BS EN 1991-2,

NA.2.48 specifies an α value of 1,10 and NR/L2/CIV/020 specifies an α value of 1,21. Thelatter includes a robustness factor (det = 1.1) to satisfy the High Speed Technical

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Specification for Interoperability requirements to maintain safety and reliability over the life

of the structure and shall be applied to all designs for new and, where possible, replacement

 bridge designs.

The appropriate value for the dynamic factor Φ has always been subject to interpretation as

 bridge decks deform both transversely and longitudinally and a different dynamic factor can be applicable where the stiffness of the transverse and longitudinal elements is significantly

different and for decks with a significant skew. BS EN 1990 Annex A2 does not provide

additional guidance on the appropriate value of Φ to use, but non contradictory

complimentary information is included in NR/L2/CIV/020, allowing a composite dynamic

factor be calculated to represent the variable influence of the longitudinal and transverse

elements.

Vertical deformation limitationsThe vertical deformation limits specified in BS EN 1990:2002 Annex A2, A2.4.4.2.3 for the

maximum total vertical deformation and rotations at the bridge ends ensure acceptable

vertical track radii and robust structures (see Figure 2a). The deck end rotation limits ensurethat additional rail stresses and uplift forces on rail fasteners are minimised, along with

minimising angular discontinuities at switches or rail expansion devices near the bridge.

Figure 2a. BS EN 1990:2002 Annex A2 vertical deformation limits

Figure 2b. UIC776-3R vertical deformation limits

The total vertical deformation limit in BS EN 1990 Annex A2, A2.4.4.2.3(1) is L/600,

measured along any track, where L is the effective span. A comparable safety limit is not

specified in UIC 776-3R: UIC 776-3R, section 4 only states that the total vertical deflection

must not encroach into the required headroom. UIC 776-3R, section 6 recommends that the

rate of change of angle at the simply supported ends of the bridge deck is checked against the

limits in UIC 776-3R, table 1. The change of angle is limited to 0,010 radian where ballasted

track is provided on both sides of a joint at the end of the bridge, and 0,005 radian where

direct fastened track is provided on oneside of the deck end joint and ballasted track provided

on the other side of the joint (see Figure 2b).

BS EN 1990 Annex A2, A2.4.4.2.3 refers to BS EN 1991-2, 6.5.4 for the rotation limitations

at the bridge ends of ballasted track. BS EN 1991-2, 6.5.4.5.5(3)P limits the vertical

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deformation to 3 mm for line speeds up to 160 km/h and 2 mm for line speeds over 160 km/h.

For a typical bridge overhang past the bearings of 300mm, the 3mm limit (up to 160 km/h) in

BS EN 1990 Annex A2 will be less than the rotation allowed in UIC 776-3R Table 1.

Rotation limits for non ballasted track are required to be specified by the individual project in

the UK National Annex to BS EN 1990, NA.2.3.11.6.

As with the track twist checks, the applied load for checking vertical deformation appears to

 be different. UIC 776-3R, as amended by GC/RC5510 (now withdrawn) requires the

dynamic factor Φ to be applied to the specified design loading (i.e fL x RU or SW/0). BS

EN 1990:2002 Annex A2, A2.4.4.2.3(1) specifies the classified characteristic vertical load

 be applied, i.e. LM71 (SW/0) multiplied by α, but no mention is made of the requirement to

apply the dynamic factor (Φ). This is inconsistent with UIC 776-3 and the checks for twist of

the bridge deck (BS EN 1990 Annex A2, A2.4.4.2.2) and transverse deformation (BS EN

1990:2002 Annex A2, A2.4.4.2.3), where the need to apply the dynamic factor is specifically

stated. This oversight will be corrected in a future amendment of BS EN 1990 Annex A2 and

A2.4.4.2.3(1), which will require the dynamic factor (Φ) to be applied when checking the

vertical deformation of a deck.

Transverse deformation limitationsTransverse deformation of the bridge is required to be limited to ensure that the horizontal

track alignment remains acceptable (see Figure 3).

Figure 3. Definition of transverse deformations

The need for transverse deformation limits is generally more likely to feature where the

transverse stiffness of the deck is much less than the longitudinal stiffness, although it may

also be an issue for skew decks.

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BS EN 1990 Annex A2, A2.4.4.2.4 specifies the maximum change of radius of curvature and

maximum horizontal rotation in Table A2.8. The limits depend on the number of

consecutive decks and the line speed. The limits are the identical to those in UIC 776-3R.

