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Bull. Soc. Math. France 132 (2), 2004, p. 305 326 EXPONENTIAL FORM A BASIS OF DISCRETE HOMOMORPHIC FUNCTIONS ON A COMPACT by Christian Meat Abstract. We show that discrete exponential form a basis
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Exponentials form a basis refers to a set of exponential functions that can be combined to represent any given function or signal. In mathematics, a basis is a set of vectors that can generate all possible vectors through linear combination. In the case of exponentials, they form a basis for functions or signals that are exponential in nature.
Exponentials form a basis is a concept used in mathematics and signal processing. It is not something that requires filing or documentation. Therefore, no specific individuals or entities are required to file exponentials form a basis.
Exponentials form a basis is not something that needs to be filled out. It is a mathematical concept used to represent functions or signals. To use exponentials as a basis, one needs to understand the principles of linear combination and how to combine exponential functions to represent a given function or signal.
The purpose of exponentials form a basis is to provide a set of functions that can be used to represent a wide range of exponential functions or signals. By combining exponentials in different ways, one can approximate or represent various exponential phenomena, making it a useful mathematical tool in fields such as signal processing, physics, and engineering.
There is no specific information that needs to be reported on exponentials form a basis. It is a mathematical concept used for representation purposes and does not involve reporting or documentation.
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