Coupled variational principles of piezoelectricity

[1]  Ji-Huan He,et al.  Generalized Hellinger-Reissner Principle , 2000 .

[2]  Ji-Huan He,et al.  A variational theory for one-dimensional unsteady compressible flow – an image plane approach , 1998 .

[3]  Ji-Huan He,et al.  Generalized Variational Principle for Compressible S2-Flow in Mixed-Flow Turbomachinery Using Semi-Inverse Method , 1998 .

[4]  Ji-Huan He,et al.  A Family of Variational Principles for Compressible Rotational Blade-to-Blade Flow Using Semi-Inverse Method , 1998 .

[5]  Jihuan He.  Modified lagrange multiplier method and generalized variational principle in fluid mechanics , 1997 .

[6]  Ji-Huan He,et al.  A Generalized Variational Principle for 3-D Unsteady Transonic Rotational Flow in Rotor Using Clebsch Variables , 1997 .

[7]  Ji-Huan He,et al.  Semi-Inverse Method of Establishing Generalized Variational Principles for Fluid Mechanics With Emphasis on Turbomachinery Aerodynamics , 1997 .

[8]  C. Felippa.  Parametrized multifield variational principles in elasticity: I. Mixed functionals , 1989 .

[9]  G. Maugin,et al.  Electric and elastic multipole defects in finite piezoelectric media , 1986 .

[10]  Chien Wei-zang.  Method of high-order lagrange multiplier and generalized variational principles of elasticity with more general forms of functionals , 1983 .

[11]  R. Santilli.  Foundations of Theoretical Mechanics II: Birkhoffian Generalization of Hamiltonian Mechanics , 1983 .

[12]  K. Washizu.  Variational Methods in Elasticity and Plasticity , 1982 .

[13]  Ruggero Maria Santilli,et al.  Foundations of Theoretical Mechanics I: The Inverse Problem in Newtonian Mechanics , 1978 .