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Showing items 61-85 of 114  (5 Page(s) Totally)
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Institution Date Title Author
國立臺灣大學 2009 A new method for Fredholm integral equations of 1D backward heat conduction problems Liu, Chein-Shan
國立臺灣大學 2009 A two-stage LGSM to identify time-dependent heat source through an internal measurement of temperature Liu, Chein-Shan
國立臺灣大學 2009 Novel methods for solving severely ill-posed linear equations system Liu, Chein-Shan; Chang, Chih-Wen
國立臺灣大學 2009 A fictitious time integration method for solving delay ordinary differential equations Liu, Chein-Shan
國立臺灣大學 2009 A mathematical revision of the Landau-Lifshitz equation Liu, Chein-Shan; Chen, Kuo-Ching; Yeh, Chau-Shioung
國立臺灣大學 2009 A Fictitious time integration method for the numerical solution of the Fredholm integral equation and for numerical differentiation of noisy data, and its relation to the filter theory Liu, Chein-Shan; Atluri, Satya N.
國立臺灣大學 2009 A highly accurate technique for interpolations using very high-order polynomials, and its applications to some ill-posed linear problems Liu, Chein-Shan; Atluri, Satya N.
國立臺灣大學 2009 Applications of the fictitious time integration method using a new time-like function Ku, Cheng-Yu; Yeih, Weichung; Liu, Chein-Shan; Chi, Chih-Chang
國立臺灣大學 2009 Conformal mapping and bipolar coordinate for eccentric Laplace problems Chen, J. T.; Tsai, M. H.; Liu, Chein-Shan
國立臺灣大學 2009 A three-point BVP of time-dependent inverse heat source problems solving by a TSLGSM Yeih, Weichung; Liu, Chein-Shan
國立臺灣大學 2009 A modified Newton method for solving non-linear algebraic equations Atluri, S. N.; Liu, Chein-Shan; Kuo, C.-L.
國立臺灣大學 2009 The fourth-order group preserving methods for the integrations of ordinary differential equations Lee, Hung-Chang; Liu, Chein-Shan
國立臺灣大學 2009 Computer Modeling in Engineering & Sciences Liu, Chein-Shan; Yeih, Weichung; Atluri, S. N.
國立臺灣大學 2007-01 Highly accurate computation of spatial-dependent heat conductivity and heat capacity in inverse thermal problem Liu, Chein-Shan; Liu, Li-Wei; Hong, Hong-Ki
臺大學術典藏 2007-01 Highly accurate computation of spatial-dependent heat conductivity and heat capacity in inverse thermal problem Liu, Chein-Shan; Liu, Li-Wei; Hong, Hong-Ki; Liu, Chein-Shan; Liu, Li-Wei; Hong, Hong-Ki
國立臺灣大學 2002 Two-Dimensional Friction Oscillator: Group Preserving Scheme and Handy Formulae Liu, Chein-Shan; Hong, Hong-Ki; Liou, Der-Yuan
國立臺灣大學 2002 Planar Double-Slip Model for Polycrystal Plasticity and Micro Tension Tests of Pure Nickel and Copper Hong, Hong-Ki; Liu, Chein-Shan; Shiao, Ya-Po; Shih, Bing-Chang
臺大學術典藏 2002 Two-Dimensional Friction Oscillator: Group Preserving Scheme and Handy Formulae Liu, Chein-Shan; Hong, Hong-Ki; Liou, Der-Yuan; Liu, Chein-Shan; Hong, Hong-Ki; Liou, Der-Yuan
臺大學術典藏 2002 Planar Double-Slip Model for Polycrystal Plasticity and Micro Tension Tests of Pure Nickel and Copper Hong, Hong-Ki; Hong-Ki Hong; Chein-Shan Liu; Liu, Chein-Shan; Ya-Po Shiao; Shiao, Ya-Po; Bing-Chang Shih; Shih, Bing-Chang; Hong, Hong-Ki; Hong-Ki Hong; Chein-Shan Liu; Liu, Chein-Shan; Ya-Po Shiao; Shiao, Ya-Po; Bing-Chang Shih; Shih, Bing-Chang
國立臺灣大學 2001 Lorentz Group on Minkowski Spacetime for Construction of the Two Basic Principles of Plasticity Hong, Hong-Ki; Liu, Chein-Shan
國立臺灣大學 2001 Using Comparison Theorem to Compare Corotational Stress Rates in the Model of Perfect Elastoplasticity Liu, Chein-Shan; Hong, Hong-Ki
國立臺灣大學 2001 Some Physical Models with Minkowski Spacetime Structure and Lorentz Group Symmetry Hong, Hong-Ki; Liu, Chein-Shan
國立臺灣大學 2001 Non-Sticking Oscillation Formulae for Coulomb Friction under Harmonic Loading Hong, Hong-Ki; Liu, Chein-Shan
臺大學術典藏 2001 Lorentz Group on Minkowski Spacetime for Construction of the Two Basic Principles of Plasticity Hong, Hong-Ki; Liu, Chein-Shan; Hong, Hong-Ki; Liu, Chein-Shan
臺大學術典藏 2001 Using Comparison Theorem to Compare Corotational Stress Rates in the Model of Perfect Elastoplasticity Chein-Shan Liu; Liu, Chein-Shan; Hong, Hong-Ki; Hong-Ki Hong; Chein-Shan Liu; Liu, Chein-Shan; Hong, Hong-Ki; Hong-Ki Hong

Showing items 61-85 of 114  (5 Page(s) Totally)
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