A Two-dimensional Bio-chemo-hydro-mechanical Model for In-situ Stabilization of Soils using Biochemical Processes

P. Bhukya, D. Arnepalli
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Abstract

. Ground improvement techniques involving chemical additives are often energy-intensive and unsustainable due to the environmental distress caused by them. Sustainable biocementation processes such as microbially induced calcite precipitation (MICP) can overcome the drawbacks of traditional ground improvement techniques. Capturing the underlying coupled mechanisms in the biocementation process requires the knowledge of diverse fields of bio-chemo-hydro-mechanics. Modeling such a complex phenomenon is imperative for the successful implementation of the stabilisation technique in the field. The existing coupled models on biocementation are chiefly intended to validate the observed behavior of laboratory-scale biocemented specimens. This scenario demands the need to develop a coupled bio-chemo-hydro-mechanical (BCHM) model for field simulations. The BCHM model was developed with finite element and backward Euler finite difference approximations in space and time. The Galerkin weak formulations are derived for the mass balance equations of the coupled model. The advective-governed transport phenomena are accommodated with the Petrov-Galerkin formulation. An overall kinetically controlled reactive model is implemented to reproduce the urea hydrolysis and associated chemical kinetics. The reduced permeability of the biocemented soil is accounted in terms of its effective porosity, using the modified Kozeny-Carman equation. The fixed-point iteration scheme is implemented for bio-chemo-hydraulics to deal with the nonlinearity in the balance equations. The mechanical constitutive
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土壤生物化学原位稳定的二维生化-水-力学模型
. 涉及化学添加剂的地面改善技术往往是能源密集型和不可持续的,因为它们会造成环境破坏。微生物诱导方解石沉淀(MICP)等可持续生物胶结工艺可以克服传统地基改善技术的缺点。在生物胶结过程中捕捉潜在的耦合机制需要生物化学-流体力学的不同领域的知识。对如此复杂的现象进行建模对于稳定技术在该领域的成功实施至关重要。现有的生物胶结耦合模型主要用于验证实验室尺度生物胶结试件的观察行为。这种情况需要开发一种耦合的生物化学-流体-机械(BCHM)模型进行现场模拟。采用空间和时间上的有限元和向后欧拉有限差分近似建立了BCHM模型。推导了耦合模型的质量平衡方程的伽辽金弱公式。谓语控制的输运现象与Petrov-Galerkin公式相适应。一个整体动力学控制的反应模型是实现再现尿素水解和相关的化学动力学。采用修正的Kozeny-Carman方程,用有效孔隙度来表示生物胶结土的渗透性降低。针对生化水力学平衡方程的非线性问题,采用不动点迭代法进行求解。力学本构
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