OliveiraE. R. A.Plane stress analysis by a general integral methodJ. Engng Mech. Div. ASCE, 1968, 94, 79–101.
2.
FairweatherG.JohnstonR. L.The method of fundamental solutions for problems in potential theory. In Proceedings of Symposium onTreatment of Integral Equations by Numerical Methods, Durham, 1982, pp. 349–359.
3.
PattersonC.SheikhM. A.On the use of fundamental solutions in Trefftz method for potential and elasticity problems. In Proceedings of 4th International Seminar onBoundary Element Methods in Engineering, Southampton, 1982, pp. 43–57 (Springer-Verlag).
4.
KarageorghisA.FairweatherG.The Almansi method of fundamental solutions for solving biharmonic problemsInt. J. Numer. Meth. Engng, 1988, 26, 1665–1682.
5.
ChenC. S.GolbergM. A.HonY. C.The method of fundamental solutions and quasi-Monte-Carlo method for diffusion equationsInt. J. Numer. Meth. Engng, 1998, 43, 1421–1435.
6.
FairweatherG.KarageorghisA.The method of fundamental solutions for elliptic boundary value problemsAdv. Comput. Math., 1998, 9, 69–95.
7.
KarageorghisA.FairweatherG.The method of fundamental solutions for axisymmetric potential problemsInt. J. Numer. Meth. Engng, 1999, 44, 1653–1669.
8.
BergerJ. R.KarageorghisA.The method of fundamental solutions for heat conduction in layered materialsInt. J. Numer. Meth. Engng, 1999, 45, 1681–1694.
9.
KarageorghisA.FairweatherG.The method of fundamental solutions for axisymmetric elasticity problemsComput. Mechanics, 2000, 25, 524–532.
10.
BergerJ. R.KarageorghisA.The method of fundamental solutions for layered elastic materialsEngng Analysis with Boundary Elements, 2001, 25, 877–886.
11.
BurgessG.MahajerinE.A comparison of the boundary element and superposition methodsComputer Structs, 1984, 19, 697–705.
12.
KoopmanG. H.SongL.FahnlineJ. B.A method for computing acoustic fields based on the principle of wave superposition, J. Acoust. Soc. Am., 1989, 86, 2433–2438.
13.
FennerR. T.Source field superposition analysis of two-dimensional potential problemsInt. J. Numer. Meth. Engng, 1991, 32, 1079–1091.
14.
HeiseU.Numerical properties of integral equations in which the given boundary values and the sought solutions are defined on different curvesComputer Structs, 1978, 8, 199–205.
15.
PattersonC.SheikhM. A.A modified Trefftz method for three dimensional elasticity. In Proceedings of 5th International Conference onBoundary Elements, Hiroshima, 1983, pp. 427–437 (Springer-Verlag).
16.
JinW. G.CheungY. K.ZienkiewiczO. C.Application of the Trefftz method in plane elasticity problemsInt. J. Numer. Meth. Engng., 1990, 30, 1147–1161.
17.
BeerG.WatsonJ. O.Introduction to Finite and Boundary Element Methods for Engineers, 1992 (John Wiley).
18.
ZienkiewiczO. C.TaylorR. L.The Finite Element Method, 5th edition, Vol. 1, The Basics, 2000 (Butterworth-Heinemann).
19.
FennerR. T.A force field superposition approach to plane elastic stress and strain analysisJ. Strain Analysis, 2001, 36 (5), 517–529.
20.
TimoshenkoS. P.GoodierJ. N.Theory of Elasticity, 3rd edition, 1970 (McGraw-Hill).
21.
SternbergE.SadowskyM. A.Three-dimensional solution for the stress concentration around a circular hole in a plate of arbitrary thicknessTrans. ASME, J. Appl. Mechanics, 1949, 16, 27–38.
22.
TanC. L.FennerR. T.Three-dimensional stress analysis by the boundary integral equation methodJ. Strain Analysis, 1978, 13, 213–219.
23.
FoliasE. S.WangJ.-J.On the three-dimensional stress field around a circular hole in a plate of arbitrary thicknessComput. Mechanics, 1990, 6, 379–391.
24.
YoungdahlC. K.SternbergE.Three-dimensional stress concentration around a cylindrical hole in a semi-infinite elastic bodyTrans. ASME, J. Appl. Mechanics, 1966, 33, 855–865.