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)
音色参数
16
1-2-5 Filter Type
LPF (Low-Pass
Filter)
这是一种只让低于截止频率的信号通过的滤波器类型。
通过提高滤波器截止频率可使声音变得响亮。 而降低滤波器截止频率则可
使声音变得黯淡。 您可升高共鸣以提高截止频率区域中的信号电平来产生
特殊的 “刺耳”声音。
此种滤波器类型在产生经典合成器声音时最常用且有效。
图 11: 低通滤波器
A: 截止频率
B: 共鸣
C: 由滤波器 “放行”的频率
X: 频率 (音高)
Y: 电平
CA
B
X
A
X
Y
Y