diff --git a/Core/Samples/inc/Layer.h b/Core/Samples/inc/Layer.h
index 9e3d958d9d75b4b9bbcc83633debea3e76eedafe..15762495db2f839acb1a9a0c8057fa1a1658edb8 100644
--- a/Core/Samples/inc/Layer.h
+++ b/Core/Samples/inc/Layer.h
@@ -44,10 +44,10 @@ class BA_CORE_API_ Layer : public ICompositeSample
//! Calls the ISampleVisitor's visit method
virtual void accept(ISampleVisitor *p_visitor) const { p_visitor->visit(this); }
- //! Sets layer thickness in Angstrom.
+ //! Sets layer thickness in nanometers.
virtual void setThickness(double thickness);
- //! Returns layer thickness in Angstrom.
+ //! Returns layer thickness in nanometers.
virtual double getThickness() const { return m_thickness; }
//! Sets _material_ of the layer.
diff --git a/Core/Samples/inc/LayerDecorator.h b/Core/Samples/inc/LayerDecorator.h
index 8e4ea54e82ca8f450dfcb20ebaa85838b536c971..d28fb70292888b084e5d6635945668a91998deeb 100644
--- a/Core/Samples/inc/LayerDecorator.h
+++ b/Core/Samples/inc/LayerDecorator.h
@@ -44,7 +44,7 @@ class BA_CORE_API_ LayerDecorator : public Layer
//! Sets _material_.
virtual void setMaterial(const IMaterial* material);
- //! Sets _material_ and _thickness_ in Angstrom.
+ //! Sets _material_ and _thickness_ in nanometers.
virtual void setMaterial(const IMaterial* material, double thickness);
//! Returns material
diff --git a/Core/Samples/src/Layer.cpp b/Core/Samples/src/Layer.cpp
index facc22521c3336de638144588710b259499e81c2..f78b17c104dd5603d0449bce6fc4df1a300dc077 100644
--- a/Core/Samples/src/Layer.cpp
+++ b/Core/Samples/src/Layer.cpp
@@ -43,7 +43,7 @@ void Layer::init_parameters()
}
-//! Sets layer thickness in Angstrom.
+//! Sets layer thickness in nanometers.
void Layer::setThickness(double thickness)
{
if (thickness < 0.)
diff --git a/Doc/UserManual/Appendix.tex b/Doc/UserManual/Appendix.tex
index b6f9b8ce503a019b76d2101dc93d86b76541b9d9..062c66de7e60d55d215c8f2d587b8dbae9941fe5 100644
--- a/Doc/UserManual/Appendix.tex
+++ b/Doc/UserManual/Appendix.tex
@@ -16,55 +16,66 @@
\item Parallelepiped (\texttt{FormFactorParallelepiped})
\begin{equation}
-F() = 4H R^2\exp(i q_z H/2) \frac{sin(q_xR)}{q_x R}\frac{ \sin(q_yR)}{q_y R}\frac{\sin(q_z H/2)}{q_z H/2}
+F(\mathbf{q},R, H) = 4H R^2\exp(i q_z H/2) \text{sinc}(q_xR)
+\text{sinc}(q_yR)\text{sinc}(q_z H/2)
\end{equation}
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\item Pyramid (\texttt{FormFactorPyramid})
\begin{align*}
- q_1 &=(H/2)((q_x-q_y)/\tan(\alpha) + q_z)\\
- q_2 &=(H/2)((q_x-q_y)/\tan(\alpha) - q_z)\\
- q_3 &=(H/2)((q_x+q_y)/\tan(\alpha) + q_z) \\
- q_4 &=(H/2)((q_x+q_y)/\tan(\alpha) - q_z)\\
- K_1 &= \frac{\sin(q_1)}{q_1} \exp(i q_1) + i \frac{\sin(q_2)}{q_2} \exp(-i q_2)\\
- K_2 &= -i \frac{sin(q_1)}{q_1} exp(i q_1) +i \frac{\sin(q_2)}{q_2} \exp(-i q_2)\\
- K_3 &= \frac{\sin(q_3)}{q_3}\exp(i q_3) + \frac{\sin(q_4)}{q_4} \exp(-i q_4)\\
- K_4 &= -i \frac{\sin(q_3)}{q_3} \exp(i q_3) + i \frac{\sin(q_4)}{q_4} \exp(-i q_4)\\
