Depassivation time estimation in reinforced concrete structures exposed to chloride ingress: A probabilistic approach

Abstract Estimation of depassivation time is a key issue in corrosion prevention. A method to get a probabilistic model from a deterministic one is presented and applied to three simple models: square root of time (SRT), error function (EF) and constant flux (CF) models. Probability distributions of the involved random variables are needed as input parameters. Experimental data have been obtained from a concrete structure exposed to the atmospheric marine environment. These data are analysed to obtain the probability distributions of chloride transport parameters: penetration velocity k (SRT model), diffusion coefficient D (EF and CF models), surface chloride concentration C S (EF model), and chloride ingress flux J (CF model). These distributions are used to calculate the depassivation time probability distributions according to the three models and the orientation of the samples respect to the sea. This allows to estimate depassivation time for a given depassivation probability.

[1]  Luping Tang,et al.  Recurrent studies of chloride ingress in uncracked marine concrete at various exposure times and elevations , 1998 .

[2]  Paraic C. Ryan,et al.  Probabilistic analysis of the time to chloride induced corrosion for different Self-Compacting Concretes , 2013 .

[3]  Christine M. Anderson-Cook,et al.  Probabilistic model for the chloride-induced corrosion service life of bridge decks , 2002 .

[4]  A. Costa,et al.  Chloride penetration into concrete in marine environment-Part II: Prediction of long term chloride penetration , 1999 .

[5]  M. A. Climent C. Andrade RILEM Technical Committee 17 Prepared by Ø. Vennesland Recommendation of RILEM TC 178-TMC: Testing and modelling chloride penetration in concrete* , 2013 .

[6]  M. A. Climent,et al.  Recommendation of RILEM TC 178-TMC: Testing and modelling chloride penetration in concrete* , 2012, Materials and Structures.

[7]  G. Vera,et al.  Generalization of the possibility of eliminating the filtration step in the determination of acid-soluble chloride content in cement and concrete by potentiometric titration , 2004 .

[8]  Irina Stipanovic Oslakovic,et al.  Evaluation of service life design models on concrete structures exposed to marine environment , 2010 .

[9]  T. Luping Chloride ingress in concrete exposed to marine environment - field data up to 10 years exposure , 2003 .

[10]  Dimitri V. Val,et al.  Probabilistic evaluation of initiation time of chloride-induced corrosion , 2008, Reliab. Eng. Syst. Saf..

[11]  Rob B. Polder,et al.  Critical chloride content for reinforced concrete and its relationship to concrete resistivity , 2009 .

[12]  Robert E. Melchers,et al.  Structural Reliability: Analysis and Prediction , 1987 .

[13]  Michael D. A. Thomas,et al.  Modelling chloride diffusion in concrete: Effect of fly ash and slag , 1999 .

[14]  G. Vera,et al.  Analysis of acid-soluble chloride in cement, mortar, and concrete by potentiometric titration without filtration steps , 1999 .

[15]  Neal S. Berke,et al.  Chlorides In Concrete , 1988 .

[16]  Julio Appleton,et al.  Chloride penetration into concrete in marine environment—Part I: Main parameters affecting chloride penetration , 1999 .

[17]  Ki Yong Ann,et al.  The importance of chloride content at the concrete surface in assessing the time to corrosion of steel in concrete structures , 2009 .

[18]  Anders Rønnquist,et al.  Probabilistic considerations on the effect of specimen size on the critical chloride content in reinforced concrete , 2011 .

[19]  L. Shampine Vectorized adaptive quadrature in MATLAB , 2008 .

[20]  M. A. Hirt Eurocode 1. Basis of design and actions on structures , 1993 .

[21]  Luca Bertolini,et al.  Corrosion of Steel in Concrete , 2013 .

[22]  Marta Castellote,et al.  Potentiostatic determination of chloride threshold values for rebar depassivation: Experimental and statistical study , 2004 .

[23]  A.C.W.M. Vrouwenvelder,et al.  DURABILITY ASPECTS OF PROBABILISTIC ULTIMATE LIMIT STATE DESIGN , 1999 .

[24]  S. M. Samindi M. K. Samarakoon,et al.  Condition assessment of reinforced concrete structures subject to chloride ingress: A case study of updating the model prediction considering inspection data , 2015 .

[25]  M. A. Climent,et al.  Chloride Penetration Prediction in Concrete through an Empirical Model Based on Constant Flux Diffusion , 2015 .

[26]  L. Bertolini Performance-based Service Life Design of Reinforced Concrete Structures Exposed to Chloride Environments , 2013 .

[27]  John Crank,et al.  The Mathematics Of Diffusion , 1956 .