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"tzon tzer lu"

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Institution	Date	Title	Author
義守大學	2012-01	Effective condition number for weighted linear least squares problems and applications to the Trefftz method	Yi-min Wei;Tzon-Tzer Lu;Hung-Tsai Huang;Zi-Cai Li
義守大學	2011-06	Effective Condition Number of Finite Difference Method for Poisson's Equation Involving Boundary Singularities	Zi-Cai Li;Hung-Tsai Huang;Chien-Sen Huang;Tzon-Tzer Lu;Qing Fang
義守大學	2009-04	Stability analysis of Trefftz methods for the stick-slip problem	Tzon-Tzer Lu;Chia-Ming Chang;Hung-Tsai Huang;Zi-Cai Li
國立中山大學	2009	E_ective condition number of Tre_tz methods for biharmonic equations with crack singularities	Zi-Cai Li;Tzon-Tzer Lu;Y.M. Wei.
國立中山大學	2009	邊界近似法求解外域問題	呂宗澤; Tzon-Tzer Lu
國立中山大學	2009	高雄地區數學期刊圖書服務計畫	呂宗澤; Tzon-Tzer Lu
國立中山大學	2008	On level-2 condition number for the weighted Moore-Penrose inverse	L.J. Lin;Tzon-Tzer Lu;Y.M. Wei
國立中山大學	2008	Minimum eigenvalue separation	B.N. Parlett;Tzon-Tzer Lu
義守大學	2007-01	Trefftz, collocation, and other boundary methods - A comparison	Zi-Cai Li;Tzon-Tzer Lu;Hung-Tsai Huang;Alexander H.-D. Cheng
國立中山大學	2007	Trefftz, collocaton and other boundary methods-a comparison	Z.C. Li;Tzon-Tzer Lu;H.T. Huang;A.H.D. Cheng
國立中山大學	2006	The trefftz method for solving eigenvalue problems	Z.C. Li;Tzon-Tzer Lu;H.S. Tsai;A.H.D. Cheng
國立中山大學	2006	邊界近似法之收斂分析	呂宗澤; Tzon-Tzer Lu
國立中山大學	2005	Particular solutions of laplace's equations on polygons and new models involving mild singularities	Z.C. Li;Tzon-Tzer Lu;H.Y. Hu;A.H.D. Cheng
國立中山大學	2005	The cracked-beam problem solved by the boundary approximation method	Tzon-Tzer Lu;Z.C. Li
國立中山大學	2005	半解析法求解常微分邊值問題	呂宗澤; Tzon-Tzer Lu
國立中山大學	2004	The collocation Trefftz method for biharmonic equations with crack singularities	Z.C. Li;Tzon-Tzer Lu;H.Y. Hu
國立中山大學	2004	Highly accurate solutions of Motz's and the cracked beam problems	Tzon-Tzer Lu;H.Y. Hu;Z.C. Li
國立中山大學	2004	非線性樑柱之數值計算	呂宗澤; Tzon-Tzer Lu
國立中山大學	2003	迭代泛函微分方程之解析解計算	呂宗澤; Tzon-Tzer Lu
國立中山大學	2002	Global superconvergence of nite element methods for biharmonic equations and blending surfaces	Z.C. Li;Tzon-Tzer Lu
國立中山大學	2002	Inverses of 2x2 block matrices	S.S. Cheng;Tzon-Tzer Lu
國立中山大學	2002	重調和方程之裂縫問題	呂宗澤; Tzon-Tzer Lu
國立中山大學	2001	Closed form solutions of iterative functional equations	W.R. Li;S.S. Cheng;Tzon-Tzer Lu
國立中山大學	2001	Qualitative properties of matrices appearing in several mathemaical models	S.S. Cheng;Tzon-Tzer Lu
國立中山大學	2000	Optimal rearrangement problems related to discrete loaded strings	S.S. Cheng;Tzon-Tzer Lu
國立中山大學	2000	Singularities and treatments of elliptic boundary value problems	Zi-Cai Li;Tzon-Tzer Lu
國立中山大學	2000	Optimal mean displacements of a loaded string	S.S. Cheng;Tzon-Tzer Lu;K.Y. Su;Y.H. Ko
國立中山大學	2000	塊狀矩陣之完成問題	呂宗澤; Tzon-Tzer Lu
國立中山大學	1999	Symmetric formation in the discrete heat equation	Tzon-Tzer Lu;S.S. Cheng;S. Elaydi;G. Ladas
國立中山大學	1998	對稱之矩陣分解	呂宗澤; Tzon-Tzer Lu
國立中山大學	1998	高中數理科學習成就優異學生輔導實驗計畫---高雄區數學科	呂宗澤; Tzon-Tzer Lu
國立中山大學	1997	Inequalities for integral bilinear forms acting on absolutely balanced functions	S.S. Cheng;Tzon-Tzer Lu
國立中山大學	1997	特徵系統之對稱性	呂宗澤; Tzon-Tzer Lu
國立中山大學	1996	From preserving linear integral operators	S.S. Cheng;Tzon-Tzer Lu
國立中山大學	1996	Boundary approximation methods for solving eigenvalue problems with interfaces	S.S. Cheng;Tzon-Tzer Lu;D.J. Guan;C.B. Yang
國立中山大學	1996	偏微分方程之數值方法及應用---子計畫二：矩陣分析及計算(II)	呂宗澤; Tzon-Tzer Lu
國立中山大學	1995	An inequality for an integral quadratic form	S.S. Cheng;Tzon-Tzer Lu
國立中山大學	1995	A necessary condition for the minimum of a quadratic form under rearrangements	S.S. Cheng;Tzon-Tzer Lu
國立中山大學	1993	Maximal deflections of one dimensional loaded mechanical systems	S.S. Cheng;Tzon-Tzer Lu
國立中山大學	1993	特徵函數之商	呂宗澤;林冠州;黃祥益; Tzon-Tzer Lu
國立中山大學	1990	Regular starlike domains of tridiagonal matrices	S.S. Cheng;Tzon-Tzer Lu;S.H. Wu
國立中山大學	1987	Regular and singular orthants of tridiagonal matrices	S.S. Cheng;H.J. Li;Tzon-Tzer Lu;S.H. Wu
國立中山大學	1986	Convex regular domains of tridiagonal matrices	S.S. Cheng;Tzon-Tzer Lu
國立中山大學	1986	The maximum of a bilinear form under rearrangements	S.S. Cheng;Tzon-Tzer Lu
國立中山大學	1985	The bisection algorithm is not linearly convergent	S.S. Cheng;Tzon-Tzer Lu

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