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Numerical modeling of seasonally freezing ground and permafrost.

机译:季节性冻土和多年冻土的数值模拟。

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摘要

This thesis represents a collection of papers on numerical modeling of permafrost and seasonally freezing ground dynamics.; An important problem in numerical modeling of temperature dynamics in permafrost and seasonally freezing ground is related to parametrization of already existing models. In this thesis, a variation data assimilation technique is presented to find soil properties by minimizing the discrepancy between in-situ measured temperatures and those computed by the models. The iterative minimization starts from an initial approximation of the soil properties that are found by solving a sequence of simple subproblems. In order to compute the discrepancy, the temperature dynamics is simulated by a new implementation of the finite element method applied to the heat equation with phase change. Despite simplifications in soil physics, the presented technique was successfully applied to recover soil properties, such as thermal conductivity, soil porosity, and the unfrozen water content, at several sites in Alaska. The recovered properties are used in discussion on soil freezing/thawing and permafrost dynamics in other parts of this thesis.; Another part of this thesis concerns development of a numerical thermo-mechanical model of seasonal soil freezing on the lateral scale of several meters. The presented model explains observed differential frost heave occurring in non-sorted circle ecosystems north of the Brooks Range in the Alaskan tundra. The model takes into account conservation principles for energy, linear momentum and mass of three constituents: liquid water, ice and solid particles. The conservation principles are reduced to a computationally convenient system of coupled equations for temperature, liquid water pressure, porosity, and the velocity of soil particles in a three-dimensional domain with cylindrical symmetry. Despite a simplified rheology, the model simulates the ground surface motion, temperature, and water dynamics in soil and explains dependence of the frost heave on specific environmental properties of the ecosystem.; In the final part, simulation of the soil temperature dynamics on the global scale is addressed. General Circulation Models are used to understand and predict future climate change, but most of them do not simulate permafrost dynamics and its potentially critical feedback on climate. In this part, a widely used climate model is evaluated and the simulated temperatures are compared against observations. Based on this comparison, several modifications to the Global Circulation Models are identified to improve the fidelity of permafrost and soil temperature simulations. These modifications include increasing the total soil depth by adding new layers, incorporating a surface organic layer, and modifying the numerical scheme to include unfrozen water dynamics.
机译:该论文代表了多年冻土和季节性冻土动力学数值模拟的论文集。多年冻土和季节性冻土中温度动态数值模型的一个重要问题与已经存在的模型的参数化有关。本文提出了一种变异数据同化技术,通过最小化现场测得的温度与模型计算的温度之间的差异来寻找土壤特性。迭代最小化从土壤性质的初始近似开始,该初始近似是通过解决一系列简单的子问题而发现的。为了计算差异,通过将有限元方法的新实现应用于相变热方程来模拟温度动态。尽管简化了土壤物理学,但在阿拉斯加的几个地点,所提出的技术已成功地用于恢复土壤特性,例如热导率,土壤孔隙率和未冻结的含水量。恢复的特性将在本文其他部分的讨论中用于讨论土壤的冻融和多年冻土动力学。本文的另一部分涉及在几米的横向尺度上季节性土壤冻结的数值热力学模型的发展。提出的模型解释了在阿拉斯加冻原的布鲁克斯山脉以北的非分选圈生态系统中观察到的冻胀差异。该模型考虑了能量,线性动量和三种成分的质量的守恒原理:液态水,冰和固体颗粒。将守恒原理简化为一个计算上方便的耦合方程组系统,该方程组具有温度,液态水压力,孔隙率和具有圆柱对称性的三维域中的土壤颗粒速度。尽管流变学有所简化,但该模型模拟了土壤中的地表运动,温度和水动力学,并解释了霜冻对生态系统特定环境特性的依赖性。最后一部分介绍了全球范围内土壤温度动态的模拟。通用循环模型用于理解和预测未来的气候变化,但是大多数模型并未模拟多年冻土的动力学及其对气候的潜在关键反馈。在这一部分中,将评估广泛使用的气候模型,并将模拟温度与观测值进行比较。基于此比较,确定了对全球循环模型的若干修改,以提高多年冻土和土壤温度模拟的保真度。这些修改包括通过添加新层,合并表面有机层来增加总土壤深度,以及修改数值方案以包括未冻结的水动力学。

著录项

  • 作者

    Nicolsky, Dmitry J.;

  • 作者单位

    University of Alaska Fairbanks.;

  • 授予单位 University of Alaska Fairbanks.;
  • 学科 Geophysics.
  • 学位 Ph.D.
  • 年度 2007
  • 页码 145 p.
  • 总页数 145
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 地球物理学;
  • 关键词

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