An Exact Solution on the Stress Analysis of Fillet Welds

Xue Dawei

Volume 16 Issue 11

Turn off MathJax

Article Contents

Abstract

References

Article Navigation > Applied Mathematics and Mechanics > 1995 > 16(11): 849-854

Xue Dawei. An Exact Solution on the Stress Analysis of Fillet Welds[J]. Applied Mathematics and Mechanics, 1995, 16(11): 849-854.

Citation:

Xue Dawei. An Exact Solution on the Stress Analysis of Fillet Welds[J]. Applied Mathematics and Mechanics, 1995, 16(11): 849-854.

Citation:

Xue Dawei. An Exact Solution on the Stress Analysis of Fillet Welds[J]. Applied Mathematics and Mechanics, 1995, 16(11): 849-854.

PDF( 333 KB)

An Exact Solution on the Stress Analysis of Fillet Welds

Xue Dawei

The University of Macau

Received Date: 1995-03-01
Publish Date: 1995-11-15

Abstract

Abstract

An exact solution on the stress distribution of fillet welds is obtained in this paper This solution can be used not only for estimating the accuracy of the present design method of fillet welds but also for establishing a new design method.
- tillet weldment,
- stress distribution,
- theory of elastieicity

FullText(HTML)

References(6)

References

[1]	C.H.Norris.Photoelastic investigation of stress distribution in transferse fillet welds,Welding Journal,24(1945),557.
[2]	J.E.Shigley and C.R.Mischke,tlfechcrniccrl Engineering Design,Fifth ed.,McGraw-Hill Book Co.,New York,(1989),1-779.
[3]	A.G.Salakian and G.E.Claussen,Stress distribution in fillet welds:A review of the literature,Welding Jouruul,16(1937),1-24.
[4]	M.Faires Virgil,Design of Machine Elements,Fourth ed.,The Macmillon Company,New York,(1965),624.
[5]	R.M.Phelan,Fundamentals of Mechanical Design,Third ed.,McGraw-Hill Book Co.,New York,(197),1-678.
[6]	M.Kutz,and others,Mechanical Engineers Handbook,John-Wiley and Sons,New York,(1986),1-2316.

Relative Articles

[1]	PAN Xianyun, YU Jianghong, ZHOU Fenglin. Research on the Dual Reciprocity Boundary Element Method for Non-Homogeneous Elasticity Problems[J]. Applied Mathematics and Mechanics, 2022, 43(9): 1004-1015. doi: 10.21656/1000-0887.420208
[2]	BU Wankui, XU Hui, ZHAO Yucheng. Analysis on Deformation and Stress of Bending Stratum Based on the Elastic Theory for Curved Beams[J]. Applied Mathematics and Mechanics, 2020, 41(3): 302-318. doi: 10.21656/1000-0887.400081
[3]	ZHANG Pan, XU Ying-jie, WANG Hai-bin, GU Jing-wei. Stress Analyses of Double Lap Bonding Joint Using Viscoelastic Constitutive Model[J]. Applied Mathematics and Mechanics, 2015, 36(2): 159-166. doi: 10.3879/j.issn.1000-0887.2015.02.005
[4]	LUO Jian-hui, LIU Guang-dong. Research on an Orthogonal Relationship for Orthotropic Elasticity[J]. Applied Mathematics and Mechanics, 2005, 26(5): 621-624.
[5]	ZHANG Guo-qing, YU Jian-xing. Study of the Equivalent Theorem of Generalized Variational Principles in Elasticity[J]. Applied Mathematics and Mechanics, 2004, 25(3): 313-322.
[6]	LUO Jian-hui, LIU Guang-dong, SHANG Shou-ping. Research on a Systematic Methodology for Theory of Elasticity[J]. Applied Mathematics and Mechanics, 2003, 24(7): 755-763.
[7]	Zhou Shenjie, Cao Zhiyuan, Sun Shuxun. Boundary Integral Equations of Unique Solutions in Elasticity[J]. Applied Mathematics and Mechanics, 1999, 20(10): 1051-1056.
[8]	Huang Minfeng. The Saint-Venant Problem of Plane Bar under an Axial Force[J]. Applied Mathematics and Mechanics, 1997, 18(5): 477-481.
[9]	Qian Weizhang. The First-Order Approximation of Non-Kirchhoff-Love Theory for Elastic Circular Plate with Fixed Boundary under Uniform Surface Loading(Ⅱ)[J]. Applied Mathematics and Mechanics, 1997, 18(2): 95-103.
[10]	Xue Dawei. The Exact Solution of Stress Distribution in Fillet Welds[J]. Applied Mathematics and Mechanics, 1997, 18(6): 495-498.
[11]	Huang Minfeng. Coordinates of Principal Stresses for Elastic Plane Problem[J]. Applied Mathematics and Mechanics, 1997, 18(2): 147-152.
[12]	Chien Wei-zang, Ru Xue-ping. A Further Study of the Theory of Elastic Circular Plates with Non-Kirchhoff-Love Assumptions[J]. Applied Mathematics and Mechanics, 1995, 16(2): 95-106.
[13]	Wang Zhi-guo, Tang Li-min. Hamiltonian systems in Elasticity and Their Variational Principles[J]. Applied Mathematics and Mechanics, 1995, 16(2): 117-122.
[14]	Zhang Hong-qing, Feng Hong. The Mechanical Method of Constructing the Displacement Functions in Elasticity[J]. Applied Mathematics and Mechanics, 1995, 16(4): 315-322.
[15]	Zhong Wan-xie. Plane Elasticity Sectorial Donain and the Hamiltonian System[J]. Applied Mathematics and Mechanics, 1994, 15(12): 1057-1066.
[16]	Wo Guo-wei. An Elasticity Solution of a Nonhomogeneous Half-Plane Problem[J]. Applied Mathematics and Mechanics, 1994, 15(10): 935-942.
[17]	Wang Quan, Wang Da-jun. Singularity under a Concentrated Force in Elasticity[J]. Applied Mathematics and Mechanics, 1993, 14(8): 679-677.
[18]	Yun Tian-quan. The Exact Integral Equation of Hertz’s Contact Problem[J]. Applied Mathematics and Mechanics, 1991, 12(2): 165-169.
[19]	Yeh Kai-yuan, Ji Zhen-yi. An Exact Element Method for Plane Problem[J]. Applied Mathematics and Mechanics, 1990, 11(5): 383-389.
[20]	An Li-qian, Chen Zhi-da. A New Method of Stress Analysis in Photoelasticity[J]. Applied Mathematics and Mechanics, 1988, 9(5): 397-402.