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| #REDIRECT ] | |||
| :''the special case for p = 2 of ].'' | |||
| In ], a ] or ]-valued ] of a real variable is '''square-integrable''' on an ] if the ] over that interval of the square of its ] is ]. The set of all ]s that are square-integrable forms a ], the so-called ]. | |||
| This is especially useful in ] as ] must be square integrable over all space if a physically possible solution is to be obtained from the theory. | |||
| {{Mathanalysis-stub}} | |||
| ] | |||
| ] | |||
Revision as of 08:55, 21 February 2006
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