Free vibrations of a non-homogeneous rectangular membrane

Journal of Sound and Vibration

Volumn 195, Issue 4, 1996, Pages 674-678

  Masad, J A ^a  

^a High Technology Corporation   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

APPROXIMATION THEORY; BOUNDARY CONDITIONS; COMPOSITE MATERIALS; DYNAMICS; EIGENVALUES AND EIGENFUNCTIONS; FINITE DIFFERENCE METHOD; ITERATIVE METHODS; MEMBRANES; NATURAL FREQUENCIES; NUMERICAL METHODS; PERTURBATION TECHNIQUES; STRESSES;

DISPLACEMENT; INHOMOGENEITY; NEWTON-RAPHSON ITERATION;

VIBRATIONS (MECHANICAL);

EID: 0030217033     PISSN: 0022460X     EISSN: None     Source Type: Journal    
DOI: 10.1006/jsvi.1996.0454     Document Type: Editorial

References (6)

1. V. H. CORTINEZ and P. A. A. LAURA 1992 Journal of Sound and Vibration 156, 217-225. Vibration of non-homogeneous rectangular membranes.
2. P. A. A. LAURA, L. ERCOLI, R. GROSSI, K. NAGAYA and G. SANCHEZ SARMIENTO 1985 Journal of Sound and Vibration 101, 229-306. Transverse vibrations of composite membranes of arbitrary boundary shape.
3. K. SATO 1976 Journal of Sound and Vibration 49, 535-540. Free vibration analysis of a composite rectangular membrane consisting of strips.
4. H. P. W. GOTTLIEB 1986 Journal of Sound and Vibration 110, 395-411. New types of vibration modes for stepped membranes. Erratum 1990 ibid., 139, 357.
5. V. PEREYRA 1976 Lecture Notes on Computer Science 76, 67. PASVA3: an adaptive finite-difference Fortran program for first-order nonlinear ordinary boundary-value problems.
6. A. H. NAYFEH 1981 Introduction to Perturbation techniques. New York: John Wiley.