- F() &= \frac{H}{q_x q_y} [ K_1 \cos( (q_x-q_y)R ) + K_2 \sin( (q_x-q_y)R ) - K_3 \cos( (q_x+q_y) R ) - K_4 \sin( (q_x+q_y) R )]
+ q_1 &=\frac{1}{2}\Big[\frac{q_x-q_y}{\tan(\alpha)} + q_z\Big],\quad q_2 =\frac{1}{2}\Big[\frac{q_x-q_y}{\tan(\alpha)} - q_z\Big]\quad
+ q_3 =\frac{1}{2}\Big[\frac{q_x+q_y}{\tan(\alpha)} + q_z\Big]\quad q_4 =\frac{1}{2}\Big[\frac{q_x+q_y}{\tan(\alpha)} - q_z\Big]\\
+ K_1 &= \text{sinc}(q_1 H)\exp(i q_1 H) + i \text{sinc}(q_2 H) \exp(-i q_2 H)\\
+ K_2 &= -i \text{sinc}(q_1 H) \exp(i q_1 H) +i
+ \text{sinc}(q_2 H) \exp(-i q_2 H)\\
+ K_3 &= \text{sinc}(q_3 H) \exp(i q_3 H) +
+ \text{sinc}(q_4 H) \exp(-i q_4 H)\\
+ K_4 &= -i \text{sinc}(q_3 H) \exp(i q_3 H) + i \text{sinc}(q_4 H) \exp(-i q_4 H)\\
+ F(\mathbf{q},R, H, \alpha) &= \frac{H}{q_x q_y} \Big\{ K_1 \cos[ (q_x-q_y)R ] + K_2 \sin[ (q_x-q_y)R ] - K_3 \cos[ (q_x+q_y) R ] - K_4 \sin[ (q_x+q_y) R ]\Big\}
\end{align*}
-
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\item Cylinder (\texttt{FormFactorCylinder})
\begin{equation}
- F()= H \frac{\sin(q_ z H/2)}{q_z H/2} \exp(i q_ z H/2) 2\pi R^2 \frac{J_1(|q_{\parallel} R |)}{|q_{\parallel} R| }
+ F(\mathbf{q},R, H)= H \text{sinc}(q_ z H/2) \exp(i q_ z H/2) 2\pi R^2 \frac{J_1(|q_{\parallel} R |)}{|q_{\parallel} R| }
\end{equation}
-
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\item Prism3 (\texttt{FormFactorPrism3})
-\begin{equation}
- F()= 2 \sqrt{3}\frac{\exp(-i q_y R/\sqrt{3})}{q_x^2-3q_y^2}[\exp(i \sqrt{3} q_y R ) -\cos(q_x R)-i \sqrt{3} q_y R \frac{\sin(q_x R)}{q_x R}] H \frac{\sin(q_z H/2 )}{q_z H/2} \exp(i q_z H/2)
-\end{equation}
+\begin{align*}
+ F(\mathbf{q},R, H) &= 2 \sqrt{3}\frac{\exp(-i q_y
+ R/\sqrt{3})}{q_x^2-3q_y^2} \Big[\exp(i \sqrt{3} q_y R )
+ -\cos(q_x R)-i \sqrt{3} q_y R \text{sinc}(q_x R) \Big] \\
+ &\times H \text{sinc}(q_z H/2 ) \exp(i q_z H/2)
+\end{align*}
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\item Sphere (\texttt{FormFactorSphere})
\begin{equation}
-return 2\pi \exp(i q_z (H-R))\int_{R-H} ^{R} R_z^2 \frac{J_1(|q_p*R_z|) }{|q_p*R_z|}
- \exp(i q_z*Z)
+F(\mathbf{q},R, H)= 2\pi \exp[i q_z (H-R)]\int_{R-H} ^{R} R_z^2 \frac{J_1(|q_{\parallel}
+ R_z|) }{|q_{\parallel} R_z|}
+ \exp(i q_z z) dz
\end{equation}
+$R_z=\sqrt{R^2-z^2}$, $q_{\parallel}=\sqrt{q_x^2+q_y^2}$
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\item Full sphere (\texttt{FormFactorFullSphere})
\begin{equation}
-radial = 4\pi R^3*\frac{\sin(q R) - q R*\cos(q R)}{(qR)^3}
+F(\mathbf{q},R) = 4\pi R^3 \frac{\sin(q R) - q R \cos(q R)}{(qR)^3}
\end{equation}
-
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\item Box (\texttt{FormFactorBox})
\begin{equation}
-F()= 4H R W\exp(i q_z H/2) \frac{\sin(q_x R)}{q_x R} \frac{ \sin(q_y W) }{q_y W}\frac{\sin(q_z H/2)}{q_z H/2}
+F(\mathbf{q},R,W,H)= 4H R W\exp(i q_z H/2) \text{sinc}(q_x R) \text{sinc}(q_y W) \text{sinc}(q_z H/2)
\end{equation}
+where $\text{sinc}(x)=\sin(x)/x$ is the cardinal sine, $J_1(x)$ is the
+Bessel function of first order.
