Experimental and numerical studies on chemical grouting into heterogeneous porous media

非均质多孔介质化学灌浆的实验与数值研究

• 批准号: 355471-2009
• 负责人: Bolisetti, Tirupati
• 金额: $ 1.75万
• 依托单位: University of Windsor
• 依托单位国家: 加拿大
• 项目类别: Discovery Grants Program - Individual
• 财政年份: 2012
• 资助国家: 加拿大
• 起止时间: 2012-01-01 至 2013-12-31
• 项目状态: 已结题
• 来源: https://www.nserc-crsng.gc.ca/ase-oro/Details-Detailles_eng.asp?id=505187
• 关键词: Experimental; numerical; studies; chemical; grouting

With the increasing need for groundwater supplies, there is an urgent need for devising strategies for protecting the precious groundwater resources from contamination. Environmental containment through the use of colloidal silica (CS) based chemical grout is becoming an important step in groundwater protection. CS gels have also been used for geotechnical applications and enhanced oil recovery operations during secondary recovery of petroleum. While there have been some efforts in this vital area, there has not been any concerted effort to understand the processes related to flow and transport of these gelling solutions through porous media. Hence there is an urgent need for a research program to develop our understanding of the processes occurring during chemical grouting through both experimental and numerical investigations in an effort to advance our knowledge towards development of containment technology. The major objective of the research is to understand the mechanisms occurring during chemical grouting into heterogeneous porous media through numerical and experimental studies. The proposed numerical and experimental studies will focus on the effects of density, mathematical coupling of flow and transport, filtration of gel blobs and heterogeneity during the grant period.

随着对地下水供应的需求日益增加，迫切需要制定战略，保护宝贵的地下水资源不受污染。通过使用胶态二氧化硅（CS）基化学灌浆进行环境控制正成为地下水保护的重要步骤。CS凝胶还用于岩土工程应用和石油二次开采期间的强化采油操作。虽然在这一重要领域已经做出了一些努力，但还没有任何协调一致的努力来理解与这些胶凝溶液通过多孔介质的流动和运输相关的过程。因此，迫切需要一个研究计划，通过实验和数值研究来发展我们对化学灌浆过程的理解，以促进我们对安全壳技术发展的认识。研究的主要目的是通过数值和实验研究了解化学灌浆过程中发生的非均质多孔介质的机制。拟议的数值和实验研究将集中在密度的影响，流动和运输的数学耦合，凝胶斑点的过滤和异质性在赠款期间。