We introduce a new measure H/sub p/ that is related to the Heisenberg uncertainty principle. The measure predicts the compactness of discrete-time signal descriptions in the sample-frequency phase plane. We conjecture a lower limit on the compaction in the phase plane and show that discretized Gaussians may not provide the most compact basis.
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机译：我们引入了与海森堡不确定性原理有关的新度量H / sub p /。该措施预测了采样频率相位平面中离散时间信号描述的紧凑性。我们推测在相平面上的压缩的下限，并表明离散高斯可能无法提供最紧密的基础。
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