The loads to be applied in accordance with BS EN 1990 Annex A2 are LM71 (SW/0)multiplied by Φ and α, including wind, nosing, centrifugal and thermal effects. Although not

categorically stated in UIC 776-3R, it is implied that the same loads are to be applied as those

in BS EN 1990, Annex A2, with the exception that α is not required to be applied to the

railway traffic loads for checking the UIC 776-3R deformation limits.

Longitudinal deformation limitations

The longitudinal displacement of the end of the upper surface of the deck due to longitudinal

displacement and rotation of the bridge deck end shall be limited to minimise rail stresses and

to minimise disturbance to the track ballast and the adjacent track formation (see Figure 4).

The check of longitudinal deformation is a new concept introduced in BS EN 1990, AnnexA2, A2.4.4.2.5.  The requirements for determination of the required combined response of the

structure and track, are defined in BS EN 1991-2, 6.5.4.5.2.

Figure 4. Definition of longitudinal deformations

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BS EN 1991-2, 6.5.4.5.2(1)P  requires that the deformation, at the bridge end between two

adjacent decks, or between the deck and the substructure, under traction and braking, is

checked. The loads to be applied when checking deformations are the larger of the

longitudinal traction and braking loads derived in accordance with the UK National Annex to

BS EN 1991-2, NA.2.45.2 or  BS EN 1991-2, 6.5.3.  The longitudinal deformation limits

depend on the track details and are typically 5 mm for continuous welded rails without railexpansion devices or with a rail expansion device at one end of the deck, or 30 mm for rail

expansion devices at both ends of the deck.

In addition to checking the longitudinal deformation under longitudinal loads, the

longitudinal deformation of the bridge ends under the vertical loads also needs to be

considered. BS EN 1991-2, 6.5.4.5.2(2)P specifies that up to two tracks may be loaded with

classified vertical traffic loads (i.e. LM71 (SW/0) multiplied by α) with any associated

dynamic effects neglected. The longitudinal deformation limits depend on whether the

combined response of the track and structure has been considered, being 8 mm when the

combined behaviour of the structure and the track is taken into account, or 10 mm when the

combined behaviour of the structure and the track is neglected.

Design Performance  – Safety: Vibration

The design performance of railway bridges has historically been assured through the

application of a dynamic factor Φ to the static load obtained from the design load models

(RU and SW/0) in BS 5400-2. For the traffic that generally uses mainline railway bridges in

the UK, a mix of passenger trains with a maximum speed of 200 km/h, and freight trains with

a maximum speed of 120 km/h, has been assumed to comply with the BS 5400-2 load

models. The application of a dynamic factor Φ to the loads calculated in accordance with the

requirements of BS 5400-2, has in practice been deemed to provide an adequate level of

safety for the dynamic effects in most cases. The dynamic performance of a railway bridge ischecked indirectly by complying with, the live load deflection limits, and limits for the first

natural frequency of bending (n0), set out in UIC 776-3R. These limits are the same as those

included in the UK National Annex to BS EN 1991-2, Figure NA.12.

However, where train speeds exceed the maximum values stated above, or where resonance

can occur, the dynamic factor calculated from BS 5400-2 may not be adequate and there

could be a risk of overloading a bridge or of premature fatigue failure. To address this

situation, the UK National Annex to BS EN 1991-2 contains a procedure to establish whether

a bridge-specific dynamic analysis is necessary.

Where a dynamic analysis is required, the deformation and vibration limits set out in BS EN1990 Annex A2, are intended to ensure the safe performance of railway bridges subject to

 passenger trains travelling at speeds greater than 200 km/h. The High Speed Load Model

(HSLM) was introduced to replicate the dynamic characteristics of real high speed trains for

this purpose. The design requirements within BS EN 1990 Annex A2 were developed for

typical Continental European slab-type railway bridge decks. However, there are railway

 bridge types that are prevalent in the UK (half-through types for example), which would not

comply with the BS EN 1990 Annex A2 limits at speeds lower than 200 km/h and the UK

 National Annex to BS EN 1991-2, NA.2.50, requires consideration of these railway bridge

types and for speeds below 200 km/h also.

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The need for dynamic analysisThe UK National Annex to BS EN 1991-2, NA.2.50 provides the flow charts to determine

whether a dynamic analysis is required. In addition to the quasi-static analysis, the design

may be checked to ensure resonance does not occur (as this could lead to unacceptable

deformations and a reduced fatigue life), and that the deck response (acceleration) is within

the limits set out in BS EN 1990 Annex A2. The UK National Annex to BS EN 1991-2,Figure NA.12 is applicable for simple structures (i.e. those structures that exhibit only

longitudinal line beam behaviour) and the UK National Annex to BS EN 1991-2, Figure

NA.13 is applicable for both simple and complex structures (i.e. those structures that require

deck/floor elements to distribute axle/wheel loads to primary longitudinal elements).

