Chaotic Phenomena and Nonlinear Responses in a Vibroacoustic System

Table 1

(a) Mode convergence for various excitation frequencies (nonchaotic,  mm,  m,  m,  m, ,  mm, , 16 acoustic modes).

Excitation freq., =	1st symmetric mode	1st antisymmetric mode	2nd symmetric mode	2nd antisymmetric mode
0.741	98.42	0.00	1.58	0.00
2.117	97.85	0.00	2.15	0.00
2.510	99.44	0.00	0.56	0.00

(b) Mode convergence for various excitation magnitudes (chaotic,  mm,  m,  m,  m, ,  mm, , 16 acoustic modes).

Excitation magnitude, =	1st symmetric mode	1st antisymmetric mode	2nd symmetric mode	2nd antisymmetric mode
5	70.90	22.43	6.67	0.00
10	76.66	16.88	6.46	0.00
20	82.64	13.23	4.13	0.00

(c) Mode convergence for various numbers of acoustic modes used (chaotic,  mm,  m,  m,  m, ,  mm, , ).

Number of acoustic modes =	1st symmetric mode	1st antisymmetric mode	2nd symmetric mode	2nd antisymmetric mode
3	82.62	14.06	3.32	0.00
8	82.66	13.21	4.13	0.00
16	82.64	13.23	4.13	0.00