VIBRATION ANALYSIS BY DISCRETE SINGULAR CONVOLUTION
暂无分享,去创建一个
[1] Steven A. Orszag,et al. Comparison of Pseudospectral and Spectral Approximation , 1972 .
[2] C. Lanczos,et al. Trigonometric Interpolation of Empirical and Analytical Functions , 1938 .
[3] B. Nath. Fundamentals of finite element methods for engineers. Textbook : 60F, Tables, Refs. THE ATHLONE PRESS, UNIV. LONDON, 1974, 272P , 1974 .
[4] B. Fornberg. On a Fourier method for the integration of hyperbolic equations , 1975 .
[5] Guo-Wei Wei,et al. Discrete singular convolution for the solution of the Fokker–Planck equation , 1999 .
[6] Y. K. Cheung,et al. FINITE STRIP METHOD IN STRUCTURAL ANALYSIS , 1976 .
[7] Long Chen. INTRODUCTION TO FINITE ELEMENT METHODS , 2003 .
[8] J. Tukey,et al. An algorithm for the machine calculation of complex Fourier series , 1965 .
[9] G. Wei,et al. A new algorithm for solving some mechanical problems , 2001 .
[10] Guo-Wei Wei,et al. Discrete singular convolution for the sine-Gordon equation , 2000 .
[11] G. Wahba. Optimal Convergence Properties of Variable Knot, Kernel, and Orthogonal Series Methods for Density Estimation. , 1975 .
[12] R. Kronmal,et al. The Estimation of Probability Densities and Cumulatives by Fourier Series Methods , 1968 .
[13] L. Vázquez,et al. Numerical solution of the sine-Gordon equation , 1986 .
[14] B. B. Winter. Rate of Strong Consistency of Two Nonparametric Density Estimators , 1975 .
[15] S. Flügge,et al. Practical Quantum Mechanics , 1976 .
[16] G. Walter,et al. Probability Density Estimation Using Delta Sequences , 1979 .