The UK National Annex to BS EN 1991-2, NA.2.50 allows all choices and options relating to

dynamic analysis to be specified for the individual project. Consequently, where a dynamic

analysis is necessary, reference to NR/L2/CIV/020 is required. Much of the information

contained in NR/L2/CIV/020 was established following research undertaken for the West

Coast Mainline Upgrade project. Details of the background research supporting the

requirements and limits stated in NR/L2/CIV/020, for railway bridge types common on theUK railway network, are described in the paper Permissible Deck Accelerations for Rail

 Bridge Dynamic Assessments, Norris. P et al.[8].

Dynamic analysis design rulesWhere a dynamic analysis is required, the designer is required to check the effect of real

trains (axle loads and spacings to be specified for the individual project) and, where the route

is part of the high speed Trans European Network (TENs route), the load effects attributable

to the High Speed Load Models (HSLMs). Two models, HSLM A and HSLM B, are defined

in BS EN 1991-2, 6.4.6.1.1(4) and (5) respectively. Each HSLM represents a Universal Train

with variable coach lengths. The pair of HSLMs together represent the dynamic load effects

of articulated, conventional and regular high speed passenger trains, which comply with the

requirements for the European Technical Specification for Interoperability on high speed

routes (HS INS TSI).

BS EN 1991-2, 6.4.6.1.1 (6), Table 6.4, specifies requirements for the application of HSLM

A and HSLM B for analysis, in terms of particular structure types and for particular span

ranges. It is permitted to specify additional requirements for the application of HSLM A and

HSLM B in the National Annex. The UK National Annex to BS EN 1991-2, NA.2.54 allows

the individual project to specify additional requirements for the application of HSLM but

these are to be specified for the individual project.

Bridge deck acceleration limitationsBS EN 1990, Annex A2, A2.4.4.2.1(4), provides limits for bridge deck acceleration

associated with particular loading frequencies. The recommended deck acceleration limits

are:

i.   bt = 3,5 m/s2 for ballasted track.

ii.  df  = 5,0 m/s2 for directly fastened track.

These acceleration limits are associated with loading frequencies up to the greater of:

i.  30 Hz.

ii.  1,5 times the frequency of the fundamental mode of vibration of the member

 being considered.iii.  The frequency of the third mode of vibration of the member.

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The UK National Annex to BS EN 1990, NA.2.3.11.2, advises that the maximum peak values

of bridge deck acceleration and the associated frequency limits, should be determined for the

individual project and Railway Group Standard, GC/RT5112[9], 3.3.2, states that the

recommended peak values for deck acceleration shall be used. The GC/RT5112

recommendations are valid only for typical Continental European slab-type railway bridgedecks. Shake table testing in Germany, commissioned by Network Rail as part of the West

Coast Route modernisation project, has demonstrated that the BS EN 1990, Annex A2,

A2.4.4.2.1(4) limits are onerous for typical UK railway half through bridge types. Therefore

the requirements in NR/L2/CIV/020 include increasing the limit  bt = 5,0 m/s2 for ballasted

track for short half wave lengths (i.e. short enough to not disturb more than two sleepers).

GC/RT5112 will be amended to clarify the limitations of the recommended values in EN

1990, Annex A2, A2.4.4.2.1(4), at the earliest opportunity.

Design Performance  – Safety: Other RequirementsIn addition to the performance requirements described in detail in BS EN 1990:2002 Annex

A2 and standards referred to therein, BS EN 1990:2002 Annex A2, A2.4.4.1(2)P specifiesthat unrestrained uplift at bearings shall be avoided to prevent premature bearing failure.

Design Performance  – Passenger ComfortPassenger comfort depends on the vertical acceleration experienced inside the coach.

Although subjective, research by the Office for Research and Experiments (ORE) has derived

a number of comfort levels; „acceptable‟, „good‟ and „very good‟, with typical levels of

acceleration associated with each. The bridge response, train suspension response and

condition of the track, all influence the vertical acceleration experienced by the passengers.

A simplified approach with rules based on checking the vertical deflections of a railway

 bridge, has been established and although not specifically stated, it is assumed the approach isvalid for railway bridges with a natural frequency within the limits in BS EN 1991-2, Figure

6.10.

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Deformation limitationsBS EN 1990, Annex A2, Figure A2.3, provides charts of the span / deflection limits plotted

against span for three or more simply supported spans and for a „very good‟ comfort level

(see Figure 5). The limits may be factored where appropriate in accordance with A2.4.4.3.2

(4), (5) and (6) for other comfort levels, span numbers and span arrangements. The UK

 National Annex to BS EN 1990, Annex A2, NA.2.3.11.10, allows the individual project tospecify the level of comfort required. NR/L2/CIV/020 requires a „good‟ level of comfort for

all bridges except for bridges on a primary route, or where the line speed exceeds 145km/h,

where a „very good‟ level is specified.

