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The problem to represent within a single logic information system sets of data referring to different phenomena onto a spatial dimension, can be usefully implemented through the use of formal ontologies.
A novel approach based on both single machine equivalent (SIME) and trajectory sensitivity methods is proposed to formulate a transient stability-constrained optimal power flow (TSC-OPF) in the Euclidian space, where only one single stability constraint is necessary in the optimization problem to represent all dynamic and transient stability constraints of the multi-machine system.
It is useful, in considering this problem, to represent a set of crosses by a graph, with nodes corresponding to taxa and edges indicating a cross between two taxa.
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Taken together, there is converging evidence that neglect patients have specific problems to represent relatively smaller numbers corresponding to the left part of the MNL and in particular so when the task at hand requires explicit processing of number magnitude information.
The GFEMg l enrichment functions allow the displacements of the local problem to be represented in the global domain through enrichment functions from the local problems rather than explicitly modeling each crack discretely in the global domain.
A solution to this problem is to represent uncertainty using mixtures of Gaussians.
The novel method, that is based on the solution of the optimization problem, allows to represent the prescribed orientation distribution by applying a reduced number of inclusions, in compariswwwwwon with other methods presented in the literature.
One way to address this problem is to represent them in terms of simplified interaction graphs combining both biological data and mathematical methods [ 1- 6].
As discussed above for the consensus (super) split networks, one way to address this problem is to represent only those clusters that occur in at least p percent of the input trees, where p is a user-defined parameter.
In building reach envelopes, one of the key problems is to represent the reach limits accurately and conveniently.
Such a theory should address two interrelated problems: how to represent in a continuum setting the motion of dislocations, hence the kinematics of curved and connected lines, and how to capture dislocation interactions.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com