\end{itemize}
@@ -82,7 +93,7 @@ F()= 4H R W\exp(i q_z H/2) \frac{\sin(q_x R)}{q_x R} \frac{ \sin(q_y W) }{q_y W
\begin{itemize}
\item The Debye hard core
\item The gaussian
-\item The Lennard-Jonnes
+\item The Lennard-Jones
\item The gate pair correlation
\item The Debye hard core with power-law decrease
\item The Zhu pair correlation function
diff --git a/Doc/UserManual/Examples.tex b/Doc/UserManual/Examples.tex
index a69a460748a2f24ecdc64de905f2680999abf25e..0087be0694e8626bbad8f6ffa5746e0874fb7a03 100644
--- a/Doc/UserManual/Examples.tex
+++ b/Doc/UserManual/Examples.tex
@@ -3,7 +3,7 @@
%\section{Examples}
%\subsection{Hello listing}
-
+
%\begin{lstlisting}[language=python, style=eclipse]
%mAmbience = MaterialManager.getHomogeneousMaterial("Air", 1.0, 0.0 )
%mSubstrate = MaterialManager.getHomogeneousMaterial("Substrate", 1.0-6e-6, 2e-8 )
@@ -36,65 +36,98 @@
\section{General methodology}
A simulation of GISAXS using BornAgain platform can be decomposed into the following points:
\begin{itemize}
-\item Definition of the materials, specifying their names and their
+\item Definition of the materials by specifying their names and their
refractive indices,
\item Definition of particles: shapes, sizes, refractive indices of
the constituting material, interference functions,
-\item Definition of the layers: thicknesses, links with the previously defined
+\item Definition of the layers: thicknesses, roughnesses, associations with the previously defined
materials,
-\item Inclusion of the particles in layers: density, positions, orientations,
-\item Assembling the sample: generation of a mulitlayered system,
+\item Inclusion of the particles in layers: \textbf{density or proportion}, positions, orientations,
+\item Assembling the sample: generation of a multilayered system,
\item Specifying the input beam and the output detector's
characteristics,
\item Running the simulation,
\item Saving the data.
\end{itemize}
-The sample is built from object oriented building blocks \textbf{instead of
-the more common implementation of loading data files.}
+\noindent The sample is built from object oriented building blocks instead of loading data files.
\section{Conventions}
-polarization term
\subsection{Geometry of the sample}
-- Definitions of the angles:
-- Definitions of the layers:
+\noindent The geometry used to describe the sample is shown in
+Fig.~\ref{fig:multil3d}. The $z$-axis is perpendicular to the sample's
+surface and pointing upwards. The $x$-axis is perpendicular to the
+plane of the detector and the $y$-axis is along it. The input and the scattered output beams are each by two angles
+$\alpha_0$, $\phi_0$ and $\alpha_f$, $\phi_f$ respectively. Then for each other layer
+$j=1,..., N-1$, the incident angles $\alpha_j$ and $\phi_j$ are defined with
+respect to the bottom of the layer. The angles are oriented
+considering the detector plane as the reference. This results in, for example,
+$\alpha_f$, $\phi_f$ being positive and
+$\alpha_0$ and $\alpha_0$ negative in fig.~\ref{fig:multil3d}. \\
+
+
+\noindent The layers are defined by their thicknesses (parallel to the
+$z$-direction), their possible
+roughnesses (equal to 0 by default) and the refractive index of the
+material. We do not define any dimensions in the $x$, $y$
+directions. And, except for roughness, the layer's vertical boundaries are plane and
+perpendicular to the $z$-axis. There is also no limitation to the
+number of layers that could be defined in BornAgain.\\
-- Definitions of the particles:
+\noindent {\huge\danger}
+\colorbox{Lightgray}{\parbox{\dimexpr\linewidth-8\fboxsep}
+{\underline{Remark} - Order of the different steps for the simulation: \\
+When assembling the sample, the layers are defined from top to
+bottom. So in most cases the first layer will be the air layer.}}\\
-\noindent vertical position in each layer.\\
+\noindent The particles are characterized by their form factors (\textit{i.e.} the Fourier transform of the shape function - see the list of form factors implemented
+ in BornAgain) and
+the refractive index of the composing material. The number of input parameters for the form
+ factor depends on the
+ particle symmetry; it ranges from one parameter for a sphere (its
+ radius) to three for an ellipsoid (its three main axis lengths).\\ By
+ placing the particles
+inside or on top of a layer, we impose their vertical positions. The in-plane distribution of particles is linked with the way the
+particles interfere with each other, which is therefore implemented
+when dealing with the interference function. \\
+
+\noindent {\huge\danger}
+\colorbox{Lightgray}{\parbox{\dimexpr\linewidth-8\fboxsep}
+{\underline{Remark -} Depth of particles\\
+The vertical positions of particles in a layer are given in relative
