From 9ddd14d9c2c0d9531d98950f6a9294a97b4012fa Mon Sep 17 00:00:00 2001 From: Frank Gaede <frank.gaede@desy.de> Date: Wed, 12 Nov 2014 22:01:20 +0000 Subject: [PATCH] - finalized draft description of surfaces and materials in DDRec - to be done: the classes describing the detectors --- doc/LaTex/DDRecManual.tex | 412 +++++++++++++++++++- doc/LaTex/DDRec_ISurface_classes.png | Bin 0 -> 139399 bytes doc/LaTex/DDRec_inner_tracking_surfaces.png | Bin 0 -> 365038 bytes doc/LaTex/DDRec_rhoz_surfaces.png | Bin 0 -> 4004 bytes 4 files changed, 406 insertions(+), 6 deletions(-) create mode 100644 doc/LaTex/DDRec_ISurface_classes.png create mode 100644 doc/LaTex/DDRec_inner_tracking_surfaces.png create mode 100644 doc/LaTex/DDRec_rhoz_surfaces.png diff --git a/doc/LaTex/DDRecManual.tex b/doc/LaTex/DDRecManual.tex index af6309093..17ea1c2b6 100644 --- a/doc/LaTex/DDRecManual.tex +++ b/doc/LaTex/DDRecManual.tex @@ -128,28 +128,423 @@ The \DDR API provides the following functionality: \end{itemize} \noindent -In this manual we describe the different classes in \DDR and how they can be used -in the construction of the detector geometry and at reconstruction. +In this manual we describe the different classes in \DDR and how they should be +used in the detector geometry constructors as well as in the reconstruction +code. + +\subsection*{Doxygen code documentation} +Please also refer to the code documentation that is created with doxygen for more +details on the classes and their members. This documentation can be build with: + +\begin{unnumberedcode} + cmake -D INSTALL_DOC=ON ${path_to_dd4hep_source} + make install +\end{unnumberedcode} + +\noindent +and will then be available at +\begin{unnumberedcode} + ${DD4hepINSTALL}/doc/html/index.html +\end{unnumberedcode} %============================================================================= \section{Surfaces} \label{sec:ddrec-manual-surfaces} %============================================================================= +For fitting the trajectories of charged particle tracks one generally needs to know +the measurement surfaces on which the hits where deposited. Additionally the material +properties along the trajectory need to be known in order to correct for effects +from multiple scattering and energy loss. +\DDR provides an abstract interface for surfaces and materials in the namespace +{\em DDSurfaces} and a concrete implementation, described below, in the namespace +{\em DDRec}. This is done in order to separate interface and implementation and allow +other software tools, e.g. tracking packages to just use the interface. + +%============================================================================= +\subsection{namespace DDSurfaces} +\label{subsec:ddrec-ddsurfaces} +%============================================================================= +The basic concept of surfaces in \DDR is expressed with the two main interfaces +{\em ISurface} and {\em IMaterial}. They are shown together with helper classes in +the {\em DDSurfaces} in figure:\ref{fig:ddrec_ddsurfaces_classes} +and are briefly described in the following. \begin{figure}[h] \begin{center} - \includegraphics[height=180mm] {DDRec_surface_classes.png} + \includegraphics[width=120mm] {DDRec_ISurface_classes.png} + \caption{Classes in namespace DDSurfaces: abstract interfaces {\em ISurface, IMaterial, ICylinder} + and helper classes {\em Vector3D, ISurface::Vector2D, SurfaceType}. } + \label{fig:ddrec_ddsurfaces_classes} + \end{center} +\end{figure} + +\noindent{\em \bf ISurface}: Defines the surface by means of an origin, a normal vector n and two, +typically orthogonal, direction vectors u and v, where all of the vectors n,u,v might depend +on the actual position on (or close to) the surface. In order to describe material properties +two thicknesses are assigned to the surface - one in direction of the normal vector (outerThickness) +and one