% 
% prog_man.tex - The IRIT programmer's manual - main module.
% 
% Author:	Gershon Elber
% 		Computer Science Dept.
% 		Technion, IIT
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%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\chapter{Introduction}

This manual describes the different libraries of the IRIT solid
modeling environment. Quite a few libraries can be found to manipulate
geometry in general, freeform curves and surfaces, symbolic
computation, trimmed surfaces, freeform trivariate functions, Boolean
operations, input output data file parsing, and miscelleneous.

All interface to the libraries should be made via the appropriate header
files that can be found in the include subdirectory. Most libraries
have a single header file that is named the same as the library.
Functions and constants that are visible to the users of the libraries
are prefixed with a unique prefix, usually derived from the library
name itself. External definitions that start with an underscore should
not be used, even if found in header files.

The header file {\bf include/irit\_sm.h} must be sourced by every
source file in the solid modeller. In most cases, this file is sourced
indirectly via local header files.

The following libraries are avaliable in IRIT:
\begin{center}
\begin{tabular}{|l|l|} \hline
    Name of Library & Tasks \\ \hline
    bool & Boolean operations on polygonal models. \\
    cagd & Low level freeform curves and surfaces. \\
    geom & General geometry functions. \\
    misc & memory allocation, configuration files, attributes, etc. \\
    prsr & input and output for file/sockets of objects of IRIT. \\
    symb & Symbolic manipulation of curves and surfaces. \\
    trim & Trimmed surfaces support. \\
    triv & Freeform trivariate functions. \\
    xtra & Public domain code that is not part of IRIT. \\ \hline
\end{tabular}
\end{center}

The following chapters reference the different function of different
libraries. Chapter~\ref{chap-examples} provides several examples of
writing C code using the IRIT libraries.

%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\chapter{Boolean Library, bool\_lib}

\section{General Information}

On of the crucial operation in any solid modeling environment is the
ability to perform Boolean operations among different geometric
objects.  The interface of the library is defined in {\em
include/bool\_lib.h}. This library supports only Boolean operations of
polygonal objects. The Boolean operations of OR, AND, SUBtract,
NEGate, CUT, and MERGE are supported via the {\bf BoolOperType}
typedef:
\begin{center}
\begin{tabular}{||c|c||} \hline 
    BoolOperType & Meaning \\ \hline
    BOOL\_OPER\_OR & Union of two geometrical objects \\
    BOOL\_OPER\_AND & Intersection of two geometrical objects \\
    BOOL\_OPER\_SUB & The difference of two geometrical objects \\
    BOOL\_OPER\_NEG & Unary Inside-out of one geometrical object \\
    BOOL\_OPER\_CUT & Boundary of one object outside the other \\
    BOOL\_OPER\_MERGE & Simple merge without any computation \\ \hline
\end{tabular}
\end{center}

The {\bf BoolOperType} typedef is used in two dimensional Boolean operations
invoked via {\bf Boolean2D}. Three dimensional Boolean operations are
invoked via {\bf BooleanXXX} where XXX is one of OR, AND, SUB, NEG, CUT
or MERGE, denoting the same as in the table above.

In addition several state functions are available to control the way
the Boolean operations are conducted. Functions to enable the dump of
(only) the intersection curves, to handle coplanar polygons, and to
set the axis along which the sweep is performed are provided.

All globals in this library have a profix of {\bf Bool}.

\section{Library Functions}
\input{prog_man/bool_lib.tex}

%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\chapter{CAGD Library, cagd\_lib}

\section{General Information}

This library provides a rich set of function to create, convert,
display and process freeform Bezier and NURBs curves and surfaces. The
interface of the library is defined in {\em include/cagd\_lib.h}. This
library mainly supports low level freeform curve and surface
operations.  Supported are curves and surfaces from scalars to five
dimensions as E1/P1 to E5/P5 using the {\bf CagdPointType}. Pi is a
rational (projective) version of Ei, with an additional W coefficient.
Polynomial in the power basis have some very limited support as well.
Different data structures to hold UV parameter values, control points,
vectors, planes, bounding boxes, polylines and polygons are defined as
well as the data strcutures to hold the curves and surfaces
themselves,
\begin{verbatim}
typedef struct CagdCrvStruct {
    struct CagdCrvStruct *Pnext;
    struct IPAttributeStruct *Attr;
    CagdGeomType GType;
    CagdPointType PType;
    int Length;            /* Number of control points (== order in Bezier). */
    int Order;	    /* Order of curve (only for Bspline, ignored in Bezier). */
    CagdBType Periodic;			   /* Valid only for Bspline curves. */
    CagdRType *Points[CAGD_MAX_PT_SIZE];     /* Pointer on each axis vector. */
    CagdRType *KnotVector;
} CagdCrvStruct;

