Eshelby,
J. D., 1957, “The Determination of the Elastic Field of an Ellipsoidal Inclusion and Related Problems,” Proc. R. Soc. London, Ser. A, A241, pp. 376–396.

Mura, T., 1987, *Micromechanics of Defects in Solids*, 2nd Ed., Martinus Nijhoff, Dordrecht.

Faivre,
G., 1964, “Déformations de cohérence d’un précipité quadratique,” Phys. Status Solidi, 35, pp. 249–259.

Sankaran,
R., and Laird,
C., 1976, “Deformation Field of a Misfitting Inclusion,” J. Mech. Phys. Solids, 24, pp. 251–262.

Lee,
J. K., and Johnson,
W. C., 1977, “Elastic Strain Energy and Interactions of Thin Square Plates Which Have Undergone a Simple Shear,” Scr. Metall., 11, pp. 477–484.

Chiu,
Y. P., 1977, “On the Stress Field Due to Initial Strains in a Cuboid Surrounded by an Infinite Elastic Space,” ASME J. Appl. Mech., 44, pp. 587–590.

Lee,
J. K., and Johnson,
W. C., 1978, “Calculation of the Elastic Strain Field of a Cuboidal Precipitate in an Anisotropic Matrix,” Phys. Status Solidi, 46, pp. 267–272.

Chiu,
Y. P., 1978, “On the Stress Field and Surface Deformation in a Half Space with Cuboidal Zone in Which Initial Strains Are Uniform,” ASME J. Appl. Mech., 45, pp. 302–306.

Owen,
D. R. J., 1972, “Analysis of Fibre-Reinforced Materials by an Initial Strain Method,” Fibre Sci. Technol., 5, pp. 37–59.

Chiu,
Y. P., 1980, “On the Internal Stresses in a Half Plane and a Layer Containing Localized Inelastic Strains or Inclusions,” ASME J. Appl. Mech., 47, pp. 313–318.

Takao,
Y., Taya,
M., and Chou,
T. W., 1981, “Stress Field Due to a Cylindrical Inclusion With Constant Axial Eigenstrain in an Infinite Elastic Body,” ASME J. Appl. Mech., 48, pp. 853–858.

Hasegawa,
H., Lee,
V.-G., and Mura,
T., 1992, “The Stress Fields Caused by a Circular Cylindrical Inclusion,” ASME J. Appl. Mech., 59, pp. S107–S114.

Wu,
L., and Du,
S. Y., 1995, “The Elastic Field Caused by a Circular Cylindrical Inclusion—Part I: Inside the region x_{1}^{2}+x_{2}^{2}<a^{2}, −∞<x_{3}<∞ Where the circular Cylindrical Inclusion is Expressed by x_{1}^{2}+x_{2}^{2}≤a^{2}, −h≤x_{3}≤h,” ASME J. Appl. Mech., 62, pp. 579–584.

Wu,
L., and Du,
S. Y., 1995, “The Elastic Field Caused by a Circular Cylindrical Inclusion—Part II: Inside the region x_{1}^{2}+x_{2}^{2}>a^{2}, −∞<x_{3}<∞ Where the Circular Cylindrical Inclusion is Expressed by x_{1}^{2}+x_{2}^{2}≤a^{2}, −h≤x_{3}≤h,” ASME J. Appl. Mech., 62, pp. 585–589.

Rodin,
G. J., 1996, “Eshelby’s Inclusion Problem for Polygons and Polyhedra,” J. Mech. Phys. Solids, 44, pp. 1977–1995.

Markenscoff,
X., 1997, “On the Shape of the Eshelby Inclusions,” J. Elast., 49, pp. 163–166.

Lubarda,
V. A., and Markenscoff,
X., 1998, “On the Absence of Eshelby Property for Non-Ellipsoidal Inclusions,” Int. J. Solids Struct., 35, pp. 3405–3411.

Nozaki,
H., and Taya,
M., 1997, “Elastic Fields in a Polygon-Shaped Inclusion With Uniform Eigenstrains,” ASME J. Appl. Mech., 64, pp. 495–502.

Ru,
C. Q., 1999, “Analytic Solution for Eshelby’s Problem of an Inclusion of Arbitrary Shape in a Plane or Half-Plane,” ASME J. Appl. Mech., 66, pp. 315–322.

Waldvogel,
J., 1979, “The Newtonian Potential of Homogeneous Polyhedra,” Jrnl. of Applied Math and Phys. (ZAMP), 30, pp. 388–398.

Hammer,
P. C., Marlowe,
O. J., and Stroud,
A. H., 1956, “Numerical Integration over Simplexes and Cones,” Math. Tables Aids Comput., 10, pp. 130–137.

Rodin,
G. J., 1998, discussion of “Elastic Fields in a Polygon-Shaped Inclusion With Uniform Eigenstrains,” by N. Nozaki and M. Taya, ASME J. Appl. Mech., 65, p. 278.

Kachanov,
M., Tsukrov,
I., and Shafiro,
B., 1994, “Effective Moduli of Solids With Cavities of Various Shapes,” Appl. Mech. Rev., 47, pp. S151–S174.

Jasiuk,
I., Chen,
J., and Thorpe,
M. F., 1994, “Elastic Moduli of Two Dimensional Materials with Polygonal and Elliptical Holes,” Appl. Mech. Rev., 47, pp. S18–S28.

Jasiuk,
I., 1995, “Cavities VIS-A-VIS Rigid Inclusions: Elastic Moduli of Materials With Polygonal Inclusions,” Int. J. Solids Struct., 32, pp. 407–422.

Kroto,
H. W., Heath,
J. R., O’Brien,
S. C., Curl,
R. F., and Smalley,
R. E., 1985, “C60: Buckminsterfullerene,” Nature (London), 318, pp. 162–163.

Shechtman,
D., Blech,
I., Gratias,
D., and Cahn,
J. W., 1984, “Metallic Phase With Long-Range Orientational Order and No Translational Symmetry,” Phys. Rev. Lett., 53, pp. 1951–1953.

Mori,
T., and Tanaka,
K., 1973, “Average Stress in Matrix and Average Elastic Energy of Materials with Misfitting Inclusions,” Acta Metall., 21, pp. 571–574.

Kawashita, M., and Nozaki, H., 2001, “Eshelby Tensor of a Polygonal Inclusion and Its Special Properties,” J. Elast., submitted for publication.