Figure 5: Vertical deformation limits for very good passenger comfort and a 3 spansimply supported bridge. (BS EN 1990:2002 Annex A2, Figure A2.3)

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This approach is similar to that in UIC 776-3R which gives a number of tables with span /

deflection limits for selected bridge arrangements. The values in UIC 776-3R do not cover

such a range of speeds as in BS EN 1990, Annex A2. A comparison of the two indicates that

the BS EN 1990, Annex A2 limits generally allow a greater deformation than UIC 776-3R.

As with the safety performance requirements, the load applied in accordance with BS EN

1990, Annex A2, is LM71 multiplied by the dynamic factor Φ and the load classification

factor α. For passenger comfort, BS EN 1990, Annex A2, A2.4.4.3.1(2) specifies a value of

α = 1,0. This is the same as the load specified in UIC 776-3R as amended by GC/RC5510

(now withdrawn).

It is worth noting that the passenger comfort span / deflection limits are usually more

stringent than the L/600 vertical deformation safety limit in BS EN 1990, Annex A2,

A2.4.4.2.3(1).

Design Performance –

 Future AmendmentsThe European Railway Agency, has submitted a proposal to CEN for amendment of BS EN

1990 Annex A2. The proposals are for revision of section A2.4.4 to:

i.  clarify the purpose of the verifications regarding deformations and vibrations for

railway bridges,

ii.  review and revise the recommended limiting values for deformations and vibrations

for railway bridges, especially limiting values for maximum acceleration of a bridge

deck, longitudinal displacements at the ends of a bridge deck and limits relating to the

transverse vibration of a bridge deck.

For the purpose of ensuring compatibility with the European Technical Specifications for

Interoperability (TSIs), it is necessary to improve understanding of the purpose of the

 performance limits set, in particular the distinction between safety and other performance

requirements. It is recognised that further work undertaken by the UIC since the initial

development of BS EN 1990, Annex A2, has identified areas for further study covering:

i.   potential conservatism of the acceleration and deformation limits,

ii.  distinction between safety and comfort limits for track twist,

iii.  clarification of the purpose of the limits set i.e. safety or other

iv.  compatibility with interoperability limits for axle load/speed

ConclusionsBS EN 1990 Annex A2 provides requirements for the design performance of railway bridges,

through limiting deformations and deck accelerations, to ensure the safe operation of the

railway and the comfort of passengers. The deformation checks will be familiar to the

railway bridge designer who will not notice significant differences compared with the

existing requirements of UIC 776-3R as amended by GC/RC5510 (now withdrawn).

However, BS EN 1990 Annex A2 does introduce a number of checks not previously

routinely checked in design. These include checking of longitudinal deformations and, more

significantly, checking the response of the structure to high speed railway traffic to ensure

resonance or enhanced dynamic effects are avoided.

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The opportunity has also been taken in this paper to identify areas where additional

clarification is required, such as:

i.  α = 1,21 (specified in NR/L2/CIV/020) shall be used in the deformation checks as

appropriate.

ii.  In checking the vertical deformation of the bridge against the L/600 limit in BS EN

1990 Annex A2, A2.4.4.2.3, the dynamic factor Φ shall be applied. 

References[1] BS EN 1990 (2002 +A1:2005). Basis of structural design. BSi, London, UK. 

[2] UIC 776-3R (2001). Deformation of bridges, International Union of Railways. 

Paris. 

[3] BS EN 1991-2 (2003). Actions on structures - Part 2: Traffic loads on bridges. 

BSI, London, UK. 

[4] GC/RC5510 (2000). Recommendations for the Design of Bridges. Railtrack,

UK. 

[5] BS 5400-2 (2006). Steel, concrete and composite bridges – 

 Part 2:Specification for loads. BSi, London, UK.

[6] UK National Annex to BS EN 1991-2 (2003). Actions on structures - Part 2:

Traffic loads on bridges. BSI, London, UK  

[7] NR/L2/CIV/020 draft 13 (2010), Design of Bridges & Culverts. Network Rail,

London, UK.

[8]  Norris, P; Wilkins, A G, and Bucknall, I K. “ Permissible Deck Accelerations

 for Rail Bridge Dynamic Assessments” Proceedings of IABSE Symposium,

“Structures for High Speed Railway Transportation”, Antwerp 2003.

[9] GC/RT5112 (2008) Rail Traffic Loading Requirements for the Design of

 Railway Structures. Railway Group Standards, London, UK.


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