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Throughout this paper, we will call (2.5) as conjugate Fourier series of function f.
A complex Fourier series of function x t) is defined as x ( t ) = ∑ k = − ∞ ∞ C k e jk ω 0 t (1).
City features, such as street features, buildings and environmental areas, are organized as a series of function objects that meet the various needs of the blind.
A prototype machine has been designed and made, and a series of function debugging and verification experiments have been carried out on the machine.
In order to expand : (1 + x e^x as a Taylor series in x, we use the known Taylor series of function ex: : e^x = \sum^\infty_{n=0} {x^n\over n!} =1 + x + {x^2 \over 2!} + {x^3 \over 3!} + {x^4 \over 4!}+\cdots.
Similarly, spike timing is transformed in a series of function that increase linearly with time (Lyttle & Fellous, 2011).
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Let be a series of functions with.
(d) The series of functions (5.58) can be differentiated term-by-term within, and therefore,.
The series of functions in (5.64) are uniformly convergent on for every, hence and are continuous.
(a) The series of functions (5.58) is convergent on and it is divergent on.
The series of functions (5.58). is convergent on and it is divergent on.
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