Mathematical model of concrete biological corrosion

被引:1
|
作者
Fedosov, S., V [1 ]
Loginova, S. A. [2 ]
机构
[1] Natl Res Moscow State Civil Engn Univ, Moscow, Russia
[2] Ivanovo State Polytech Univ, Ivanovo, Ivanovo Region, Russia
来源
MAGAZINE OF CIVIL ENGINEERING | 2020年 / 99卷 / 07期
关键词
cement; concrete; bio-corrosion; mathematical model; mass transfer; calcium hydroxide; microorganisms; biofilm; REINFORCED-CONCRETE; CRACKING;
D O I
10.18720/MCE.99.6
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
As objects for study samples of cement concrete exposed to biological growth-around have been used. A physical and mathematical model of diffusion processes in system "cement concrete-biofilm-liquid", taking into account the kinetics of the processes of growth, reproduction and death of microorganisms, has been developed. The model of mass transfer in an unlimited two-layer plate in the form of a system of partial differential equations of parabolic type with boundary conditions of the second kind at the boundary of concrete with liquid and the fourth kind at the boundary between concrete and biofilm is considered for the first time. The mathematical model takes into account the kinetics of the change in time of the thickness of the biofilm due to the birth and death of populations of microorganisms. The results of calculations of dimensionless concentrations of "free" calcium hydroxide by the thickness of a concrete structure and biofilm are presented. The results of the numerical experiment showing the influence of mass transfer criteria (Furier, Kirpichov) on the dynamics of corrosive destruction processes have been analyzed. With an increase in the mass transfer criteria of Kirpichov and Furier, large concentration gradients appear. It has been established that carrying out work on cleaning concrete and reinforced concrete underwater structures from biofouling once every 5 years, in conjunction with other scheduled preventive measures, will increase the time between repairs between 1.5 times. Practical recommendations were developed to monitor and increase the corrosion resistance of concrete and reinforced concrete structures in biologically active environments.
引用
收藏
页数:8
相关论文
共 50 条
  • [1] BIOLOGICAL CORROSION OF CONCRETE WORKS
    BREBION, G
    CABRIDEN.R
    CORROSION TRAITEMENTS PROTECTION FINITION, 1969, 17 (02): : 71 - &
  • [2] Mathematical modeling of electrochemical steel corrosion in concrete
    Balabanic, G
    Bicanic, N
    Durekovic, A
    JOURNAL OF ENGINEERING MECHANICS, 1996, 122 (12) : 1113 - 1122
  • [3] Mathematical Investigation of Concrete Corrosion - a Sustainability Study
    Harbulakova, Vlasta Ondrejka
    Estokova, Adriana
    Smolakova, Michaela
    Kovalcikova, Martina
    10TH INTERNATIONAL CONFERENCE ENVIRONMENTAL ENGINEERING (10TH ICEE), 2017,
  • [4] LIMITS OF A MATHEMATICAL CORROSION MODEL
    BOENING, KW
    LAUTENSCHLAGER, EP
    GILBERT, JL
    WINKLER, MM
    JOURNAL OF DENTAL RESEARCH, 1990, 69 : 264 - 264
  • [5] Mathematical model of copper corrosion
    Clarelli, F.
    De Filippo, B.
    Natalini, R.
    APPLIED MATHEMATICAL MODELLING, 2014, 38 (19-20) : 4804 - 4816
  • [6] Mathematical modeling of the colmatation of concrete pores during corrosion
    Fedosov, S. V.
    Rumyantseva, V. E.
    Krasilnikov, I. V.
    Konovalova, V. S.
    Evsyakov, A. S.
    MAGAZINE OF CIVIL ENGINEERING, 2018, 83 (07): : 198 - 207
  • [7] Corrosion of biological origin observed on concrete digestors
    Estoup, JM
    Cabrillac, R
    CONSTRUCTION AND BUILDING MATERIALS, 1997, 11 (04) : 225 - 232
  • [8] A MATHEMATICAL-MODEL OF UNIFORM CORROSION OF INTERMEDIATE LEVEL RADIOACTIVE-WASTE CANISTERS IN CONCRETE
    HARKER, AH
    SHARLAND, SM
    TASKER, PW
    RADIOACTIVE WASTE MANAGEMENT AND ENVIRONMENTAL RESTORATION, 1987, 8 (01): : 65 - 85
  • [9] Mathematical and numerical study of a corrosion model
    Chainais-Hillairet, Claire
    Bataillon, Christian
    NUMERISCHE MATHEMATIK, 2008, 110 (01) : 1 - 25
  • [10] Mathematical model of crevice corrosion inhibition
    Polyanchukov, V.G.
    Drozhzhin, P.F.
    Zashchita Metallov, 1992, (04): : 604 - 609