Nonlinear elasticity equations of motion referred to anholonomic coordinates (1995)
- Authors:
- Autor USP: ALTMAN, WOLF - EP
- Unidade: EP
- Assunto: MECÂNICA CLÁSSICA
- Language: Inglês
- Imprenta:
- Publisher: Amer Acad Mechanics/Asoc Argentina de Mecanica Computacional
- Publisher place: Santa Fe
- Date published: 1995
- Source:
- Título do periódico: Applied Mechanics in the Americas: Proceedings
- Conference titles: Pan-American Congress of Applied Mechanics
-
ABNT
ALTMAN, Wolf e OLIVEIRA, Antonio Marmo de. Nonlinear elasticity equations of motion referred to anholonomic coordinates. 1995, Anais.. Santa Fe: Amer Acad Mechanics/Asoc Argentina de Mecanica Computacional, 1995. . Acesso em: 19 abr. 2024. -
APA
Altman, W., & Oliveira, A. M. de. (1995). Nonlinear elasticity equations of motion referred to anholonomic coordinates. In Applied Mechanics in the Americas: Proceedings. Santa Fe: Amer Acad Mechanics/Asoc Argentina de Mecanica Computacional. -
NLM
Altman W, Oliveira AM de. Nonlinear elasticity equations of motion referred to anholonomic coordinates. Applied Mechanics in the Americas: Proceedings. 1995 ;[citado 2024 abr. 19 ] -
Vancouver
Altman W, Oliveira AM de. Nonlinear elasticity equations of motion referred to anholonomic coordinates. Applied Mechanics in the Americas: Proceedings. 1995 ;[citado 2024 abr. 19 ] - Small strain and moderate rotation theory in elasticity and stability
- Vibration and stability of cantilevered cylindrical shell panels under follower forces
- Stability of annular sectors and plates subjected to follower loads based on a mixed finite element formulation
- Anholonomic counterparts of the elasticity and navier-stokes equations
- Nonlinear elasticity equations referred to anholonomic coordinates
- Anholonomic counterpart of the incremental equilibrium equations of a body
- Non-conservative components of follower forces in the classical shell theory
- Non-conservative components of follower forces in the classical shell theory
- Nonlinear equations of the theories of elasticity and shells in terms of anholonomic components
- Vibration and stability of shell panels with slight internal damping under follower forces
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