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431 amplitude scale and Bark frequency scale. Floor 1 represents the curve as a piecewise linear
432 interpolated representation on a dB amplitude scale and linear frequency scale. The two floors
5420 amplitude and <span
5433 class="cmtt-8">&#x00A0;[amplitude]</span><span
5451 class="cmtt-8">&#x00A0;[amplitude]</span><span
5702 class="cmtt-12">[amplitude] </span>value of zero must result in a return code that indicates this channel
5709 class="cmtt-12">[amplitude] </span>value had read zero at the beginning of decode.
5737 class="cmtt-12">[amplitude] </span>integer and <span
5739 as the [floor0&#x02D9;order], [floor0&#x02D9;rate], [floor0&#x02D9;bark&#x02D9;map&#x02D9;size], [floor0&#x02D9;amplitude&#x02D9;bits] and
5740 [floor0&#x02D9;amplitude&#x02D9;offset] values from floor setup, and an output vector size <span
5744 class="cmtt-12">[amplitude] </span>is zero, the return value is a length <span
5776 class="cmtt-12">[output] </span>on a log (dB) amplitude scale, mapping it to linear amplitude in the last
5842 amplitude---&sdot; floor0xamplitutexoffset---
5891 logarithmic (dB) amplitude axis. The integer plotting algorithm used is similar to Bresenham&#8217;s
5917 y&#x02D9;new represents no change to the amplitude value at x&#x02D9;new so that later refinement
6667 points set to minimum representation amplitude, which happens to be approximately
7287 Curve computation is split into two logical steps; the first step derives final Y amplitude values
7299 class="cmssbx-10x-x-120">step 1: amplitude value synthesis</span> </dt><dd