We have derived closed forms for the EM algorithm to estimate a variety of genetic parameters.
The authors, as well as other research groups, have derived closed-form solutions which describe the complete load-deflection response of FRP-strengthened RC flexural members of which pre-defined moment-curvature relationships are observed.
For each scheme, we have derived closed-form approximations for the BER.
We have derived closed-form expressions of intercept probability and outage probability of the proposed multiuser scheduling scheme in cognitive radio networks with imperfect spectrum sensing.
To show the advantages of the collaborative distributed beamforming scheme, we have derived closed-form expressions of the probability of non-zero secrecy capacity and secrecy outage probability as well as the asymptotic expression over Rayleigh-fading channels, which provide an efficient means to evaluate the impact of key parameters on the security performance.
Moreover, for the QEDT and CEDT strategies we have derived closed-form expressions of (i) the average distortion in the estimates, and (ii) the optimal number of samples of the random field to be encoded in each timeslot (under some simplifying assumptions).
To accelerate this process, we have derived peptides that form heterospecific PPIs when combined.
Fortunately, earlier we have derived the exact form of the solutions x ( n ) of (2.1) with λ = 0 via the relation (3.6).
In a matching model, Ekeland-etal (2004) have derived a closed form solution for the equilibrium matching allocation when individual utility is linear in unobserved deterministic heterogeneity but quadratic in the location factors.
In this article we have derived exact closed form expressions for PMF v n,k (d,m,s), n≥3, 1≤k≤⌊(n−1)/2⌋, (d,m,s)∈Ω n,k, of the RV V n,k ∣ n,k defined on a 0−1 sequence of homogeneous Markov-dependent trials.
