If the performance requirement for the computation is T=1, and all cores are running at the same frequency, the uniform frequency is: f uniform = s + 1 1 + ∑ i = 2 n q i × p. If the cores can operate at different frequencies, the optimal frequencies are: f 1 = s + 1 1 + ∑ i = 2 n q i × p. f i = q i × f 1, i ∈ 2, n.
When combined with data from the COBE/DIRBE instrument, these measurements provide a first look at the integrated emission from extragalactic environments with nearly uniform frequency coverage over the range of 245 to 3000 GHz.
Hence, starting from a uniform frequency distribution, the estimated probability distribution at each step serves as an approximation for the next probability distribution (see Supplementary Material for details).
For applications depending on the overall dynamic characteristics of frequency, e.g., frequency regulation, uniform frequency is usually assumed and the frequency at different locations is treated as the same.
Bond and Fox [ 28] provided guidelines in this regard, including that the collapse should make intuitive sense and that the ideal is to create a uniform frequency distribution over the categories with each category containing at least 10 observations.
A pulse width modulator outputs a uniform frequency square wave with a varying duty cycle.
Energy required for the computation using uniform frequency is: E uniform = f uniform 3 + ( N − 1 ) × T p × f uniform 3 (6).
We then calculated the energy consumption for the two systems, with the assumption that in DREAM-MCP the cores can be operated at non-uniform frequency as our frequency schedule specifies.
This paper presents an energy-aware resource management model, DREAM-MCP, which provides a flexible way to analyze energy consumption of multicores operating at non-uniform frequencies.
Similarly, as the frequency-domain representations of the subchannels spectra were produced by aggregation of the uniform frequency-domain representations, for the nonuniform TLO formats, the aggregation is performed at the corresponding (time domain) referent impulse responses.
If the two cores must run at the same frequency, the optimal frequency is: f uniform = s + q 1 + q × p. If the cores can operate at different frequencies, i.e., using non-uniform frequency scaling, the optimal frequencies are: f 1 = s + q 1 + q × p. f 2 = f 1 / q.
