Hamilton's mixed variational formula for dynamical problems of anisotropic elastic bodies

被引：0

作者：

机构：

[1] Fares, M.E.

[2] Allam, M.N.M.

[3] Zenkour, A.M.

来源：

Fares, M.E. | 1600年 / 14期

关键词：

Elasticity;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

共 50 条

[21] The method of R-functions in the solution of elastic problems on the basis of Reissner's mixed variational principle
Morachkovskii, OK
Romashov, YV
Salo, VA
INTERNATIONAL APPLIED MECHANICS, 2002, 38 (02) : 174 - 180
[22] The Method of R-Functions in the Solution of Elastic Problems on the Basis of Reissner's Mixed Variational Principle
O. K. Morachkovskii
Yu. V. Romashov
V. A. Salo
International Applied Mechanics, 2002, 38 : 174 - 180
[23] Eshelby's formula for an ellipsoidal elastic inclusion in anisotropic poroelasticity and thermoelasticity
Levin, VM
Alvarez-Tostado, JM
INTERNATIONAL JOURNAL OF FRACTURE, 2003, 119 (4-2) : L79 - L82
[24] Eshelby's formula for an ellipsoidal elastic inclusion in anisotropic poroelasticity and thermoelasticity
Valery M. Levin
Juan M. Alvarez-Tostado
International Journal of Fracture, 2003, 119 (4) : L77 - L82
[25] NON-LINEAR DYNAMIC PROBLEMS FOR ANISOTROPIC ELASTIC BODIES IN CONTINUUM THEORY OF DISLOCATIONS
TEODOSIU, C
SEEGER, A
JOURNAL OF RESEARCH OF THE NATIONAL BUREAU OF STANDARDS SECTION A-PHYSICS AND CHEMISTRY, 1969, A 73 (05): : 549 - +
[26] Modified mixed variational principle and the state-vector equation for elastic bodies and shells of revolution
Steele, Charles R.
Kim, Yoon Young
Journal of Applied Mechanics, Transactions ASME, 1992, 59 (03): : 587 - 595
[27] MODIFIED MIXED VARIATIONAL PRINCIPLE AND THE STATE-VECTOR EQUATION FOR ELASTIC BODIES AND SHELLS OF REVOLUTION
STEELE, CR
KIM, YY
JOURNAL OF APPLIED MECHANICS-TRANSACTIONS OF THE ASME, 1992, 59 (03): : 587 - 595
[28] DYNAMICAL CONTACT PROBLEMS WITH REGARD TO FRICTION OF COUPLE-STRESS VISCOELASTICITY FOR INHOMOGENEOUS ANISOTROPIC BODIES
Gachechiladze, Roland
MEMOIRS ON DIFFERENTIAL EQUATIONS AND MATHEMATICAL PHYSICS, 2020, 79 : 69 - 91
[29] Nonclassical Hamilton's Actions and the Numerical Performance of Variational Methods for Some Dissipative Problems
Savchin, Vladimir
Budochkina, Svetlana
DISTRIBUTED COMPUTER AND COMMUNICATION NETWORKS, DCCN 2016, 2016, 678 : 624 - 634
[30] A NEW 3-FIELD MIXED VARIATIONAL PRINCIPLE FOR THE ANALYSIS OF LINEAR ELASTIC PROBLEMS
LEE, YJ
LEE, BC
COMPUTERS & STRUCTURES, 1994, 50 (02) : 279 - 285

← 1 2 3 4 5 →