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An improved, robust, axial line singularity method for bodies of revolution
7th Applied Aerodynamics Conference, 1989The failures encountered in attempts to increase the range of applicability of the axial line singularity method for representing incompressible, inviscid flow about an inclined and slender body-of-revolution are presently noted to be common to all efforts to solve Fredholm equations of the first kind.
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Scattering by ellipsoids of revolution a comparison of theoretical methods
Journal of Colloid and Interface Science, 1978Abstract New methods were recently developed for calculating the differential and total scattering cross sections of ellipsoids of revolution. In one, the extended boundary condition method numerically solves Maxwell's equations exactly for this and other particle shapes.
Paul Latimer, Peter Barber
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A Method for Generating Phyllotaxis Over Surfaces of Revolution
2022This paper describes a method for generating phyllotaxis on surfaces of revolution. It extends the work done by previous authors in using Lindenmayer systems (L-systems) to model phyllotaxis in plants for the purposes of generating realistic visual models.
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Multiparameter boundary layer method for slender bodies of revolution
Fluid Dynamics, 1992zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Free vibration analysis of shells of revolution using GDQ method
2006In this paper, the Generalized Differential Quadrature (GDQ) Method is applied to analyze the dynamical behaviour of double curved shells of revolution. The GDQ method was developed to improve the differential quadrature (DQ) method for the computation of weighting coefficients [1]. It has been found that the GDQ technique can obtain accurate numerical
VIOLA, ERASMO, TORNABENE, FRANCESCO
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Fast Analysis of Body-of-Revolution Radomes with Method of Moments
Journal of Electromagnetic Waves and Applications, 2007By taking advantage of the rotational symmetry, the electromagnetic characteristic of the body of revolution (BOR) radome is fast analyzed by the method of moments (MoM) based on the mode decomposition technique. First, the MoM matrix equation governed by the surface integral is established and the theoretical model is reduced in dimension by using the
Y. Zou, Q. Liu, J. Guo
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Approximate Solutions of Compressible Flows Past Bodies of Revolution by Variational Method
Journal of Applied Mechanics, 1951Abstract Using the direct method of Rayleigh-Ritz in the calculus of variations, the problem of steady irrotational compressible flow past a body of revolution of arbitrary shape is formulated. In order to compare with the analytical solutions obtained by other investigators, two numerical examples have been carried out, namely ...
Wang, Chi-Teh, de los Santos, Socrates
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Domain decomposition method for scattering from multiple bodies of revolution
2015 IEEE International Conference on Computational Electromagnetics, 2015In this paper, a domain decomposition method is developed for scattering from multiple conducting bodies of revolution (BoR). The BoR basis functions are utilized to solve the single BoR problem and multilevel fast multipole algorithm (MLFMA) is used to take into account the interaction between multiple BoRs.
Yuke Li, Jun Hu, Zaiping Nie
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Analysis of multicircuit shells of revolution by the field method
Computer Methods in Applied Mechanics and Engineering, 1976The reported investigation represents a continuation of studies conducted by Cohen (1974). The current analysis treats a much broader class of connected graphs which may contain multiple circuits. Attention is given to the definition of a boundary-value problem, the field relations, a plan of the field method, differential equations for field functions,
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Method of calculating the geodesic winding characteristics of shells of revolution
Polymer Mechanics, 1972A method is given for determining the characteristics of geodesic lines on the surfaces of shells of revolution and the winding machine characteristics that will ensure geodesic winding of the shell. The mathematical description aims at a computer solution of the derived relations and differential equations.
Yu. M. Pidgainyi +2 more
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