陳宜周

陳宜周

陳宜周 ,男,江蘇大學教授,博士,博士生導師,斷裂力學領域集大成者,現已退休。

基本介紹

  • 中文名:陳宜周
  • 出生地:浙江省餘姚市
  • 職業:江蘇大學教授
  • 畢業院校:上海交通大學
人物經歷,研究方向,主要貢獻,獲獎記錄,

人物經歷

浙江省餘姚市人,畢業於上海交通大學機械工程系,1995年獲得日本名古屋工業大學博士學位。他長期從事研究生的彈性力學和斷裂力學教學工作。在教學中,他精心備課,認真寫出講稿。在課堂上,他深入淺出,講清物理概念。他在教學工作崗位上奮鬥了四十多個春秋,桃李滿天下。陳宜周教授已培養出多名研究生。這些研究生均有較高的力學水平和分析能力:有的已出國深造,有的已獲得博士學位,有的已成為高等學校骨幹教師。
陳宜周

研究方向

1. 斷裂力學中的積分方程方法。
2. 斷裂力學路徑無關積分的研究。
3. 三維裂紋問題。

主要貢獻

以下為陳宜周教授發表的部分論文:
序號論文作者發表期刊收錄1A singular integral equation method for examinng asymptotic solutions of a kinked crack with infinitesimal kink length陳宜周Journal of Mechanics of Materialsand Structures, 2010SCI2Degenerate scale problem for plane elasticity in multiply connected region with outer elliptic boundary陳宜周Archive of Applied Mechanics, 2010SCI3Solutions of the interior and exterior boundary value problems in plane elasticity by using dislocation layer陳宜周International Journal of Solids and Structures,2010SCI4Dual boundary integral equation formulation in antiplane elasticity using complex variable陳宜周Computational mechanics,2010SCI5A rigorous derivartion for T-stress in line crack problem陳宜周Enginering Fracture Mechanics , 2010SCI6Evaluation of the T-stress in branch crack problem陳宜周International Journal of Fracture, 2010SCI7An alternative numerical solution for thick-walled cylinders and spheres made of functionally graded materials陳宜周Computational Materials Science, 2010SCI8Dual boundary integral equation formulation in plane elasticity using complex variable陳宜周Enginering Analysis with Boundary Elements,2010SCI9Numerical solution for the T-stress in branch crack problem with infiniteesimial branch length陳宜周Enginering Fracture mechAnics, 2010SCI10Closed form solutions of R-stress and stress singularity coefficient in rigid line problems陳宜周ACT a Mech Anica,2010SCI11Degenerate scale problem for the Laplace equation in the multiply connected region with outer elliptic boundary陳宜周ACT a Mech Anica,2010SCI12The degenerate scale problem for the Laplace equation and plane elasticity in a multiply connected region with an outer circular boundary陳宜周International Journal of Solids and Structures,2009SCI13Evaluation of the stress intensity factors and the T-stress in periodic crack problem陳宜周International Journal of Fracture, 2009SCI14Numerical solution for degenerate scale problem for exterior multiply connected region陳宜周Engineering Analysis with Boundary Elements,2009SCI15An improved technique for the solution of edge crack problem for finite plate陳宜周Computational Materials Science, 2009SCI[2]16Periodic group edge crack problem of half-plane in antiplane elasticity陳宜周Com. Numer. Meth. Eng,2008SCI17Eigenfunction expansion variational method for stress intensity factor and T-stress evaluation of a circular cracked plate陳宜周Acta Mech,2008SCI18T-stress evaluation for slightly curved crack using perturbation method陳宜周Int J. Solids Struc,2008SCI19T-stress evaluation for curved crack problems陳宜周Acta Mech,2008SCI20A Trefftz method for evaluating the T-stress for cracks emanating from a hole in rectangular plate陳宜周Com. Numer. Meth. Eng,2008SCI21Fredholm integral equation approach for multiple crack problem in antiplane shear and inplane electric field of piezoelectric materials陳宜周Arch. Appl Mech,2008SCI22Solution of contact problem for an arc crack using hypersingular integral equation陳宜周Int J. Comut. Methods,2008SCI23Elastic analysis for thick cylinders and spherical pressure vessels made of functionally graded materials陳宜周Computational Materials Science, 2008SCI24T-stress evaluation for slightly curved crack using perturbation method陳宜周Int J. Solids Struc,2008SCI25Perturbation method for solution of Zener-Stroh crack with a slightly curved configuration陳宜周Acta Mech,2008SCI26Eigenvalue analysis for a frictional punch problem of concave notch with a fixed edge陳宜周Acta Mech,2008SCI27Letter to the editor Comments on “Approximate Green’s functions for singular and higher order terms of an edge crack in a finite plate” by Xiao & Karihaloo [Engng Fract Mech 2002;69:959-981]陳宜周Engng Fract Mech,2008SCI28A new kernel in BIE and the exterior boundary value problem in plane elasticity陳宜周Acta Mech,2008SCI29Successive integration technique for the solution of Duffing oscillator with damping and excitation陳宜周Nonlinear Analysis,2008SCI30Crack front position and crack back position techniques for evaluating the T-stress at crack tip using complex variable function陳宜周Journal of Mechanics of Materials and Structures,2008SCI31Elastic analysis for a strip weakened by periodic holes陳宜周Structural Engineering and MechanicsSCI32Evaluation of the T-stress for interacting cracks陳宜周Computational Materials ScienceSCI。

獲獎記錄

1.他指導的6篇研究生論文均發表在國際力學雜誌上,為國內少見。基於這一業績,獲得1991年江蘇省優秀研究生教師的榮譽。
2.獲1995年全國優秀教師獎和1996年江蘇省紅杉樹銀獎。
3.陳宜周教授在力學研究上作出了重大貢獻。他四次完成國家自然科學基金項目。他先後在國外雜誌發表論文168篇。這些論文發表在美、英等著名力學雜誌 J.of Appl.Mech., Int.J.Eng.Sci, Int.J.Solids Struct., Eng.Fract.Mech., Int.J.Fract., Comput.Struct., Acta Mech.,
Ingen.Arch. 共14種雜誌上。國內雜誌上發表27篇,發表在力學學報、固體力學學報等7種雜誌上。他的論文被國外同行引用達300次之多。曾四次(1993,1994,1995,1996)得到SCI檢索全國前十名的榮譽,在國內處於領先地位。
4.在他發表的論文中,得出了大量應力強度因子成果,它們是工程設計中的重要參數。這些計算成果,有101頁收錄在 "Stress Intensity factors Handbook" (“應力強度因子手冊”,英國 Pergemon 出版社出版,日本 Y.Murakami 主編,該書1~5卷,1987~2001)中,這個數字是可觀的,在國際上處於領先水平。由於他的力學研究業績,曾獲得江蘇省科技進步一等獎一項,國家教委科技進步三等獎一項,教育部自然科學二等獎等獎項。
5.陳宜周教授、林筱雲副教授2008年發表在Computational Materials Science第2期上的論文“Elastic analysis for thick cylinders and spherical pressure vessels made of functionally graded materials”累計被引頻次居於全國TOP 500,受到同行較高程度的關注。
陳宜周教授的研究工作在國際上有較高的知名度和聲譽,儘管目前已經退休,但他仍然心繫科研,沒有停止工作,每年都有大量論文發表並被SCI收錄,為青年科技工作者樹立了榜樣。

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