typedef struct CagdSrfStruct {
    struct CagdSrfStruct *Pnext;
    struct IPAttributeStruct *Attr;
    CagdGeomType GType;
    CagdPointType PType;
    int ULength, VLength;	 /* Mesh size in the tensor product surface. */
    int UOrder, VOrder;   /* Order in tensor product surface (Bspline only). */
    CagdBType UPeriodic, VPeriodic;      /* Valid only for Bspline surfaces. */
    CagdRType *Points[CAGD_MAX_PT_SIZE];     /* Pointer on each axis vector. */
    CagdRType *UKnotVector, *VKnotVector;
} CagdSrfStruct;
\end{verbatim}

Curves and surfaces have a geometric type {\bf GType} to prescribe the
type of entity (such as CAGD\_SBEZIER\_TYPE for Bezier surface) and a
point type {\bf PType} to prescribe the point type of the entity (such
as CAGD\_PT\_E3\_TYPE for three dimensional Euclidean control points).
{\bf Length} and {\bf Order} slots are used to hold the number of
control points in the mesh and or control polygon and the order(s) of
the basis functions. {\bf Periodic} flag(s) are used to denote
periodic end conditions. In addition, {\bf KnotVector} slot(s) are
used if the entity exploits Bspline basis functions, or NULL
otherwise.

The control polygon and/or mesh itself is organized in the {\bf
Points} slot as a vector of size {\bf CAGD\_MAX\_PT\_SIZE} of vectors
of {\bf CagdRType}s. For surfaces, the mesh is ordered U first and the
macros of {\bf CAGD\_NEXT\_U} {\bf CAGD\_NEXT\_V}, and {\bf
CAGD\_MESH\_UV} can be used to determine indices in the mesh.

All structures in the cagd library can be allocated using New
constrcutures (i.e. {\bf CagdUVNew} or {\bf CagdCrfNew}, freed using
Free destructores (i.e. {\bf CagdSrfFree} or {CagdBBoxFree}, linked
list free using FreeList destructores (i.e. {\bf
CagdPolylineFreeList}), and copied using copy constructores {i.e. {\bf
CagdPtCopy} or {\bf CagdCtlPtCopyList}).

This library has its own error handler, which by default prints an
error message and exit the program called {\bf CagdFatalError}.

Most globals in this library have a prefix of {\bf Cagd} for general
cagd routines. Prefix of {\bf Bzr} is used for Bezier routines, prefix
of {\bf Bsp} for Bspline specific routines, prefix of {\bf Cnvrt} for
conversion routines, and {\bf Afd} for adaptive forward differencing
routines.

\section{Library Functions}
\input{prog_man/cagd_lib.tex}

%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\chapter{Geometry Library, geom\_lib}

\section{General Information}

This library handles general geometric queries such as a distance between
two lines, bounding boxes, convexity of polygons etc. Several header
files can be found for this library:
\begin{center}
\begin{tabular}{||c|c||} \hline
    Header (include/*.h) & Functionality \\ \hline 
    bbox.h     & Bounding boxes related functions \\
    convex.h   & Convexity of polygons and convex polygon decomposition \\
    geomat3d.h & General three dimensional geometry queries \\
    geomvals.h & Area, Volume, and Size queries on polygonal objects \\
    intrnrml.h & Internal normal interpolation for polygonal models \\
    ln\_sweep.h & A line sweep implemetation \\
    poly\_cln.h & Clean up degenerated polygons/polylines \\
    primitiv.h & Constructors of polygonal BOXes, CYLINDERs, etc. \\ \hline
\end{tabular}
\end{center}

\section{Library Functions}
\input{prog_man/geom_lib.tex}

%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\chapter{Miscelleneous Library, misc\_lib}

\section{General Information}

This library holds general miscelleneous functions such as reading
configuration files, low level homogeneous matrices computation, low
level attributes and general machine specific low level routines.
Several header files can be found for this library:
\begin{center}
\begin{tabular}{||c|c||} \hline
    Header (include/*.h) & Functionality \\ \hline
    config.h   & Manipulation of configuration files (*.cfg files) \\
    dist\_pts.h & Enegry based distribution of points. \\
    gen\_mat.h  & Homogeneous matrices manipulation \\
    getarg.h   & Command line parsing for application tools \\
    imalloc.h  & Low level dynamic memory functions for IRIT \\
    miscattr.h & Low level attribute related functions \\
    priorque.h & An implementation of a priority queue \\
    xgeneral.h & Low level, machine specific, routines \\ \hline
\end{tabular}
\end{center}

