M.J. Maurizi
Universidad Nacional del Sur
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Featured researches published by M.J. Maurizi.
Journal of Sound and Vibration | 1975
P.A.A. Laura; M.J. Maurizi; J.L. Pombo
This study deals with the determination of natural frequencies and modal shapes of an elastically restrained-free beam which carries a finite mass, M , at the free end. Numerical results are presented for different concentrated mass/beam mass ratios, M/M v , and a wide range of values of the parameter β EI/L , where β is the coefficient which relates angle of rotation and bending moment at the elastically-restrained end. The variation of the maximum dynamic stress as a function of M/M v and β EI/L also is analyzed for the first mode of vibration.
Journal of Sound and Vibration | 1972
P.A.A. Laura; E. Romanelli; M.J. Maurizi
Abstract This paper deals with the determination of cutoff frequencies in waveguides of arbitrary, doubly-connected cross-section. The given domain is transformed into an annular region and the transformed partial differential equation is solved by means of a variational technique. Calculations are presented for acoustically soft waveguides of regular polygonal shape with circular inner boundaries. The problem is mathematically equivalent to the determination of TM modes in electromagnetic waveguides.
Journal of Sound and Vibration | 1976
M.J. Maurizi; R.E. Rossi; J.A. Reyes
Abstract The purpose of the present study is to deal with the free vibration of a beam hinged at one end by a rotational spring and subjected to the restraining action of a translational spring at the other end. The eigenfrequencies for the fundamental mode are presented for different values of the parameters K R L / EI and K T L 3 / EI , where KR and K T are the stiffness constants of the springs.
Journal of Sound and Vibration | 1987
Carlos P. Filipich; M.J. Maurizi; Marta B. Rosales
The title problem is considered in the case where the spinning beam cross-section possesses only one axis of symmetry. An exact solution is obtained by means of an extension of Bauers approach, and with account taken of orthotropic properties of the beam supports. The effect of coupling with torsional modes is not taken into account in the present investigation.
Journal of Biomedical Engineering | 1990
P.A.A. Laura; R.E. Rossi; M.J. Maurizi
The dynamic analysis of fracture healing is tackled numerically by means of a bone model which uses the finite element method. The model is of non-uniform cross-sectional area and moment of inertia. Shear and rotatory inertia are taken into account. Considerable variation of the upper natural frequencies is observed as the healing process progresses. The practical implications, as well as present limitations, of the technique are examined.
Journal of Sound and Vibration | 1973
M.J. Maurizi; P.A.A. Laura
This study deals with the determination of frequencies of vibration of clamped rectangular plates of uniform thickness by using a simple polynomial approximation. The plates are considered to be constructed from an orthotropic material such that the principal elastic axes of the materials are not parallel to the plate edges. The Galerkin method is applied to the governing differential equation and the change in fundamental frequency is investigated as the material elastic axes are rotated with respect to the natural coordinate system of the plate. Simple formulae are derived for several modes of vibration.
Mechanics Research Communications | 2010
M.A. De Rosa; Maria Lippiello; M.J. Maurizi; H. D. Martin
Journal of Sound and Vibration | 1997
N.M. Auciello; M.J. Maurizi
Journal of Sound and Vibration | 1990
M.J. Maurizi; R.E. Rossi; P.M. Bellés
Journal of Sound and Vibration | 1999
M.A. De Rosa; M.J. Maurizi