A. A.
Mogyla K. A.
Lukin ABSTRACT An interrelation is established between one- and two-parameter orthogonal representations of random signals of finite energy, which is used to relate one- and two-parameter representations of signal realizations and correlation functions of the representation components. The mathematical formalism of Hilbert spaces of random processes over the Hilbert space of realizations is used for the purpose, as well as the methods of random process energy theory. Energy characteristics of one- and two-parameter representations of random signals in arbitrary orthonormal bases are analyzed and the interrelation between these characteristics is obtained.
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