\section{Library Functions}
\input{prog_man/misc_lib.tex}

%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\chapter{Prsr Library, prsr\_lib}

\section{General Information}

This library provides the data file interface for IRIT. Functions are
provided to read and write data files, both compressed (on unix only,
using {\em compress}), and uncompressed, in binary and/or ascii text
modes. This library is also used to exchange data between the IRIT
server and the display devices' clients.  Several header files can be
found for this library:
\begin{center}
\begin{tabular}{||c|c||} \hline
    Header (include/*.h) & Functionality \\ \hline
    allocate.h & High level dynamic allocation of objects \\
    attribut.h & High level attributes for objects \\
    ip\_cnvrt.h & Freeform to polygon and polyline high level conversion \\
    iritprsr.h & Main interface to reading and writing data \\
    irit\_soc.h & Socket communication for data exchange \\ \hline
\end{tabular}
\end{center}

\section{Library Functions}
\input{prog_man/prsr_lib.tex}

%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\chapter{Symbolic Library, symb\_lib}

\section{General Information}

This library provides a rich set of function to symbolically manipulate
freeform curves and surfaces. This library heavily depends on the cagd
library. Functions are provided to low level add, subtract, and multiply
freeform curves and surfaces, to compute fields such as curvature,
and to extract singular points such as extremums, zeros, and inflections.
High level tools to metamorph curves and surfaces, to compute layout (prisa)
of freeform surfaces, to compute offset approximations of curves and
surfaces, and to compose curves and surfaces are also provided.

The interface of the library is defined in {\em include/symb\_lib.h}. 

This library has its own error handler, which by default prints an
error message and exit the program called {\bf SymbFatalError}.

Globals in this library have a prefix of {\bf Symb} for general
symbolic routines. Prefix of {\bf Bzr} is used for Bezier routines,
and prefix of {\bf Bsp} for Bspline specific routines.

\section{Library Functions}
\input{prog_man/symb_lib.tex}

%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\chapter{Trimmed surfaces Library, trim\_lib}

\section{General Information}

This library provides a set of function to manipulate freeform trimmed
Bezier and/or NURBs surfaces. This library heavily depends on the cagd
library. Functions are provided to create, copy, and destruct trimmed
surfaces to extract isoparametric curves, to evaluate, refine and
subdivide, to read and write trimmed surfaces, degree raise, and
approximate using polygonal representations.

The interface of the library is defined in {\em include/trim\_lib.h}. 

This library has its own error handler, which by default prints an
error message and exit the program called {\bf TrimFatalError}.

All globals in this library have a prefix of {\bf Trim}.

\section{Library Functions}
\input{prog_man/trim_lib.tex}

%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\chapter{Trivariate Library, triv\_lib}

\section{General Information}

This library provides a rich set of function to manipulate freeform
Bezier and/or NURBs trivariate. This library heavily depends on the cagd
library. Functions are provided to create, copy, and destruct trivariates,
to extract isoparametric surfaces, to evaluate, refine and subdivide, to
read and write trivariates, to differentiate, degree raise, make compatible
and approximate iso-surface at iso values using polygonal representations.

The interface of the library is defined in {\em include/triv\_lib.h}. 

This library has its own error handler, which by default prints an
error message and exit the program called {\bf TrivFatalError}.

All globals in this library have a prefix of {\bf Triv}.

\section{Library Functions}
\input{prog_man/triv_lib.tex}

%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\chapter{Extra Library, xtra\_lib}

\section{General Information}

This library is not an official part of IRIT and contains public
domain code that is used by routines in IRIT.

The interface of the library is defined in {\em include/extra\_fn.h}. 

\section{Library Functions}
\input{prog_man/xtra_lib.tex}

%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\chapter{Programming Examples}
\label{chap-examples}

This chapter describes several simple examples of C programs that
exploits the libraries of IRIT. All external function are defined in
the {\em include} subdirectory of IRIT and one can 'grep' there for the
exact include file that contains a certain function name. All C programs
in all C files should include 'irit\_sm.h' as their first include file
of IRIT, before any other include file of IRIT. Header files are set so
C++ code can compile and link to it without any special treatment.

