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The memory complexity of this method is.
(i) Memory complexity: memory needed to store keys.
Three performance parameters were used to measure coding efficiency, computational complexity and memory complexity.
The total memory complexity of the Goertzel algorithm is thus 7K positions.
The memory complexity of our solution is acceptable for nowadays sensors.
Then the computational and memory complexity of the Goertzel algorithm and the FFT is compared.
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Thus, the memory storage complexity is O ( NT ).
Section 4 analyzes the algorithmic execution and memory complexities.
Therefore, the time and memory complexities of Algorithm computeHoms are both (O |P| times |Q|)).
It is evident that the computational and memory complexities of the generalized case are only negligibly greater.
The article shows that this is reached at the cost of only a negligible rise in computational and memory complexities.
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