The distance field can be easily incorporated in higher-order mortar methods introducing the notation "segment-to-element integration".
In this segment, several notations and lemmas will be given.
We will also use the notation for an open metric segment joining and and for a left-open one.
For convenience in notation, assume the endpoints of each line segment is of the form (P i r, P j r ), 1≤ r< k.
We use the notation [ ABCD] to denote the intact segment of ancestral haplotype.
With segmentation A and μ i, σ i given for each segment, the observations are naturally modeled as normal with given mean and variance: where we use the notation y i : j ={ y k k= i, i+1,…, j} In general, the lengths of the segments generated from each model state are not known ahead of time.
We often have occasion to refer to finite initial segments of a data stream, and introduce some special notation for this purpose: Let ε|n denote the first n evidence items in the data stream ε.
See Don Knuth's "Notation" lecture in his Computer Musings series (he also talks about Ken Iverson in one segment).
Next, segment the data into k possibly overlapping records, where each subgroup contains M notation samples.
He shows, for example, that for given line segments a and b the parabola corresponds to the relation (in modern notation) y2 = ax, the ellipse to y2 = ax − ax2/b, and the hyperbola to y2 = ax + ax2/b.
The notation used from this point forward is as follows: t, k, and i denote video frame, video segment, and feature index, respectively.