in the opposite direction (innerThickness). There are two materials assigned to these +thicknesses, where these materials could be averaged along the normal and thickness. +The method {\em isIndideBounds} allows in principle to implement arbitrary bounds for the surface. +Two methods allow the conversion between global 3d coordinates (on the surface) and local 2d coordinates +in the coordinate system of the surface. + +\noindent +{\em \bf IMaterial}: Interface to describe the relevant material properties: atomic number and weight, +density and radiation- and interaction lengths. These can be real materials or averaged materials along +a given direction and lenght (thickness assigned to the surface). + +\noindent +{\em \bf ICylinder}: Simple interface for cylindrical surfaces adding the cyliner radius to a surface +through multiple inheritance. + +\noindent +{\em \bf ISurface::Vector2D} Helper struct inside ISurface for 2d vectors with coordinates u and v. + +\noindent +{\em \bf Vector3D}: Generic 3d vector class with cartesian coordinates x,y,z that allows initialization +from other 3d vector implementations or using cylindircal or spherical coordinates. Provides acces to +quantities often needed, such as magnitude, transversal component, representation in non-cartesian +coordinates. + +\noindent +{\em \bf SurfaceType}: Helper class using an {\em std::bitfield<32>} to encode the +following properties of the surface: {\em isCylinder, isPlane, isSensitive, isHelper} (dead material), +{\em isParallelToZ, isOrthogonalToZ, isInvisible, isMeasurement1D}. + +%============================================================================= +\subsection{Surface implementation} +\label{subsec:ddrec-ddsurfaces} +%============================================================================= +\DDR provides classes that implement the interface defined in {\em DDSurfaces}. +The main classes for implementing {\em ISurface} are shown in +figure \ref{fig:ddrec_surfaces_classes}. + +\begin{figure}[h] + \begin{center} + \includegraphics[width=100mm] {DDRec_surface_classes.png} \caption{Class diagram with the main classes describing detector surfaces and their relations.} \label{fig:ddrec_surfaces_classes} \end{center} \end{figure} -\vspace{-0.1cm} + +\noindent +The implementation of the surfaces in \DDR is done in two parallel hierarchies +of implementation classes. The first hierarchy is based on the {\em VolSurface} +class which connects a surface with its surrounding volume. +This volume then provide the boundaries of the surface and gives access to +the local to global coordinate transformations inside the coordinate system +of the volume. There are currently two concrete implementations: +{\em VolCylinder} and {\em VolPlane} that can be used in the detector construction +code as described in\ref{subsec:ddrec-surfaces-constructors}. +The second hierarchy is the actual implementation of the surface concept in \DDR +to be used by reconstruction code as described in \ref{subsec:ddrec-surfaces-reconstruction}. +It uses the extension and views concept described in the main \DDH manual\cite{bib:DD4hepManual}. +The {\em Surface} class has a {\em VolSurface} object and a {\em DetElement} and +uses these to establish the local to global coordinate transforms, the surface boundaries +and the material properties. The materials on both sides of the surface are +the averaged materials along the direction of the normal with the given thicknesses. +It is thus possible to also take material effects into account for materials +that lay outside of the actual volume the surface is attached to. +This is in particular useful for compound materials that consist of a larger number +of thin slices. %============================================================================= -\subsection{namespace DDSurfacess} -\label{subsec:ddrec-ddsurfaces} +\subsection{Using surfaces in geometry