\section{Setting up the Compilation Environment}

In order to compile programs that uses the libraries of IRIT, a makefile
has to be constructed. Assuming IRIT is installed in {\em /usr/local/irit},
here is a simple makefile that can be used (for a unix environment):

\begin{verbatim}
IRIT_DIR = /usr/local/irit

include $(IRIT_DIR)/makeflag.unx

OBJS	= program.o

program: $(OBJS)
	$(CC) $(CFLAGS) -o program $(OBJS) $(LIBS) -lm $(MORELIBS)
\end{verbatim}

The simplicity of this makefile is drawn from the complexity of
makeflag.unx. The file makeflag.unx sets the CC, CFLAGS, LIBS, and
MORELIBS for the machined using among other things. Furthermore,
makeflag.unx also sets the default compilation rules from C sources to
object files.  The file makeflag.unx had to be modified once, when
IRIT was installed on this system. If the used system is not a unix
environment, then the file makefile.unx will have to be replaced with
the proper makeflag file.  In an OS2 environment, using the emx gcc
compiler, the makefile is even simpler since the linking rule is also
defined in makeflag.os2:

\begin{verbatim}
IRIT_DIR = \usr\local\irit

include $(IRIT_DIR)\makeflag.os2

OBJS	= program.o

program.exe: $(OBJS)
\end{verbatim}

Finally, here is a proper makefile for Windows NT:

\begin{verbatim}
IRIT_DIR = \usr\local\irit

include $(IRIT_DIR)\makeflag.wnt

OBJS	= program.obj

program.exe: $(OBJS)
        $(IRITCONLINK) -out:program.exe $(OBJS) $(LIBS) $(W32CONLIBS)
\end{verbatim}

\section{Simple C Programs using IRIT}

Now that we have an idea how to compile C code using IRIT, here are several
examples to read, manipulate and write IRIT data files. You will be able to
find all these examples in the doc/cexample directory.

\subsection{Compute Area of a Polygonal Model (polyarea.c)}

Here is a simple program to compute the total area of all polygons in
the given data file. The program expects one argument on the command
line which is the name of the file to read, and it prints out one
line with the total computed area.

\input{cexample/polyarea.tex}

\subsection{Converts a Freeform Surface into Polygons (polygons.c)}

This true filter reads a single surface from stdin and dumps out a
polygonal approximation of it to stdout. They are several parameters
that controls the way a surface is approximated into polygons and in
this simple filter they are being held fixed in a set of integer
variables.

\input{cexample/polygons.tex}

\subsection{Linear Transformations' Filter (transfrm.c)}

This little more complex program transfroms all the geometry in the
read data which can be any number of files according to the specified
transformations on the command line. The command line is parsed via
{\bf GAGetArgs} and its associated functions. The transformation
matrix is then computed with the aid of the matrix package and applied
to the read geometry at once.

\input{cexample/transfrm.tex}

Here is the result of running 'transfrm -h':
\begin{verbatim}
This is Transform...
Usage: Transfrm [-x Degs] [-y Degs] [-z Degs] [-t X Y Z] [-s Scale] [-h] DFiles
\end{verbatim}

When you are considering the usefulness of this tool remember that the
transformations are applied to the geometry in an internal order which is
different from the command line order. That is,
\begin{verbatim}
     transfrm -x 30 -y 30 geometry.dat > tgeometry.dat
\end{verbatim}
will compute the exact same transfrom as,
\begin{verbatim}
     transfrm -y 30 -x 30 geometry.dat > tgeometry.dat
\end{verbatim}
This, while rotation is not a commutative operation.
Nonetheless, you may split the operations. That is:
\begin{verbatim}
     transfrm -y 30 geometry.dat | transfrm -x 30 - > tgeometry.dat
\end{verbatim}
or
\begin{verbatim}
     transfrm -x 30 geometry.dat | transfrm -y 30 - > tgeometry.dat
\end{verbatim}
will do exactly what one expects.

\subsection{Least sqaures curve fitting and process communication (lst\_sqrs.c)}

This example creates a Bspline curve that least squares approximates
a given set of data points. In the default values, a quadratic Bspline
curve of 10 control points least sqaures approximates a set of 100
three dimensional points. Also shown is a polyline of the original
(100) points. Arbitrary number of curves will be displayed every, one
for every <return> keystroke until Q<return> is typed.

\input{cexample/lst_sqrs.tex}

%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\twocolumn
\input{prog_man.ind}

%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%

\end{document}