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This study presents a hybrid genetic algorithm approach to the problems of assembly planning with various objectives, including minimizing cycle time, maximizing workload smoothness, minimizing the frequency of tool change, minimizing the number of tools and machines used, and minimizing the complexity of assembly sequences.
This paper presents a concurrent topology optimization methodology for minimizing the frequency responses of multiscale systems composed of macro and micro phases.
Besides, it also needs to take the following points into account: minimizing the frequency of channel sounding, maximizing the system throughput, and not being unfair to the active nodes.
Because LFU is prone to cache pollution, several other algorithms employ aging techniques that aim at minimizing the frequency count of some or all of the pages, either periodically or at some specific event.
This is achieved by: (1) minimizing the frequency range of the first pass band, (2) maximizing the frequency range of the stop band, and (3) creating local resonance over the second pass band.
FIR filters with desired frequency response can be implemented by minimizing the frequency domain response error measure (L1, L2, or L∞ norm of the error) between the desired response and the designed filter response.
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We have discussed the design of pilot symbols minimizing the frequency-domain channel estimate MSE and are in general more preferable than pilot symbols minimizing the time-domain channel estimate MSE.
Pilot symbols minimizing the time-domain channel estimate MSE can be obtained by just replacing R with I in (30) (cf. (23) and (22)), and apply the same design procedure used for the pilot symbols minimizing the frequency-domain channel estimate MSE.
Potential (strain) and kinetic energies of the joined shells are formulated, and the Ritz method is used to solve the eigenvalue problem, thus yielding upper bound values of the frequencies by minimizing the frequencies.
Potential (strain) and kinetic energies of the hyperboloidal shells are formulated, and the Ritz method is used to solve the eigenvalue problem, thus yielding upper bound values of the frequencies by minimizing the frequencies.
Potential (strain) and kinetic energies of the cones are formulated, the Ritz method is used to solve the eigenvalue problem, and upper bound values of the frequencies are obtained by minimizing the frequencies.
More suggestions(16)
reduce the frequency
reduced the frequency
alleviate the frequency
minimise the frequency
limit the frequency
minimize the frequency
minimizing the query
minimizing the processing
minimizing the level
minimizing the impact
minimizing the number
minimizing the attrition
minimizing the damage
minimizing the incidence
minimizing the embarrassment
minimizing the energy
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