constructors} +\label{subsec:ddrec-surfaces-constructors} +%============================================================================= +The surfaces that should be available in the reconstruction code, +have to be assigned to their corresponding volume and detector element by the +user in the detector geometry construction code. +This is done by specifying the coordinate system +and orientation of the surface inside the volume with vectors o,n,u and v +and then instantiating one of the two types {\em VolCylinder} or {\em VolPlane} for a +given volume. +After the placement of the corresponding DetElement, the surface is added to the +list of surfaces for this DetElement. + +\noindent +This is demonstrated in the following example code: + +\begin{code} + #include "DDRec/Surface.h" + //... + // base vectors for surfaces: + DDSurfaces::Vector3D o(0,0,0) ; + DDSurfaces::Vector3D u(1,0,0) ; + DDSurfaces::Vector3D v(0,1,0) ; + DDSurfaces::Vector3D n(0,0,1) ; + + // --- loop over layers ---- + // ... + + Box box( dimX/2, dimY/2, dimZ/2 ) ; + Volume vol( volumeName, lcdd.material( x_layer.materialStr() )) ; + + DetElement layerDetElement( parentDetElement , "layer"+_toString(i,"_%02d") , det_id ) ; + + // add a measurement surface to the layer for every sensitive slice: + + DDRec::VolPlane surf( vol , + DDSurfaces::SurfaceType(DDSurfaces::SurfaceType::Sensitive), + dimZ, dimZ, + u, v, n , o ) ; + + // place the layer + PlacedVolume pv = parentVol.placeVolume( vol, layerPlacement ); + + layerDetElement.setPlacement( pv ) ; + + DDRec::volSurfaceList( layerDetElement )->push_back( surf ) ; + + // --- end loop over layers ---- + +\end{code} +In this example a planar ({\em VolPlane}) measurement ({\em SurfaceType(Sensitive)}) +surface is attached to the box volume of a detector layer. +The thickness of the surface corresponds to that of the box and is given by its half length in z +( Vector3D n(0,0,1) runs along z). Thus the surface is completely contained in +the box and no averaging of materials will be done, unless additional volumes +are placed inside the box at a later stage. +The origin of the coordinate system of the surface coinsides with that of the box +({\em Vector3D o(0,0,0); }) +and the two measurememnt directions u,v run along the x and y axis of the box +respectively. + +\noindent +The following code snipped shows the creation of a cylindrical surface attached +to a tube volume for the inner field cage of a tpc. The radius of the cylindrical +surface is given by the transversal component of the origin vector {\em ocyl}. +The volume {\em innerWallVol} is filled with air and will be later populated +with slices of a compound material, thus the material properties will be +averaged along the thickness of the tube. + +\begin{code} + //... + Tube innerWallSolid(rInner ,rInner + dr_InnerWall ,dz_Wall / 2.0 ) ; + + Volume innerWallVol( "TPCInnerWallVol", innerWallSolid, materialAir ) ; + + pv = tpc_motherLog.placeVolume( innerWallVol ) ; + + Vector3D ocyl( rInner + 0.5*dr_InnerWall , 0. , 0. ) ; + + VolCylinder surfI( innerWallVol , + SurfaceType( SurfaceType::Helper ) , + 0.5*dr_InnerWall, 0.5*dr_InnerWall, + ocyl ) ; + + volSurfaceList( tpc )->push_back( surfI ) ; + //... +\end{code} + + + + +%============================================================================= +\subsection{Using surfaces in reconstruction code} +\label{subsec:ddrec-surfaces-reconstruction} +%============================================================================= +Accessing and using the surfaces in reconstruction code is very easy. +There are two possibilities to access the surfaces: +\begin{itemize} +\item use the {\em DetectorSurfaces} view class to get a list of + all surfaces that have been assigned to a particular {\em DetElement} + object. +\item or use the {\em SurfaceManager} class to get a list of all + surfaces of a given {\em DetElement} and all its