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Energy (signal processing) : ウィキペディア英語版
Energy (signal processing)

In signal processing, the energy E_s of a continuous-time signal ''x''(''t'') is defined as
:E_ \ \ = \ \ \langle x(t), x(t)\rangle \ \ = \int_^dt
the energy E_s of a discrete-time signal ''x''(''t'') is defined as
:E_ \ \ = \ \ \langle x(t), x(t)\rangle \ \ = \sum_^dt
==Relationship to energy in physics==

Energy in this context is not, strictly speaking, the same as the conventional notion of energy in physics and the other sciences. The two concepts are, however, closely related, and it is possible to convert from one to the other:
:E = = \int_^dt
:where ''Z'' represents the magnitude, in appropriate units of measure, of the load driven by the signal.
For example, if ''x''(''t'') represents the potential (in volts) of an electrical signal propagating across a transmission line, then ''Z'' would represent the characteristic impedance (in ohms) of the transmission line. The units of measure for the signal energy E_s would appear as volt2·seconds, which is ''not'' dimensionally correct for energy in the sense of the physical sciences. After dividing E_s by ''Z'', however, the dimensions of ''E'' would become volt2·seconds per ohm, which is equivalent to joules, the SI unit for energy as defined in the physical sciences.

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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