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Uncertainty in Engineering

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TU Dresden
Fakultät Bauingenieurwesen
Institut für Statik und Dynamik der Tragwerke
Prof. Dr.-Ing. habil. B. Möller
01062 Dresden
Germany

Tel:  ++49 351 46334386
Fax: ++49 351 46337086

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Collaborative Research Center - SFB 528 granted by DFG

Textile Reinforcement for Structural Strengthening and Retrofitting

DFG Research Unit FOR500

Blasting of Structures

 

Blasting of structures

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The local blasting leads to stiffness reductions and structural member cut off. Physical parameters describing the results of a blasting process are generally not deterministic thus uncertain. Commonly this applies for geometric and material parameters. In the stochastic sense each blasting operation is an individual event that is generally characterized by limited data and distinctive data uncertainty. For a formal description of data uncertainty a new mathematical model is introduced. The uncertainty model fuzzy randomness allows a generalized modeling of uncertainty where the special cases randomness and fuzziness are included. In particular cases the appropriation of the uncertainty model fuzziness may be advisable for some reasons.

The problem is additional characterized by model uncertainty in consequence of varying collapse developments. Model uncertainty acquires the alternative collapse developments as assessed set of simulation models. The structure is subdivided in rigid and flexible parts. During collapse the model represents a multi body system with uncertain material, geometry an load input parameters which are assumed or directly specified. The delayed annihilation of rigid body links yields to the structural collapse with contact, deformation, and fraction situations. The collapse process is identified by system modification e.g. modification of the system geometry, stiffness and system boundary conditions (see Fig. 1)



Fig. 1: Collapsed structure and collapse sequence

New analysis algorithms for fuzzified or fuzzy stochastic equations of motion have to be developed due to model and data uncertainty. In case of fuzziness the fuzzy analysis is applied. If uncertainty is interpreted as fuzzy randomness the fuzzy stochastic analysis is deployed. The deterministic fundamental solution a multi body dynamic algorithm is integrated in the described analysis algorithm. As a result of a fuzzy analysis the uncertain maximum debris distance (Fig. 2) is examined. It allows an an assessment of the planed blasting operation with respect to data uncertainty.



Fig. 2: Fuzzy result  - the maximal debris distance

This project - Numerical simulation of blasting processes under consideration of data and model uncertainty - is part of the research unit Computer aided destruction of complex structures using controlled explosives (FOR 500) granted by the German Research Foundation (DFG).

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