+coordinates. For the top layer, the bottom corresponds to
+\texttt{depth}=0. But for all the other layers, it is the top of the
+layer which corresponds to \texttt{depth}=0.}}\\
-\noindent horizontal distribution of particles.\\
\noindent The complex refractive index associated with a layer or a particle is written as $n=1-\delta -i\beta$, with
-$\delta, \beta \in \mathbb{R}_+$ and $\delta, \beta \ll 1$. \\
+$\delta, \beta \in \mathbb{R}$. \\
-\noindent {\huge\danger}
-\colorbox{Lightgray}{\parbox{\dimexpr\linewidth-8\fboxsep}
-{\underline{Remark} - Order of the different steps: \\
-When assembling the sample, the layers are defined from top to
-bottom. So in most cases the first layer will be the air layer.}}\\
\begin{figure}[h]
\centering
- \includegraphics[trim=20mm 70mm 150mm 60mm, clip=true, width=120mm]{multilayer3d.eps}
+ \includegraphics[clip=, width=120mm]{multilayer3d2.eps}
\caption[Representation of the scattering geometry for multilayer
specular reflectivity.]{Representation of the scattering geometry for multilayer
- specular reflectivity. $n_i$ is
- the refractive index of layer $i$ and $\alpha_i$ is the incident
- angle of the wave propagating in layer i and incident on layer $i+1$. $\alpha_f$ is the exit angle with respect to the sample's surface and
-$\phi_f$ is the scattering angle with respect to the scattering plane.}
+ specular reflectivity. $n_j$ is
+ the refractive index of layer $j$ and $\alpha_j$ is the incident
+ angle of the wave propagating in layer $j$ and incident on layer $j+1$. $\alpha_f$ is the exit angle with respect to the sample's surface and
+$\phi_f$ is the scattering angle with respect to the scattering
+plane. }
\label{fig:multil3d}
\end{figure}
\noindent The input beam is assumed to be monochromatic without any
-spatial divergence.
+spatial divergence.\\ \textbf{polarization term?}
\subsection{Units}
By default angles are expressed in radians and lengths are given in
nanometers. But it is possible to use other units by
- specifying them right after the value of the corresponding parameter.
+specifying them right after the value of the corresponding
+parameter like, for example, \texttt{20.0*Units::micrometer} in C++.
+
\subsection{Programs}
@@ -109,49 +142,6 @@ examples.\\
\noindent Where can the following examples be found?\\
-\noindent List of examples:
-
-\begin{table}
-\begin{tabular}{|c|l|}
-\hline
-ex-1 & Two types of islands (cylinder, prism3) on top of substrate.\\
-& No interference function \\
-\hline
- ex-2 & Bimodal cylinders on top of substrate.\\
- & Two gaussian size cylinder distribution \\
-\hline
-ex-3 & Cylinder formfactor in BA and DWBA \\
-\hline
-ex-4 & 1D and 2D paracrystal \\
-\hline
-ex-5 & 1D paracrystal fit example\\
-\hline
-ex-6 & 2D lattice with different disorder\\
-\hline
-ex-7 & Mixture of different particles defined in morphology\\
- & file \\
-\hline
-ex-8 & 2DDL paracrystal\\
-\hline
-ex-9 & Pyramids on top of substrate \\
- & Rotated pyramids on top of substrate \\
-\hline
-ex-10 & Cylinders with interference on top of substrate\\
-\hline
-ex-11 & Core shell nano particles\\
-\hline
-ex-12 & Constrained fit example\\
- & Mixture of two cylinder types \\
-\hline
-ex-13 & Simulated annealing fit example \\
-\hline
-ex-14 & Layered spheres on graded interface \\
-\hline
-ex-15 & Size spacing correlation approximation \\
-\hline
-\end{tabular}
-\caption{List of form factors implemented in BornAgain.}
-\end{table}
\noindent What is the command to run the examples?
@@ -161,18 +151,19 @@ ex-15 & Size spacing correlation approximation \\
In this example, using Python language, we simulate the scattering from a mixture of
cylindrical and prismatic nanoparticles without any interference
-between them. These particles are placed on top
-of a substrate. We are going to go through each step of the
-simulation. The Python script specific to one stage will be given at
-the beginning. But for the sake of completeness the full code is given
+between them. These particles are placed in air, on top
+of a substrate.\\ We are going to go through each step of the
+simulation. The Python script specific to each stage will be given at
+the beginning of the description. But for the sake of completeness the full code is given
at the end of this section (Listing~\ref{script_ex1}). \\
-\noindent It starts by importing different functions from external
+\noindent We start by importing different functions from external
modules (lines~\ref{import_begin}-\ref{import_end}). For example,
line~\ref{import_numpy} imports NumPy, which
-is the fundamental package for scientific computing with Python
+is a fundamental package for scientific computing with Python
(\url{http://www.numpy.org/}). In particular, line~\ref{import_end}
-imports the features of BornAgain software.
