Exact(50)
Based on this fact, we further derive the following result.
We further derive the approximate closed-form expressions of ergodic capacity.
To further derive the above formula, we consider the following matrix inversion lemma [14].
We further derive the estimated number of transmissions required for worst case network performance.
We also define stochastic Poincaré map s), and further derive partial differential equations for the transition density function.
We further derive the decay rate of the energy function for problem (1.1) by Nakao's method [18].
Similar(10)
Analytical sensitivity analysis formulas are further derived.
GNR density of state (DOS) is further derived.
Equation (A.1) can be further derived as (A.2).
After that, a no-reference perceptually weighted noise (NR-PWN) metric is further derived.
Then, the displacement field while the crack coexists can be further derived.
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