daughters. +\end{itemize} + +\noindent +The following code snippet uses the {\em SurfaceManager}, initialized +with the world {\em DetElement}, to get a list of all surfaces +defined for a given detector model. +The surfaces are then printed to {\em std::cout} and filled +into a map, using the surfaces ID as a key. +For sensitive surfaces, attached to sensitive volumes, the ID +will be that of the sensitve volume and thus such a map provides +a very easy lookup from the hitID to its corresponding measurement +surface. + +\begin{code} + // ... + + LCDD& lcdd = LCDD::getInstance(); + + lcdd.fromCompact( inFile ); + + DetElement world = lcdd.world() ; + + // create a list of all surfaces in the detector: + SurfaceManager surfMan( world ) ; + + const SurfaceList& sL = surfMan.surfaceList() ; + + // map of surfaces + std::map< long64, Surface* > surfMap ; + + for( SurfaceList::const_iterator it = sL.begin() ; it != sL.end() ; ++it ){ + + Surface* surf = *it ; + + std::cout << " ------------------------- " + << " surface: " << *surf << std::endl + << " ------------------------- " << std::endl ; + + surfMap[ surf->id() ] = surf ; + } + +\end{code} + +\noindent +And similarily this code uses the {\em DetectorSurfaces} class to just access the surfaces +for a particular detector element: + +\begin{code} + // ... + + DetElement ladderDE = lcdd.detector("VXD_layer02_ladder42") ; + + // create surfaces + DetectorSurfaces ds( ladderDE ) ; + + const SurfaceList& detSL = ds.surfaceList() ; + + for( SurfaceList::const_iterator it = sL.begin() ; it != sL.end() ; ++it ){ + + Surface* surf = *it ; + + std::cout << " ------------------------- " + << " surface: " << *surf << std::endl + << " ------------------------- " << std::endl ; + } +\end{code} + %============================================================================= +\subsection{Visualizing detector surfaces} +\label{subsec:ddrec-surfaces-visualization} +%============================================================================= + +The detector surfaces and the vectors defining their coordinate system can be +visualized with the program {\em teveDisplay} that is part of \DDH. In a future +version of \DDH this visualization might be included in \DDE. +Currently a full 3d view of the detector surfaces as well as a $\rho-\phi$-view +and a $\rho$-z view are available. See figure~\ref{fig:ddrec_surfaces_visualization}. + +\begin{figure}[h] + \begin{center} + \includegraphics[width=0.48\hsize]{DDRec_rhoz_surfaces.png} \includegraphics[width=0.48\hsize]{DDRec_inner_tracking_surfaces.png} + \caption{Example of surface visualization. Left: $\rho$-z view of the tracking surfaces in the ILD detector, Right: 3D view of the + surfaces in the inner tracking detectors in ILD.} + \label{fig:ddrec_surfaces_visualization} + \end{center} +\end{figure} + + + +%============================================================================= +\section{Materials} +\label{sec:ddrec-manual-materials} +%============================================================================= +The surfaces claseses described above provide a way that allows to +augment a detector geometry description with a high level view on the detector +that should be sufficient for most reconstruction tasks, such as pattern +recognition, track fitting and calorimeter reconstruction as in a particle +flow algorithm. However they require that care has been taken to assign all +relevant surfaces with corresponding thicknesses to the volumes and detector +elements. For cases where this is not possible or where other reconstruction +geometries should be instantiated, \DDR provides the possibility to acces +the materials at any given point in the world volume of the detector or +to retrieve a list of materials along a straight line between any two points. + +\noindent +This is done with the class {\em MaterialManager}, which also allows to +create an averaged