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Another component that is relevant to the numerical stability of the method is matrix exponentiation.
The most widely applied supertree method is matrix representation with parsimony (MRP, [ 7, 8]).
By far the most commonly used supertree method is matrix representation with parsimony (MRP), which works by solving the parsimony problem on a binary matrix representation of the input trees [ 15, 16].
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Well known split-based supertree methods are matrix representation with parsimony and matrix representation with compatibility.
One multiway method is matrix-augmented PCA [ 37].
In order to generate charged molecules, the most commonly used ionization method is matrix-assisted laser-desorption ionization (MALDI), which is often coupled to "time-of-flight" (TOF) analyzers (MALDI-TOF) [ 6].
A distinguishing desirable property of the developed method is solution matrix bandwidth containment, i.e. bandwidth always remains equal to that of the second-order discretization.
A distinguishing desirable property of the developed method is solution matrix bandwidth containment, i.e., bandwidth always remains equal to that of the linear basis (second-order) discretization.
An important aspect of the proposed method is that no matrix effects were observed.
Like the method by Chen et al. (2012), the new method is based on matrix operations and is invariant to linear transformations.
The method is relatively unsusceptible to matrix effects.
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