A semidirect boundary integral method, using Airy's stress function and its derivatives in Green's boundary integral formula, is used to obtain an accurate numerical solution for elastic stress and strain fields in V-notched beams in pure bending. The proper choice of nodal spacing on the boundary is shown to be necessary to achieve an accurate stress field in the vicinity of the tip of the notch. Excellent agreement is obtained with the results of the collocation method of solution
Using the Airy stress function, plane bnear elasticity problems reduce to solving a biharmonic prob...
In this study, generalized stress intensity factors K_<I,λ_1>, K_<II,λ_2>, and K_<III...
The modified mapping-collocation (MMC) method was applied to the boundary value problem (BVP) of a c...
The boundary integral equation method was applied in the solution of the plane elastoplastic problem...
The boundary integral equation method was applied in the solution of the plane elastoplastic problem...
AbstractIn this paper, a new boundary element (BE) approach is proposed to determine the singular st...
Prepared at Lewis Research Center.Cover title.Includes bibliographical references (p. 16).Mode of ac...
Prepared at Lewis Research Center.Cover title.Includes bibliographical references (p. 24).Mode of ac...
Two advances in the numerical techniques of utilizing the BIE method are presented. The boundary unk...
In this paper, a new boundary element (BE) approach is proposed to determine the singular stress fie...
In this paper a new way is proposed to determine the generalized stress intensity factors of the pla...
The application of boundary integral equations to elastoplastic problems is reviewed. Details of the...
The Office of Naval Research Department Of The Navy Contract No. N00014-67-0305-0010; Project No. N...
In this paper, a new way was proposed to evaluate the orders of singularity for plane V-notch proble...
According to the linear theory of elasticity, there exists a combination of different orders of stre...
Using the Airy stress function, plane bnear elasticity problems reduce to solving a biharmonic prob...
In this study, generalized stress intensity factors K_<I,λ_1>, K_<II,λ_2>, and K_<III...
The modified mapping-collocation (MMC) method was applied to the boundary value problem (BVP) of a c...
The boundary integral equation method was applied in the solution of the plane elastoplastic problem...
The boundary integral equation method was applied in the solution of the plane elastoplastic problem...
AbstractIn this paper, a new boundary element (BE) approach is proposed to determine the singular st...
Prepared at Lewis Research Center.Cover title.Includes bibliographical references (p. 16).Mode of ac...
Prepared at Lewis Research Center.Cover title.Includes bibliographical references (p. 24).Mode of ac...
Two advances in the numerical techniques of utilizing the BIE method are presented. The boundary unk...
In this paper, a new boundary element (BE) approach is proposed to determine the singular stress fie...
In this paper a new way is proposed to determine the generalized stress intensity factors of the pla...
The application of boundary integral equations to elastoplastic problems is reviewed. Details of the...
The Office of Naval Research Department Of The Navy Contract No. N00014-67-0305-0010; Project No. N...
In this paper, a new way was proposed to evaluate the orders of singularity for plane V-notch proble...
According to the linear theory of elasticity, there exists a combination of different orders of stre...
Using the Airy stress function, plane bnear elasticity problems reduce to solving a biharmonic prob...
In this study, generalized stress intensity factors K_<I,λ_1>, K_<II,λ_2>, and K_<III...
The modified mapping-collocation (MMC) method was applied to the boundary value problem (BVP) of a c...