John Dalsgaard Sørensen Aalborg University, Aalborg, Denmark

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Presentation transcript:

Implementation of robustness in codes & System effects in timber structures John Dalsgaard Sørensen Aalborg University, Aalborg, Denmark Introduction Robustness – Eurocodes Robustness – Danish code System effects in timber structures - examples Summary

Introduction Reasons to failures: Extreme high load / extreme low strength: very unlikely (probability of failure per year ~ 10-5-10-6 ) Other reasons: Unexpected hazards Design errors Execution errors Deterioration of critical structural elements → Robustness requirements Nørresundby, Denmark April 2006

Transvaal Park, Moscow Februar 2004 Introduction - robustness Transvaal Park, Moscow Februar 2004

Bad Reichenhalle Germany, 2006 Introduction - robustness Bad Reichenhalle Germany, 2006

Siemens superarena København, Januar, 2003 Introduction - robustness Siemens superarena København, Januar, 2003

Robustness - Eurocodes EN1990 and EN1991-1-7 A structure shall be designed and executed in such a way that it will not be damaged by events such as : explosion, impact, and the consequences of human errors, to an extent disproportionate to the original cause.

Robustness - Eurocodes Potential damage shall be avoided or limited by: avoiding, eliminating or reducing the hazards to which the structure can be subjected selecting a structural form which has low sensitivity to the hazards considered selecting a structural form and design that can survive adequately the accidental removal of an individual member or a limited part of the structure, or the occurrence of acceptable localised damage avoiding as far as possible structural systems that can collapse without warning tying the structural members together

Robustness - Eurocodes The basic requirements should be met: by the choice of suitable materials by appropriate design and detailing by specifying control procedures for design, production, execution, and use relevant to the particular project

Robustness - Eurocodes

Design situations - identified accidental action Mitigation of the risk of accidental actions - strategies: Preventing the action from occurring or reducing the probability and/or magnitude of the action Protecting the structure Ensuring that the structure has sufficient robustness designing key elements designing structural members, and selecting materials, to have sufficient ductility incorporating sufficient redundancy in the structure

Design situations - limiting extent of localised failure Potential failure arising from an unspecified cause shall be mitigated Designing key elements, on which the stability of the structure depends, to sustain the effects of a model of accidental action Ad = 34 kN/m2 b) Designing the structure so that in the event of a localised failure (e.g. failure of a single member) the stability of the whole structure or of a significant part of it would not be endangered c) Applying prescriptive design/detailing rules

Actions due to accidental actions from unidentified causes Buildings in Consequences Class 1: No specific consideration is necessary Buildings in Consequences Class 2a (Lower Group): Effective horizontal ties Buildings in Consequences Class 2b (Upper Group): Effective horizontal ties for wall construction, together with effective vertical ties in all supporting columns and walls or Check notional removal of each supporting column, … building remains stable Design of "key elements" Buildings in Consequences Class 3: Systematic risk assessment of the building

Robustness – Danish code DS 409 A structure is robust: when those parts of the structure essential for the safety only have little sensitivity with respect to unintentional loads and defects, or when extensive failure of the structure will not occur if a limited part of the structure fails.

Robustness – Barrier model

Robustness – probabilistic model Exposure - unintentional loads and defects - Ei : P(Ei) Examples: unforeseen load effects, unforeseen settlements; incorrect structural modelling; incorrect computational model Damage due to exposure - Dj : Examples: loss of column; failure of part of storey area Consequence – Collapse - C Example: collapse of major part of structural system (building, bridge,…) Total probability of collapse:

Robustness – probabilistic model Key Element: Increasing the robustness at the design stage will in many cases only increase the cost of the structural system marginally The key point is often to use a reasonable combination of suitable structural system and materials with ductile behaviour

Key element - designed with extra safety Same reliability of: Structure modelled by 2 or more parallel failure elements and key element  Key elements designed with material safety factor increased by a factor 1.2

Systems General systems Roof elements Roof trusses

General systems

General systems Gollwitzer & Rackwitz 1990

Systems – one beam

Systems – one beam

Systems – one beam

Load bearing capacity of roof trusses Stochastic model for strength of timber beam Load bearing capacity of roof truss Statistical characteristics Reliability aspects Based on paper by Sørensen, Damkilde & Munch-Andersen, 2004

Load bearing capacity of roof trusses Structural timber elements: strength and stiffness vary randomly along elements due to natural variability Systems effect in timber systems due to unlikely that maximum load effects occur at cross-sections with very low strength redistribution of load effects such that cross-sections with low strength and stiffness will generally not have large load effects non-linear material behaviour Stochastic model for bending strength and stiffness of timber beams typical timber structural systems such as roof trusses Statistical characteristics of load bearing capacity

Stochastic model Bending strength of timber beam

Stochastic model Bending strength: Lognormal distributed: fij = τi εij COV = 0.25 τi = mean strength of beam no i: Lognormal εij = difference between mean strength of beam i and strength in cross-section j: Lognormal 40% and 60% of the variance of fij are related to τi and εij Compression strength: Lognormal distributed COV = 0.15 Tension strength: Lognormal distributed COV = 0.30

Example 1 – roof truss Load: permanent + snow

Example 1 – roof truss

Example 2 – collar tie roof truss Load: permanent + snow + imposed

Example 2 – collar tie roof truss

Summary for truss element examples Load-bearing capacity: COV is approximately 15%  system factor = 1.1 Characteristic values are at least 10% higher  system factor = 1.1 System factor = 1.2 for design load bearing capacity 

Roof elements Hansson & Isaksson 2005

Roof elements - models

Roof elements One beam: System: Failure: - weakest section - collapse of system (roof element)

Roof elements System: Failure: - weakest section - collapse of system (roof element)

Summary Robustness Key elements Redundancy – local failure does not imply collapse Ductility Prescriptive design rules System effects in timber structures unlikely that maximum load effects occur at cross-sections with very low strength load sharing redistribution of load effects non-linear material behaviour

WG3 – focus points Reliability of timber systems: Spatial dependence for material strength parameters / loads Reliability / risk assessment of Roof trusses / Roof elements / Glued laminated beams / timber systems of solid timber / … Robustness of timber structures: Reliability / risk based requirements related to consequences of direct failure and follow-up consequences Consensus on the characteristics of timber systems regarding redundancy and robustness Development of simplified approaches for assessment of robustness, suitable for day-to-day engineering purposes

Robustness of timber systems Example: Solid timber structures – robustness problems?

WG3 Link to: JCSS Task-Group on Robustness – report primo 2008 COST TU601 – Robustness of Structures COST E55-WG3: Application on timber structures

WG3 Working questions: How to model and assess reliability of timber structures modelled as systems? Ductile / brittle failures? Key elements – how to design? To which reliability level? Robustness index for timber structures? How is robustness requirements in Eurocodes handled for timber structures? Information in National Annexes?