The derivation of eigenvalues and mode shapes for the bending motion of a damped beam with general end conditions
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[1] T. E. Carmichael,et al. THE VIBRATION OF A RECTANGULAR PLATE WITH EDGES ELASTICALLY RESTRAINED AGAINST ROTATION , 1959 .
[2] T. W. Lee,et al. Vibration Frequencies for a Uniform Beam With One End Spring-Hinged and Carrying a Mass at the Other Free End , 1973 .
[3] R. E. Rossi,et al. Vibration frequencies for a uniform beam with one end spring-hinged and subjected to a translational restraint at the other end , 1976 .
[4] G. Venkateswara Rao,et al. A galerkin finite element analysis of a uniform beam carrying a concentrated mass and rotary inertia with a spring hinge , 1974 .
[5] M. Hess. Vibration Frequencies for a Uniform Beam With Central Mass and Elastic Supports , 1964 .
[6] K. R. Chun. Free Vibration of a Beam With One End Spring-Hinged and the Other Free , 1972 .
[7] R. P. Goel. Vibrations of a Beam Carrying a Concentrated Mass , 1973 .
[8] P.A.A. Laura,et al. A note on the dynamic analysis of an elastically restrained-free beam with a mass at the free end , 1975 .
[9] Arthur W. Leissa,et al. Vibration of Plates , 2021, Solid Acoustic Waves and Vibration.
[10] A. Krishnan,et al. Effect of support flexibility on fundamental frequency of beams , 1980 .
[11] Joseph Genin,et al. Effect of support flexibility on the fundamental frequency of vibrating beams , 1973 .
[12] Acoustic wave propagation in bent thin-walled wave guides☆ , 1979 .