+imports the features of BornAgain software.\\
+
\begin{lstlisting}[language=python, style=eclipseboxed,name=ex1,nolol]
import sys@\label{import_begin}@
@@ -182,7 +173,6 @@ import numpy @\label{import_numpy}@
sys.path.append(os.path.abspath(os.path.join(os.path.split(__file__)[0],'..', '..', '..', 'lib')))
from libBornAgainCore import * @\label{import_end}@
-
\end{lstlisting}
@@ -204,15 +194,15 @@ materials using function \texttt{getHomogeneousMaterial} from class
Interface material name = MaterialManager.getHomogeneousMaterial("name", Re(n), Im(n))
\end{lstlisting}
-\noindent where \texttt{\textcolor{blue}{name}} is the name of the
+\noindent where \texttt{name} is the name of the
material associated with its complex refractive index
\texttt{n} decomposed into its real and imaginary parts. \texttt{Interface material name} is later used when
-referring to this particular material. The two defined materials in this example are \texttt{\textcolor{blue}{Air}} with a refractive
-index of 1 and a \texttt{\textcolor{blue}{Substrate}} associated with a complex refractive index
+referring to this particular material. The two defined materials in this example are \texttt{Air} with a refractive
+index of 1 and a \texttt{Substrate} associated with a complex refractive index
equal to $1-6\times 10^{-6} -i2\times 10^{-8} $. \\
\noindent \underline{Remark:} there is no condition on the choice of
-\texttt{\textcolor{blue}{name}}.
+\texttt{name}.
%%%%%%%%%%%%%
\myparagraph{\underline{Second step:} Defining the particles}
@@ -228,14 +218,10 @@ prism = Particle(n_particle, prism_ff) @\label{particlesprism2}@
\end{lstlisting}
\noindent We implement two different shapes of particles: cylinders and
- prisms (elongated particle with a constant equilateral triangular cross section).\\ All particles implemented in BornAgain are defined by their
- form factors (\textit{i.e.} The Fourier transform of the shape function - see the list of form factors implemented
- in BornAgain), their sizes and the refractive index of the material
- they are made of. The number of input parameters for the form
- factor depends on the
- particle symmetry; it ranges from one parameter for a sphere (its
- radius) to three for an ellipsoid (its three main axis lengths). Here, for the
- cylinders we can input its radius and its height. For the prism,
+ prisms (\textit{i.e.} elongated particles with a constant equilateral triangular cross section).\\ All particles implemented in BornAgain are defined by their
+ form factors, their sizes and the refractive index of the material
+ they are made of. Here, for the
+ cylindrical particle, we input its radius and its height. For the prism,
the possible inputs are the length of one side of its equilateral triangular
base and its height.\\
@@ -246,9 +232,9 @@ associated with both particle shapes: \texttt{n}$=1-6\times 10^{-4}-i2\times 10^
the cylindrical particle, we first specify the form factor of a cylinder with
its radius and height, both equal to 5 nanometers in this particular
case (see line~\ref{particlescyl1}). Then we associate this shape with
-the refractive index of the constituting material in line~\ref{particlescyl2}.\\
+the refractive index of the constituting material as in line~\ref{particlescyl2}.\\
-\noindent The same procedure has been applied for the prism in line~\ref{particlesprism1} and \ref{particlesprism2} respectively.
+\noindent The same procedure has been applied for the prism in lines~\ref{particlesprism1} and \ref{particlesprism2} respectively.
