codac
Class List
Here are the classes, structs, unions and interfaces with brief descriptions:
[detail level 123]
 ▼Ncodac FixPoint of a separator The fixpoint of a separator is computed by calling the "::"separate function on a given box until the Hausdorff distance between two iterations is less than a given ratio. This operation can be seen as a contractor on the boundary of the solution set CColorMap Associates colors to a range of values CConnectedSubset Multi-dimensional paving representation of a connected subset CContractorNetwork Graph of contractors and domains that model a problem in the constraint programming framework. Heterogeneous domains can be handled in the same network, which allows to deal with a wide variety of problems such as non-linear equations, differential systems, delays or inter-temporal equations CCtcBox Contractor around a box CCtcCartProd Cartesian product of contractors $\mathcal{C}_1\times\dots\times\mathcal{C}_n$ CCtcConstell CtcConstell class CCtcDelay $\mathcal{C}_{delay}$ that contracts the tubes $[x](\cdot)$ and $[y](\cdot)$ with respect to their delay $[\tau]$ according to the delay constraint $\mathbf{x}(t)=\mathbf{y}(t+\tau)$ CCtcDeriv $\mathcal{C}_{\frac{d}{dt}}$ that contracts a tube $[x](\cdot)$ with respect to its derivative tube $[v](\cdot)$ according to the constraint $\dot{x}(\cdot)=v(\cdot)$ CCtcDist Distance constraint between two 2d vectors CCtcEval $\mathcal{C}_\textrm{eval}$ that contracts a tube $[y](\cdot)$ with respect to its derivative tube $[w](\cdot)$ and a measurement $[t]\times[z]$ according to the constraints $z=y(t)$ and $\dot{y}(\cdot)=w(\cdot)$ CCtcFromSep Build a contractor with a separator Wrt the CCtcFunction Generic static $\mathcal{C}$ that contracts a box $[\mathbf{x}]$ or a tube $[\mathbf{x}](\cdot)$ according to the constraint $\mathbf{f}(\mathbf{x})=\mathbf{0}$ or $\mathbf{f}(\mathbf{x})\in[\mathbf{y}]$. It stands on the CtcFwdBwd of IBEX (HC4Revise) CCtcLohner $\mathcal{C}_\textrm{lohner}$ that contracts a tube $[\mathbf{x}](\cdot)$ according to a differential constraint $\dot{\mathbf{x}}=\mathbf{f}(\mathbf{x})$ CCtcPicard CtcPicard class CCtcPolar Minimal contractor for the polar constraint: x = rho*cos(theta) y = rho*sin(theta) theta = angle(x,y) sqr(rho) = sqr(x)+sqr(y) CCtcQInterProjF Q-intersection contractor CCtcSegment Minimal contractor for a segment CCtcStatic Generic static $\mathcal{C}$ that contracts a tube $[\mathbf{x}](\cdot)$ with some IBEX contractor (for boxes, possibly including time). The contractor will be applied on each slice and gate CDomainsSizeException Exception raised if the size (dimension) of domains are not consistent together, and with the contractor definition CDomainsTypeException Exception raised if the domains connected to a contractor in a CN are not consistent with the contractor definition CDynamicalItem Abstract class for common properties of Tube, TubeVector, Slice, Trajectory, TrajectoryVector objects CDynCtc Contractor interface CException Root class of all exceptions raised by Codac CFigure Two-dimensional graphical item Chsv Represents an HSV value CIntervalVar Todo CIntervalVectorVar Todo CPaving Multi-dimensional paving as representation of a set CPdcInPolygon Tests if a box is inside a polygon CRandTrajectory One dimensional random trajectory $x(\cdot)$, used to represent noises Crgb Represents an RGB value CSepBox Separator $\mathcal{S}_{box}$ that separates two boxes according to the constraint $\mathbf{x}\in[\mathbf{b}]$ CSepCtcPairProj Projection of a separator using ibexlib algorithm CSepFixPoint Fix point of a Separator CSepFunction Generic static $\mathcal{S}$ that separates two boxes according to the constraint $\mathbf{f}(\mathbf{x})=\mathbf{0}$ or $\mathbf{f}(\mathbf{x})\in[\mathbf{y}]$. It stands on the SepFwdBwd of IBEX (involving HC4Revise) CSepPolarXY Separator for point in sector. A sector is defined by its center, a distance and an angle (with uncertainty) CSepPolygon Separator for Point inside a polygon CSepProj Projection of a separator CSet Multi-dimensional interval-based representation of a set CSIVIAPaving Paving resulting from a Set-Inversion Via Interval Analysis CSlice Slice $\llbracket x\rrbracket(\cdot)$ of a one dimensional tube and made of an envelope and two gates CTools Basic features provided here in order to avoid overkill dependencies CTPlane Temporal representation of loops CTrajectory One dimensional trajectory $x(\cdot)$, defined as a temporal map of values CTrajectoryVector N-dimensional trajectory $\mathbf{x}(\cdot)$, defined as a temporal map of vector values CTube One dimensional tube $[x](\cdot)$, defined as an interval of scalar trajectories CTubePaving Multi-dimensional paving as projection of a vector tube CTubeVector N-dimensional tube $[\mathbf{x}](\cdot)$, defined as an interval of n-dimensional trajectories CVIBesFig Two-dimensional graphical item based on the VIBes viewer ▼CVIBesFigMap Two-dimensional graphical item to project dynamical items (tubes, trajectories, etc.) on a map CFigMapTrajParams Specifies some parameters related to a Trajectory display CFigMapTubeParams Specifies some parameters related to a Tube display CVIBesFigPaving Two-dimensional graphical item to display a Paving object ▼CVIBesFigTube Two-dimensional graphical item to display scalar tubes or trajectories CFigTrajParams Specifies some parameters related to a Trajectory display CFigTubeParams Specifies some parameters related to a Tube display CVIBesFigTubeVector Multi-view item to display vector tubes or trajectories