material for a list of materials ({\em MaterialVector}). +The usage of this class is simple and best demonstrated with an example: + +\begin{code} + + LCDD& lcdd = LCDD::getInstance(); + + lcdd.fromCompact( inFile ); + + Vector3D p0( x0, y0, z0 ) ; + Vector3D p1( x1, y1, z1 ) ; + + MaterialManager matMgr ; + + const MaterialVec& materials = matMgr.materialsBetween( p0 , p1 ) ; + + std::cout << std::endl + << " ####### materials between the two points : " + << p0 << "*cm and " << p1 << "*cm : " + << std::endl ; + + double sum_x0 = 0 ; + double sum_lambda = 0 ; + double path_length = 0 ; + for( unsigned i=0,n=materials.size();i<n;++i){ + + Material mat = materials[i].first ; + double length = materials[i].second ; + + double nx0 = length / mat.radLength() ; + sum_x0 += nx0 ; + + double nLambda = length / mat.intLength() ; + sum_lambda += nLambda ; + + path_length += length ; + + std::cout << " " << mat + << " thickness: " << length + << " path_length:" << path_length + << " integrated_X0: " << sum_x0 + << " integrated_lambda: " << sum_lambda + << std::endl ; + } + +\end{code} + +\noindent +Creation of an averaged material: + +\begin{code} + // ... + const MaterialVec& materials = matMgr.materialsBetween( p0 , p1 ) ; + + const MaterialData& avMat = matMgr.createAveragedMaterial( materials ) ; + + std::cout << " averaged Material : " << " Z: " << avMat.Z() << " A: " << avMat.A() + << " densitiy: " << avMat.density() + << " radiationLength: " << avMat.radiationLength() + << " interactionLength: " << avMat.interactionLength() + << std::endl ; +\end{code} + +\noindent +There is a utility program {\em print\_materials} that can be used to debug detector +geometries: + +\begin{verbatim} + $ print_materials + usage: print_materials compact.xml x0 y0 z0 x1 y1 z1 + -> prints the materials on a straight line between the two given points ( unit is cm) +\end{verbatim} + + +\noindent +{\bf Note: accessing the materials using the {\em MaterialManager} is a rather +costly operation and should only be done at the initialization phase +of a reconstruction program for caching material properties !} + + + +%============================================================================= +\section{Detectors} +\label{sec:ddrec-manual-detectors} +%============================================================================= +To be done ... @@ -161,9 +556,14 @@ in the construction of the detector geometry and at reconstruction. International Conference on Computing in High Energy and Nuclear Physics (CHEP 2013), \\ Amsterdam, Netherlands, 2013, proceedings. + +\bibitem{bib:DD4hepManual} M. Frank et al, "DD4hep: A Detector Description Toolkit + for High Energy Physics Experiments", Users manual (DD4hepManual.pdf). + \bibitem{bib:ROOT-tgeo} R.Brun, A.Gheata, M.Gheata, "The ROOT geometry package",\\ Nuclear Instruments and Methods {\bf{A}} 502 (2003) 676-680. + \bibitem{bib:geant4} S. Agostinelli et al., "Geant4 - A Simulation Toolkit", \\ Nuclear Instruments and Methods {\bf{A}} 506 (2003) 250-303. diff --git a/doc/LaTex/DDRec_ISurface_classes.png b/doc/LaTex/DDRec_ISurface_classes.png new file mode 100644 index 0000000000000000000000000000000000000000..0373eb7d034079bf98e6e64bf65e8f003ccf6313 GIT binary patch literal 139399 zcmdqJWl&vP*EJX%0t9z=cMt9mT#`Vr;1Jv$f(3U7!QB!F8Z@{&1a~;N2Y2`u_kQnF z)%{d=^}p`wAE_j4&e{8{HP@J9jydKDQ&pBleM$K8#fulH@^Vt@FJ8c0zIXwBg9r_N zlB7d#1pY#@m(zB7@!}Qj^B<_(W19OH(BuO0QsSEK^9LCo_Bb;sb*AVMxUsPFaj`+@ z<gu`ratDI=fi}dwJxv*=v?pEb)(LYO35rwH8Y!AI%AevZ>A1qysa=T|-1$BR&c(HV zMwf#QdXeL^@}8R7M`h{CX?p}Go}-5ua&_<U!|rN#qNr)*Dt%?aXT<WjrA35|A_!dq zk)lhrT_;%#@t^<5d;j~hAnKOqOW-=D!M|51!r1=#?f;uAv0ZrozD5p${O{ZR&ujks z3iV0wzc+}#{y)9uzpfzu*F*i!YySJn|Cb*3|G@|O&*T2rNBqx~|E&9e*6_b}<Ud#b zv+n<M>;LO3=>N5b|MQyvzVhE&{{P<N{vST#`?QvpmgVK;+S*!VJl360p)sbj6^2x@ z(dQ>84VzzeoOzxD`02v{-V%-j!RswrHFjZP;i;)9(VKo1Mn=Z`)9zkOe0+YlqeTQV 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