Numerical solution of the biharmonic equation for plane stress and plane strain problems when the effects of body forces and the temperature are negligible.

1971
Aksu, Güven
Show full item record
99
views
0
downloads
https://hdl.handle.net/11511/6909
Graduate School of Natural and Applied Sciences, Thesis

Suggestions

Numerical solution of the airy stress function for plane stress and plane strain problems in polar coordinates when the effects of temperature and body forces are negligible.
Özsalman, Vural; Department of Mechanical Engineering (1974)
Numerical solution of magnetohydrodynamic flow problems using the boundary element method
Tezer, Münevver (2005-03-18)
A boundary element solution is given for a magnetohydrodynamic (MHD) flow problem in a rectangular duct having insulating walls, in terms of velocity and induced magnetic field. The coupled velocity and magnetic field equations are first transformed into decoupled nonhomogeneous convection-diffusion type equations and then finding particular solutions, the homogeneous equations are solved using the boundary element method (BEM). The fundamental solutions of the decoupled homogeneous equations themselves are...
Numerical Solution of MHD Incompressible Convection Flow in Channels
Gurbuz, Merve; Tezer, Münevver (2019-1-01)
The purpose of this paper is to study numerically the influence of the magnetic field, buoyancy force and viscous dissipation on the convective flow and temperature of the fluid in a square cavity, lid-driven cavity, and lid-driven cavity with an obstacle at the center. The continuity, momentum and energy equations are coupled including buoyancy and magnetic forces, and energy equation contains Joule heating and viscous dissipation. The equations are solved in terms of stream function, vorticity and tempera...
Numerical solution of heat and mass transfer equations for freezing of liquid foods.
Mahmutoğlu, Teslime; Esin, Ali; Department of Food Engineering (1993)
Numerical solution of circular cylindrical shells considering thermal stresses and orthotropy.
Candemir, Münir; Department of Mechanical Engineering (1973)
Citation Formats
G. Aksu, “Numerical solution of the biharmonic equation for plane stress and plane strain problems when the effects of body forces and the temperature are negligible.,” Middle East Technical University, 1971.
METU IIS - Integrated Information Service open@metu.edu.tr