%%%%%%%%%%%%%
\myparagraph{\underline{Third step:} Characterizing the layers and assembling the sample}
@@ -263,9 +249,9 @@ particle_decoration.addInterferenceFunction(interference) @\label{particlesinte
\end{lstlisting}
\noindent The process of defining the positions and densities of particles
-in our sample is called ``particle decoration''. We use the functions \texttt{ParticleDecoration()}
+in our sample is called ``particle decoration''. We use the function \texttt{ParticleDecoration()}
(line~\ref{particlesdecor1}) and the associated \texttt{addParticle}
-(lines~\ref{particlesdecor2}, \ref{particlesdecor3}). The general
+for each particle shape (lines~\ref{particlesdecor2}, \ref{particlesdecor3}). The general
syntax is
\begin{lstlisting}[language=python, style=eclipse,numbers=none]
@@ -275,10 +261,10 @@ particledecoration.addParticle(particle_name, depth, abundance)
\noindent where \texttt{particle\_name} is the name used to define the particles
(lines~\ref{particlescyl2} and \ref{particlesprism2}), \texttt{depth}
(default value =0)
-is the vertical positions, expressed in nanometers, of the particles in a given layer (the
+is the vertical position, expressed in nanometers, of the particles in a given layer (the
association with a particular layer will be done during the next step) and
\texttt{abundance} is the proportion of this type of particles,
-normalized to the total number of particles, \textit{i.e.} here we have 50\% of cylinders
+normalized to the total number of particles. Here we have 50\% of cylinders
and 50\% of prisms. \\
\noindent {\huge\danger}
@@ -286,9 +272,12 @@ and 50\% of prisms. \\
{\underline{Remark -} Depth of particles\\
The vertical positions of particles in a layer are given in relative
coordinates. For the top layer, the bottom corresponds to
-\texttt{depth}=0. But for all the other layers, it is the top of the
+\texttt{depth}=0 and negative values would correspond to particles
+floating above layer 1 since the vertical axis, shown in
+fig.~\ref{fig:multil3d} is pointing upwards. But for all the other layers, it is the top of the
layer which corresponds to \texttt{depth}=0.}}\\
+
\noindent Finally lines~\ref{particlesnointerf} and
\ref{particlesinterf} specify that there is \textbf{no coherent interference} between
the waves scattered by these particles. The intensity is calculated by
@@ -296,8 +285,9 @@ the incoherent sum of the scattered waves: $\langle |F_n|^2\rangle$,
where $F_n$ is the form factor associated with the particle of type $n$. The way these waves
interfere imposes the horizontal distribution of
the particles as
-the interference reflects the long or short-range order of the particles distribution. On the opposite, the vertical position is
-imposed when we add the particles in a given layer by parameter \texttt{depth}, as shown in line~\ref{particlesdecor2} and \ref{particlesdecor3}. \\
+the interference reflects the long or short-range order of the
+particles distribution (\textbf{see Theory}). On the contrary, the vertical position is
+imposed when we add the particles in a given layer by parameter \texttt{depth}, as shown in lines~\ref{particlesdecor2} and \ref{particlesdecor3}. \\
\noindent \textbf{Multilayer}\\
@@ -312,29 +302,30 @@ multi_layer.addLayer(substrate_layer) @\label{layersubstrate}@
\end{lstlisting}
\noindent We now have to configure our sample. For this first example,
-the particles, cylinders and prisms, are on top of a substrate in an
+the particles, \textit{i.e.} cylinders and prisms, are on top of a substrate in an
air layer. \textbf{The order in which we define these layers is important: we
-start from the top layer up to the bottom one}.\\
+start from the top layer down to the bottom one}.\\
\noindent Let us start with the air layer. It contains the particles. In
line~\ref{airlayer}, we use the previously defined \texttt{mAmbience}
-(="air'' material) (line~\ref{material2}). The command written in line~\ref{airlayerdecorator} shows that this layer is decorated by adding the
+(="air" material) (line~\ref{material2}). The command written in line~\ref{airlayerdecorator} shows that this layer is decorated by adding the
particles using the function \texttt{particledecoration} defined in
lines~\ref{particlesdecor1}-\ref{particlesinterf}. Note that the
\texttt{depth} is referenced to the bottom of the top layer (negative
-alues would correspond to particles floating above the first layer as
-the vertical axis is pointing upwards) . The substrate layer
+values would correspond to particles floating above layer 1 as
+the vertical axis is pointing upwards). The substrate layer
only contains the substrate material (line~\ref{substratelayer}).\\
\noindent There are different possible syntaxes to define a layer. As shown in
lines~\ref{airlayer} and \ref{substratelayer}, we can use
\texttt{Layer(Interface material name,thickness)} or
-\texttt{Layer(Interface material name)}. The \texttt{thickness} is
+\texttt{Layer(Interface material name)}. The second case corresponds
+to the default value of the \texttt{thickness}, equal to 0. The \texttt{thickness} is
expressed in nanometers. \\
\noindent Our two layers are now fully characterized. The sample is assembled using
\texttt{MultiLayer()} constructor (line~\ref{multilayercanvas}): we start with the air layer decorated
-with the particles (line~\ref{layersubstrate}), which is the layer at
+with the particles (line~\ref{layerairdecor}), which is the layer at
the top and end with the bottom layer, which is the
substrate (line~\ref{layersubstrate}).
