Analytical predictions for the magnetoelectric coupling in piezomagnetic materials reinforced by piezoelectric ellipsoidal inclusions

Jin H. Huang
Phys. Rev. B 58, 12 – Published 1 July 1998; Errata Phys. Rev. B 63, 229901 (2001); Phys. Rev. B 59, 10371 (1999)
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Abstract

In this paper, a number of problems of fundamental importance in a piezoelectric-piezomagnetic composite material are solved. The problems covered range from the derivation of the analytical expressions for the magneto-electro-elastic Eshelby tensors to the analysis of the magnetoelectric coupling effect which is a new property exhibited in the piezoelectric-piezomagnetic composite. In particular, when both the matrix and the inclusions of the composite are transversely isotropic with different magneto-electro-elastic moduli, and shapes of inclusions are of elliptic cylinder, circular cylinder, disk, and ribbon, closed-form solutions for the magnetoelectric coupling coefficientS are presented compactly. The resulting solutions are a function of the shape of inclusion, phase properties, and volume fraction of the inclusions. These results could provide us with insight into how a piezoelectric-piezomagnetic composite material consisting of inclusions will perform and would be helpful in understanding the magneto-electric-elastic behavior of the composite.

  • Received 8 September 1997

DOI:https://doi.org/10.1103/PhysRevB.58.12

©1998 American Physical Society

Errata

Authors & Affiliations

Jin H. Huang

  • Department of Mechanical Engineering, Feng Chia University, Taichung 407, Taiwan, Republic of China

Comments & Replies

Comment on “Structural and superconducting properties of R1xCaxBa2Cu3O7δ with 0.50>~x>~0.00

J. L. Tallon and G. V. M. Williams
Phys. Rev. B 61, 9820 (2000)

Comment on “NMR in manganese perovskites: Detection of spatially varying electron states in domain walls”

M. M. Savosta and P. Novák
Phys. Rev. B 63, 226401 (2001)

Reply to “Comment on ‘NMR in manganese perovskites: Detection of spatially varying electron states in domain walls’ ”

G. Papavassiliou, M. Fardis, F. Milia, M. Pissas, G. Kallias, D. Niarchos, C. Dimitropoulos, and P. Scherrer
Phys. Rev. B 63, 226402 (2001)

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Vol. 58, Iss. 1 — 1 July 1998

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