Interface | Description |
---|---|
DirectPointSetPattern | |
DirectPointSetUniformGridPattern |
Interface, used by
Pattern implementations to indicate that
they are simultaneously DirectPointSetPattern and UniformGridPattern . |
Pattern |
Pattern: non-empty set of
real points in multidimensional space
(points with real coordinates). |
QuickPointCountPattern |
Interface, used by
Pattern implementations to indicate that
they support quick access to the number of points in pattern. |
RectangularPattern |
Interface, used by
Pattern implementations to indicate that
they are rectangular patterns, i.e.
consist of all points of some uniform grid inside some hyperparallelepiped. |
UniformGridPattern |
Interface, used by
Pattern implementations to indicate that
they are uniform-grid patterns, i.e.
subsets of the set of all mesh nodes of some uniform grids. |
WeightedPattern |
Class | Description |
---|---|
AbstractPattern |
A skeletal implementation of the
Pattern interface to minimize
the effort required to implement this interface. |
AbstractUniformGridPattern |
A skeletal implementation of the
UniformGridPattern interface to minimize
the effort required to implement this interface. |
AbstractWeightedPattern |
A skeletal implementation of the
WeightedPattern interface to minimize
the effort required to implement this interface. |
HyperboloidOfRevolutionFunc | |
ParaboloidOfRevolutionFunc | |
Patterns |
A set of static methods operating with and returning
patterns . |
SimplePattern |
The simplest implementation of the
Pattern interface, based on a set (java.util.Set
or some equivalent form), containing all pattern points. |
UpperHalfEllipsoidOfRevolutionFunc | |
WeightedPatterns |
A set of static methods operating with and returning
weighted patterns . |
Exception | Description |
---|---|
TooLargePatternCoordinatesException |
Error | Description |
---|---|
TooManyPointsInPatternError |
Error thrown if a
pattern is extremely large to be correctly processed. |
Patterns: sets of n-dimensional points. Usually they are applied for some operations over n-dimensional AlgART matrices.
AlgART Laboratory 2007–2014
Бухгалтерский центр Эгида Подробности бухгалтерский центр Эгида на сайте. egida-chel.ru |