Package apron

Class PplPoly

java.lang.Object

apron.Manager

apron.PplPoly

public class PplPoly
extends Manager

Manager factory for the Parma Polyhedra Library convex polyhedra domain.

Field Summary

Fields inherited from class apron.Manager

FUNID_ADD_DIMENSIONS, FUNID_ADD_RAY_ARRAY, FUNID_APPROXIMATE, FUNID_ASSIGN_LINEXPR_ARRAY, FUNID_ASSIGN_TEXPR_ARRAY, FUNID_BOTTOM, FUNID_BOUND_DIMENSION, FUNID_BOUND_LINEXPR, FUNID_BOUND_TEXPR, FUNID_CANONICALIZE, FUNID_CLOSURE, FUNID_COPY, FUNID_DESERIALIZE_RAW, FUNID_DIMENSION, FUNID_EXPAND, FUNID_FDUMP, FUNID_FOLD, FUNID_FORGET_ARRAY, FUNID_FPRINT, FUNID_FPRINTDIFF, FUNID_FREE, FUNID_HASH, FUNID_IS_BOTTOM, FUNID_IS_DIMENSION_UNCONSTRAINED, FUNID_IS_EQ, FUNID_IS_LEQ, FUNID_IS_TOP, FUNID_JOIN, FUNID_JOIN_ARRAY, FUNID_MEET, FUNID_MEET_ARRAY, FUNID_MEET_LINCONS_ARRAY, FUNID_MEET_TCONS_ARRAY, FUNID_MINIMIZE, FUNID_OF_BOX, FUNID_PERMUTE_DIMENSIONS, FUNID_REMOVE_DIMENSIONS, FUNID_SAT_INTERVAL, FUNID_SAT_LINCONS, FUNID_SAT_TCONS, FUNID_SERIALIZE_RAW, FUNID_SIZE, FUNID_SUBSTITUTE_LINEXPR_ARRAY, FUNID_SUBSTITUTE_TEXPR_ARRAY, FUNID_TO_BOX, FUNID_TO_GENERATOR_ARRAY, FUNID_TO_LINCONS_ARRAY, FUNID_TO_TCONS_ARRAY, FUNID_TOP, FUNID_WIDENING, SCALAR_DOUBLE, SCALAR_MPFR, SCALAR_MPQ

Constructor Summary

Constructors

Constructor	Description
PplPoly(boolean strict)	Creates a new manager to create and manipulate convex polyhedra.

Method Summary

Methods inherited from class apron.Manager

finalize, getAlgorithm, getFlagBestWanted, getFlagExactWanted, getLibrary, getMaxObjectSize, getPreferedScalarType, getTimeout, getVersion, setAlgorithm, setFlagBestWanted, setFlagExactWanted, setMaxObjectSize, setPreferedScalarType, setTimeout, wasBest, wasExact

Methods inherited from class java.lang.Object

clone, equals, getClass, hashCode, notify, notifyAll, toString, wait, wait, wait

Constructor Details

PplPoly

public PplPoly(boolean strict)

Creates a new manager to create and manipulate convex polyhedra. using the Parma Polyhedra Library.

If strict is true, then the domain can express strict inequalities, i.e., non-closed convex polyhedra. Otherwise, the domain expresses closed convex polyhedra.