%%%%%%%%%%%%%
@@ -348,46 +339,47 @@ simulation = Simulation() @\label{run2}@
simulation.setDetectorParameters(100,-1.0*degree, 1.0*degree,
100, 0.0*degree, 2.0*degree, True) @\label{rundetector}@
simulation.setBeamParameters(1.0*angstrom, -0.2*degree, 0.0*degree) @\label{runbeam}@
-simulation.setSample(multi_layer) @\label{runSample}@
+simulation.setSample(multi_layer) @\label{runsample}@
simulation.runSimulation() @\label{runsimul}@
\end{lstlisting}
\noindent The first stage is to define the \texttt{Simulation()} object (line~\ref{run2}). Then we define the detector (line~\ref{rundetector}) and beam
-parameters (line~\ref{runbeam}) to finally run
-the simulation using the sample previously defined
-(line~\ref{runSample}). Those functions are part of the Simulation
+parameters (line~\ref{runbeam}), which are associated with the
+sample previously defined (line~\ref{runsample}). Finally we run
+the simulation (line~\ref{runsimul}). Those functions are part of the Simulation
class. The
different incident and exit angles are
shown in Fig.~\ref{fig:multil3d}. \\
\noindent The detector parameters are set using ranges of angles via
-the function\\
+the function:\\
\noindent \texttt{setDetectorParameters(n\_phi, phi\_f\_min,
phi\_f\_max,\\ \phantom{setDetectorParameters(}n\_alpha, alpha\_f\_min, alpha\_f\_max, isgisaxs\_style=false)}, \\
\noindent where \texttt{n\_phi=100} is the number of points in the range of
variations of angle $\phi_f$,\\ \texttt{phi\_f\_min=-1.0*degree} and \texttt{phi\_f\_max=1.0*degree}
-are the minimum and maximum values respectively of $\phi_f$, which is the in-plane direction of the scattering beam
+are the minimum and maximum values respectively of $\phi_f$, which is the in-plane direction of the scattered beam
(measured with respect to the $x$-axis), \\ \texttt{n\_alpha=100} is
the number of points in the range of variations of the exit angle
-$\alpha_f$ measured from the $x$-axis in the $z$-direction,\\ \texttt{alpha\_f\_min=0.0*degree} and \texttt{alpha\_f\_max=2.0*degree}
+$\alpha_f$ measured from the $x,y$-plane in the $z$-direction,\\ \texttt{alpha\_f\_min=0.0*degree} and \texttt{alpha\_f\_max=2.0*degree}
are the minimum and maximum values respectively of $\alpha_f$,\\
\texttt{isgisaxs\_style=True} (default value = False) is a boolean
used to characterise the structure of the output data. If
-\texttt{isgisaxs\_style=True}, \textbf{ the output data is binned at constant
-values of the sine of $\alpha_f$ and $\phi_f$ otherwise it is binned
-at constant values of these two angles.}\\
+\texttt{isgisaxs\_style=True}, the output data is binned at constant
+values of the sine of the output angles, $\alpha_f$ and $\phi_f$, otherwise it is binned
+at constant values of these two angles.\\
-\noindent For the beam the function is
+\noindent For the beam the function to use is
\texttt{simulation.setBeamParameters(lambda, alpha\_i, phi\_i)}, where
\texttt{lambda=1.0*angstrom} is the incident beam wavelength,\\
\texttt{alpha\_i=-0.2*degree} is the incident
grazing angle on the surface of the sample,
\texttt{phi\_i=0.0*degree} is the in-plane
-direction of the incident beam (measured with respect to the $x$-axis).\\
+direction of the incident beam (measured with respect to the
+$x$-axis). Note that in Fig.\ref{fig:multil3d} $\alpha_i=\alpha_0$ and $\phi_i=\phi_0$.\\
\noindent \underline{Remark}: Note that, except for
\texttt{isgisaxs\_style}, there are no default values implemented for the
@@ -422,23 +414,22 @@ cylindrical and prismatic nanoparticles without any interference, deposited on t
of a substrate]{Figure of example 1: Simulated grazing-incidence small-angle X-ray scattering from a mixture of
cylindrical and prismatic nanoparticles without any interference, deposited on top
of a substrate. The input beam is characterized by a wavelength
-$\lambda$ equal to 1~\AA\ and incident angles $\alpha_i=-0.2^{\circ}$, $\phi_i=0^{\circ}$. The
+$\lambda$ of 1~\AA\ and incident angles $\alpha_i=-0.2^{\circ}$, $\phi_i=0^{\circ}$. The
cylinders have a radius and a height both equal to 5~nm, the prisms
