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On One Method of Solution in Displacements Axisymmetric Problem Theory of Elasticity in Spherical Coordinates for Radially Inhomogeneous Body

机译：在径向不均匀体中位移轴对称问题轴对称问题轴对称问题理论的一种方法

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Vladimir I. ANDREEV;
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1. Solution of an axisymmetric problem of the theory of elasticity for incompressible materials with the help of a hybrid finite element method [J] . A. B. Efimov, O. V. Aksenenko, A. V. Tsvelikh Journal of Machinery Manufacture and Reliability . 1998,第4期

机译：混合有限元法求解不可压缩材料弹性理论的轴对称问题
2. Solution of an axisymmetric problem of the theory of elasticity for incompressible materials with the help of a hybrid finite element method [J] . A. B. Efimov, O. V. Aksenenko, A. V. Tsvelikh Journal of Machinery Manufacture and Reliability . 1998,第4期

机译：混合有限元法求解不可压缩材料弹性理论的轴对称问题
3. Solutions of some boundary value problems for a new class of elastic bodies. Comparison with predictions of the classical theory of linearized elasticity: Part II. A problem with spherical symmetry [J] . Bustamante R., Rajagopal K. R. Acta Mechanica . 2015,第6期

机译：一类新型弹性体的一些边值问题的解答。与经典线性弹性理论预测的比较：第二部分。球对称问题
4. Generalization of Michell's solution to the plane problem theory of elasticity in polar coordinates in the event of a radially inhomogeneous body [C] . V. I. Andreev, N. Y. Cybin International Conference on Boundary Elements and Other Mesh Reduction Methods . 2014

机译：在径向不均匀体内，Michell对极性坐标弹性的平面问题理论的概括理论
5. A new method to analyze two-body contact problems in linear elasticity using a virtual displacement technique and solution to the elastic boundary value problems for a curved half-space. [D] . Kozlowski, Keith Allen. 2005

机译：一种使用虚拟位移技术分析线性弹性中两体接触问题的新方法，并解决了弯曲半空间的弹性边界值问题。
6. Large gyres as a shallow-water asymptotic solution of Euler’s equation in spherical coordinates [O] . A. Constantin, R. S. Johnson -1

机译：大回转作为球面坐标系欧拉方程的浅水渐近解
7. Generalization of Michell’s solution to the plane problem theory of elasticity in polar coordinates in the event of a radially inhomogeneous body [O] . V. I. Andreev, N. Y. Cybin 2014

机译：在径向不均匀体内，Michell对极性坐标弹性的平面问题理论的概括理论
8. Improved Solution for Potential Flow about Arbitrary Axisymmetric Bodies by the Use of a Higher-Order Surface Source Methods Part I. Theory and Results [R] . John L. Hess, Robert P. Martin 1974

机译：利用高阶曲面源方法改进任意轴对称体势流的解决方案第一部分理论与结果

On One Method of Solution in Displacements Axisymmetric Problem Theory of Elasticity in Spherical Coordinates for Radially Inhomogeneous Body

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