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    Performance of Zero-Level Fill-In Preconditioning Techniques for Iterative Solutions with Geotechnical Applications 

    Source: International Journal of Geomechanics:;2012:;Volume ( 012 ):;issue: 005
    Author(s): Xi; Chen; Kok-Kwang; Phoon; Kim-Chuan; Toh
    Publisher: American Society of Civil Engineers
    Abstract: Biot's symmetric indefinite linear systems of equations are commonly encountered in finite-element computations of geotechnical problems. The development of efficient solution methods for Biot's linear systems of equations ...
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    Inexact Block Diagonal Preconditioners to Mitigate the Effects of Relative Differences in Material Stiffnesses 

    Source: International Journal of Geomechanics:;2013:;Volume ( 013 ):;issue: 003
    Author(s): Krishna Bahadur; Chaudhary; Kok-Kwang; Phoon; Kim-Chuan; Toh
    Publisher: American Society of Civil Engineers
    Abstract: Finite-element analysis of many soil-structure interaction problems involves material zones of widely differing stiffnesses. The large relative differences in material stiffnesses usually result in an ill-conditioned system ...
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    Lower-Bound Limit Analysis of Seismic Passive Earth Pressure on Rigid Walls 

    Source: International Journal of Geomechanics:;2014:;Volume ( 014 ):;issue: 005
    Author(s): Chong; Tang; Kok-Kwang; Phoon; Kim-Chuan; Toh
    Publisher: American Society of Civil Engineers
    Abstract: Static and seismic passive earth pressure coefficients for the general case of an inclined wall and a sloping cohesionless backfill were computed by using finite-element lower-bound limit analysis based on second-order ...
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    Axisymmetric Lower-Bound Limit Analysis Using Finite Elements and Second-Order Cone Programming 

    Source: Journal of Engineering Mechanics:;2014:;Volume ( 140 ):;issue: 002
    Author(s): Chong; Tang; Kim-Chuan; Toh; Kok-Kwang; Phoon
    Publisher: American Society of Civil Engineers
    Abstract: In this paper, the formulation of a lower-bound limit analysis for axisymmetric problems by means of finite elements leads to an optimization problem with a large number of variables and constraints. For the Mohr-Coulomb ...
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