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- W631811704 abstract "The axisymmetric problem of a homogeneous isotropic cone of finite length is treated by superposition of analytical solutions. The cone is assumed to be statically subjected to surface loadings and internal temperature distributions. Analytical solutions in spherical coordinates are used to satisfy boundary conditions on the sides of the cone, whereas analytical solutions in cylindrical coordinates are used to satisfy boundary conditions on the back end of the cone. These two sets of solutions are superimposed by an iterative technique so as to satisfy all boundary conditions as accurately as possible. The success of this iterative process is partly due to the method used to expand power series in the radial spherical coordinate. Results obtained by means of a computer program are presented for several different load and temperature combinations. For two frequently encountered problems involving only surface loadings, it is shown that the maximum stresses may be adequately predicted from simple formulas." @default.
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- W631811704 date "1966-01-01" @default.
- W631811704 modified "2023-09-27" @default.
- W631811704 title "Thermoelastic analysis of a solid cone." @default.
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- W631811704 doi "https://doi.org/10.2514/3.3394" @default.
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