are characterized by a side length equal to 5~nm and they are also 5~nm high. The
material of the particles has a refractive index of $1-6\times 10^{-4}-i2\times 10^{-8}$. For the substrate
it is equal to $1-6\times 10^{-6} -i2\times 10^{-8} $. The colorscale
-is associated with the output intensity. }
+is associated with the output intensity in arbitrary units. }
\label{fig:output_ex1}
\end{figure}
\newpage
-
\begin{lstlisting}[caption={Python script of example 1},
label=script_ex1,captionpos=b,escapeinside={@}{@} ,language=python,style=eclipse, numbers= none,frame = leftline ,
framerule = 2mm ,
rulecolor = \color{lightgrey},
breaklines = true]
-import sys
+import sys
import os
import numpy
diff --git a/Doc/UserManual/UserManual.pdf b/Doc/UserManual/UserManual.pdf
index 512954fc5f14619e323e28bd7f22f084a5f6c7e4..a85505ecd1b6f7f74281c78d99e2c94bfd0a0b97 100644
Binary files a/Doc/UserManual/UserManual.pdf and b/Doc/UserManual/UserManual.pdf differ
diff --git a/Doc/UserManual/UserManual.tex b/Doc/UserManual/UserManual.tex
index 3c51c25ba026ee21ee5cad1483d07da98b6692f2..cbed51d4d77c22a5f3e7523c68e9474f04aff999 100644
--- a/Doc/UserManual/UserManual.tex
+++ b/Doc/UserManual/UserManual.tex
@@ -1,5 +1,6 @@
\documentclass[a4paper,10pt]{report}
-\usepackage{cite}
+\usepackage{booktabs}
+\renewcommand{\arraystretch}{1.3}
%----------------------------------------------------------------------------------------
% FONT
%----------------------------------------------------------------------------------------
@@ -99,6 +100,7 @@
\definecolor{Lightgray}{gray}{.80}
\definecolor{lightgrey}{rgb}{0.9,0.9,0.9}
+
%----------------------------------------------------------------------------------------
% TITLE PAGE
%----------------------------------------------------------------------------------------
@@ -125,7 +127,7 @@ keepaspectratio]{results2_2.png}%
\begin{document}
-%\AddToShipoutPicture*{\BackgroundPic} % add bakcground image to the
+%\AddToShipoutPicture*{\BackgroundPic} % add background image to the
%first page
\maketitle
@@ -177,7 +179,8 @@ For details about the theory (DWBA,\ldots), please refer to IsGISAXS manual (\ur
%\input{Fitting}
\input{Examples}
-Bugs\\ License agreement\\ Directory layout \\ FAQ \\ Future development.
+%List of notations\\ Bugs\\ License agreement\\ Directory layout \\ FAQ \\ Future development.
+
%\appendix
%\input{Appendix}
diff --git a/Doc/UserManual/lstcustom.sty b/Doc/UserManual/lstcustom.sty
index 3d94b191ad12326783e4c5b7a5ee0b6cc85dfa88..a0823298dddba7941a07b6d50e34f68aa8242229 100644
--- a/Doc/UserManual/lstcustom.sty
+++ b/Doc/UserManual/lstcustom.sty
@@ -211,6 +211,11 @@ height, collapsed, true, false%
\definecolor{lightblue}{rgb}{0.4,0.4,1}
\definecolor{lightblue1}{rgb}{0 0.25 1}
\definecolor{darkpink}{rgb}{1 0 0.75}
+\definecolor{dred}{rgb}{0.8,0,0}
+
+\definecolor{oneblue}{rgb}{0,0,0.75}
+\definecolor{dockerblue}{rgb}{0.11,0.56,0.98}
+\definecolor{MyDarkBlue1}{rgb}{0.1,0,0.55}
\lstdefinestyle{eclipse}{
basicstyle=\small\lstfontfamily,
@@ -219,8 +224,8 @@ height, collapsed, true, false%
commentstyle=\color{darkgreen},
stringstyle=\color{darkblue},
numberstyle=\color{darkgrey}\lstfontfamily,
- emph={Simulation,MaterialManager,MultiLayer},
- emphstyle=\color{cyan}, %darkpink}, %red},
+ emph={Simulation,MaterialManager,MultiLayer,Layer,Particle,ParticleDecoration},
+ emphstyle=\color{dockerblue},%dred}, %darkpink}, %red},
% get also javadoc style comments
morecomment=[s][\color{lightblue}]{/**}{*/},
%columns=fullflexible, %spaceflexible, %flexible, fullflexible
@@ -254,7 +259,9 @@ breaklines = true
commentstyle=\color{darkgreen},
stringstyle=\color{darkblue},
numberstyle=\color{darkgrey}\lstfontfamily,
- emphstyle=\color{red},
+ emph={Simulation,MaterialManager,MultiLayer,Layer,Particle,ParticleDecoration},
+ emphstyle=\color{dockerblue},%dred}, %darkpink},
+ % emphstyle=\color{red},
backgroundcolor=\color{lightgrey},
morecomment=[s][\color{lightblue}]{/**}{*/},
showstringspaces=false,
diff --git a/Doc/UserManual/multilayer3d2.eps b/Doc/UserManual/multilayer3d2.eps
new file mode 100644
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