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We will further attempt to quantify the ability of these QN methods to adequately approximate these additional non-linearities based on the form of the chosen interface equations.
The fast template periodogram scales asymptotically as O HNf log HNf +H4Nf), where H denotes the number of harmonics required to adequately approximate the template and Nf is the number of trial frequencies.
The potential and thermal fields are discretised sub-layer-wise as piecewise linear which can adequately approximate the actual distributions of these fields across the thickness.
The potential and thermal fields are discretised sublayerwise as piecewise linear which can adequately approximate the actual distributions of these fields across the thickness.
However, a number of these models do not adequately approximate the clinical situation.
On the contrary, however we choose the measurement variance in the standard case, the algorithm is not able to adequately approximate the correct state evolution.
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This model adequately approximates the performance measures.
The experimental data for compressive strength as a function of strain rate are adequately approximated by power-law fits.
Steady-state rate data were used to find two parameter sets for the model; however, only one of these sets adequately approximates the bifurcation data.
The BHE field pattern is often assumed to be regular (e.g., rectangular, L-shaped, T-shaped, etc)., or is assumed to be adequately approximated by one of these shapes.
A nonlinear system may often exhibit linear behavior over a specified range of inputs and hence can be adequately approximated using a linear model over this range; a process known as linearization in dynamic system response.
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