Deformation of a long thermoelastic rod of rectangular normal cross-section under mixed boundary conditions by boundary integrals Article Swipe
Related Concepts
Mathematics
Mathematical analysis
Rectangle
Boundary (topology)
Thermoelastic damping
Domain (mathematical analysis)
Harmonic function
Boundary value problem
Plane (geometry)
Cartesian coordinate system
Harmonic
Section (typography)
Deformation (meteorology)
Mixed boundary condition
Cross section (physics)
Geometry
Physics
Thermal
Business
Meteorology
Advertising
Quantum mechanics
A. Y. Al-Ali
,
K. H. Almutairi
,
E. K. Rawy
,
A. F. Ghaleb
,
M. S. Abou‐Dina
·
YOU?
·
· 2015
· Open Access
·
· DOI: https://doi.org/10.1016/j.joems.2015.09.003
· OA: W1961674164
YOU?
·
· 2015
· Open Access
·
· DOI: https://doi.org/10.1016/j.joems.2015.09.003
· OA: W1961674164
Using a well-known solution for steady temperature distribution in a rectangle, a boundary integral method is used to obtain an approximate solution for a plane problem of uncoupled thermoelasticity with mixed mechanical boundary conditions. The unknown functions in the cross-section are obtained in the form of series in Cartesian harmonics, enriched with harmonic functions that have a singular behavior at the transition points. The results are discussed and the functions of practical interest are represented on the boundary and also inside the domain. The locations where possible debonding may take place are noted.
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