Geodesic
The antiplane problem of magnetoelasticity in piezomagnetic mediums
Proceedings of the Yerevan State University. Physical and mathematical sciences, no. 3 (1986), pp. 30-35 Cet article a éte moissonné depuis la source Math-Net.Ru

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     title = {The antiplane problem of magnetoelasticity in piezomagnetic mediums},
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L. A. Sanoyan. The antiplane problem of magnetoelasticity in piezomagnetic mediums. Proceedings of the Yerevan State University. Physical and mathematical sciences, no. 3 (1986), pp. 30-35. http://geodesic.mathdoc.fr/item/UZERU_1986_3_a4/

[1] G. E. Bagdasaryan, 3. N. Danoyan, L. A. Sanoyan, “Osnovnye uravneniya i sootnosheniya ploskoi zadachi magnitouprugosti pezomagnitnykh sred”, Uch. zapiski EGU, 1986, no. 2

[2] G. E. Bagdasaryan, 3. N. Danoyan, V. G. Garakov, “Rasprostranenie magnitouprugikh voln v pezomagnitnom poluprostranstve”, III vsesoyuz. simp.: Teoreticheskie voprosy magnitouprugosti, Izd-vo EGU, Erevan, 1984, 178

[3] G. E. Bagdasaryan, 3. N. Danoyan, V. G. Garakov, “Sdvigovye poverkhnostnye magnitouprugie volny v anizotropnom pezomagnitnom poluprostranstve”, Materialy II vsesoyuz. nauchno-tekhnich. konf.: Prochnost, zhestkost i tekhnologichnost izdelii iz kompozitsionnykh materialov. I, Izd-vo EGU, Erevan, 1984, 262

[4] F. I. Fedorov, Teoriya uprugikh voln v kristallakh, Nauka, M., 1965, 386 pp. | Zbl

[5] A. A. Khzardzhyan, “O ploskoi i antiploskoi zadachakh teorii uprugosti v odnorodnykh anizotropnykh sredakh”, Uch. zapiski EGU, 1982, no. 2, 45–49

[6] A. S. Avetisyan, “K zadache rasprostraneniya sdvigovykh voln v pezoelektricheskoi srede”, Izv. AN Arm. SSR, Mekhanika, 38:1 (1985), 12–19