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A snapshot of the process changes, countermeasures and results are highlighted in Figs. 6, 7, 8 and 9. Fig. 6 Use of tree diagram and prioritisation matrix for solution implementation Fig. 7 Revised 'to-be' process map Fig. 8 Process comparison 'before' and 'after' improvement Fig. 9 Synopsis of countermeasures for all PD projects.
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A spectral-tau algorithm is based on the Jacobi operational matrix for a numerical solution of time fractional diffusion-wave equations.
Saadatmandi and Dehghan [20] presented a shifted Legendre tau method with an operational matrix for the numerical solution of a multilinear and nonlinear fractional differential equation.
In particular, with an appropriate normalization, we show the inclusion of derivative information will almost-surely lead to improved conditions, e.g. related to the null-space and coherence of the measurement matrix, for a successful solution recovery.
The factor loading matrix for this final solution is presented in Table 2.
2. When n = 500 (computation of the connectivity matrix for each candidate solution in our genetic algorithm), the 95% confidence interval is of size at most 2· δ = 2·0.04 = 0.08.
The algorithm maintains the following matrices for storing solutions to sub-instances of the input which occur along the recursive computation.
The matrix structure invites paralellization by layers, where each computational node stores the matrix and solution for at least 4 adjacent layers.
Wang and Yang (2009) presented a matrix analytic solution for developing the steady-state solution of a control F-policy M/G/1/K model with exponential start-up time.
The clamped boundary of finite panels are dealt with by the modal superposition theory and the weighted residual (Garlekin) method, leading to a matrix equation solution for the sound transmission loss (STL) through the structure.
A new technique which employs bothPicard iterationand expansion inshifted Chebyshev polynomialsis used to symbolically approximate the fundamental solution matrix for linear time-periodic dynamical systems of arbitrary dimension explicitly as a function of the system parameters and time.
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