单位样值序列¶
\[ \delta(k) := \left\{\begin{matrix} 1, &k=0 \\ 0, &k\neq0 \end{matrix}\right. \]
取样性质¶
\[ f(k)\delta(k)=f(0)\delta(k) \]
\[ f(k)\delta(k-k_0)=f(k_0)\delta(k-k_0) \]
\[ \sum_{k=-\infty}^{+\infty}f(k)\delta(k)=f(0) \]
与单位阶跃序列的关系¶
\[ \delta(k)=\varepsilon(k)-\varepsilon(k-1) \]
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