update doc and version

CMakeLists.txt

@@ -13,7 +13,7 @@ include(colors)
 # versioning
 #=====================================================================
 set(Pressio_VERSION_MAJOR 0)
-set(Pressio_VERSION_MINOR 10)
+set(Pressio_VERSION_MINOR 11)
 set(Pressio_VERSION_PATCH 0)
 set(Pressio_VERSION
   "${Pressio_VERSION_MAJOR}.${Pressio_VERSION_MINOR}.${Pressio_VERSION_PATCH}")

docs/html/md_pages_introduction.html

@@ -85,7 +85,7 @@
         <h1>
           Introduction
         </h1>
-<p>Finish: graphic needs to be updated, content to add.</p><ul><li>ROMs are dense</li><li>pressio was designed with that in mind</li></ul><section id="autotoc_md154"><h2><a href="#autotoc_md154">In a nutshell</a></h2><p>Pressio can be applied to any dynamical system expressible in a <em>continuous-time</em> form as</p><div class="m-math"><svg style="width: 8.303em; height: 2.562em;" viewBox="155.014186 -24.590612 79.71012 24.590612">
+<p><span class="m-text m-danger">todo</span>: finish</p><ul><li>graphic needs to be updated</li><li>ROMs are dense</li><li>pressio was designed with that in mind</li></ul><section id="autotoc_md154"><h2><a href="#autotoc_md154">In a nutshell</a></h2><p>Pressio contains model reduction methods supported applicable to any dynamical system expressible in a <em>continuous-time</em> form as</p><div class="m-math"><svg style="width: 8.303em; height: 2.562em;" viewBox="155.014186 -24.590612 79.71012 24.590612">
 <title>
 \[ \frac{d \boldsymbol{y}}{dt} = \boldsymbol{f}(\boldsymbol{y},t; ...) \]
 </title>

docs/latex/md_pages_introduction.tex

@@ -1,11 +1,10 @@
-Finish\+: graphic needs to be updated, content to add.
-
-
+todo\+: finish
 \begin{DoxyItemize}
+\item graphic needs to be updated
 \item ROMs are dense
 \item pressio was designed with that in mind
 \end{DoxyItemize}\hypertarget{md_pages_introduction_autotoc_md154}{}\doxysection{In a nutshell}\label{md_pages_introduction_autotoc_md154}
-Pressio can be applied to any dynamical system expressible in a {\itshape continuous-\/time} form as \[ \frac{d \boldsymbol{y}}{dt} = \boldsymbol{f}(\boldsymbol{y},t; ...) \] and/or in a {\itshape discrete-\/time} form \[ \boldsymbol{R}(\boldsymbol{y}, \boldsymbol{y_{n-1}}, ..., t_n, dt_n; ...) = \boldsymbol{0} \]
+Pressio contains model reduction methods supported applicable to any dynamical system expressible in a {\itshape continuous-\/time} form as \[ \frac{d \boldsymbol{y}}{dt} = \boldsymbol{f}(\boldsymbol{y},t; ...) \] and/or in a {\itshape discrete-\/time} form \[ \boldsymbol{R}(\boldsymbol{y}, \boldsymbol{y_{n-1}}, ..., t_n, dt_n; ...) = \boldsymbol{0} \]
 
 Here, $y$ is the full-\/order model (FOM) state, $f$ the FOM velocity, $t$ is time, and $R$ is the residual.
 

docs/pages/introduction.md

@@ -1,15 +1,16 @@
 
 # Introduction
 
-Finish: graphic needs to be updated, content to add.
-
+\todo: finish
+- graphic needs to be updated
 - ROMs are dense
 - pressio was designed with that in mind
 
 
 ## In a nutshell
 
-Pressio can be applied to any dynamical system expressible in
+Pressio contains model reduction methods supported applicable
+to any dynamical system expressible in
 a *continuous-time* form as
 @f[
 \frac{d \boldsymbol{y}}{dt} =

docs/xml/md_pages_introduction.xml

@@ -6,15 +6,15 @@
     <briefdescription>
     </briefdescription>
     <detaileddescription>
-<para>Finish: graphic needs to be updated, content to add.</para>
-<para><itemizedlist>
-<listitem><para>ROMs are dense</para>
+<para> <mcss:span xmlns:mcss="http://mcss.mosra.cz/doxygen/" mcss:class="m-text m-danger">todo</mcss:span>: finish<itemizedlist>
+<listitem><para>graphic needs to be updated</para>
+</listitem><listitem><para>ROMs are dense</para>
 </listitem><listitem><para>pressio was designed with that in mind</para>
 </listitem></itemizedlist>
 </para>
 <sect1 id="md_pages_introduction_1autotoc_md154">
 <title>In a nutshell</title>
-<para>Pressio can be applied to any dynamical system expressible in a <emphasis>continuous-time</emphasis> form as <formula id="2">\[ \frac{d \boldsymbol{y}}{dt} = \boldsymbol{f}(\boldsymbol{y},t; ...) \]</formula> and/or in a <emphasis>discrete-time</emphasis> form <formula id="6">\[ \boldsymbol{R}(\boldsymbol{y}, \boldsymbol{y_{n-1}}, ..., t_n, dt_n; ...) = \boldsymbol{0} \]</formula></para>
+<para>Pressio contains model reduction methods supported applicable to any dynamical system expressible in a <emphasis>continuous-time</emphasis> form as <formula id="2">\[ \frac{d \boldsymbol{y}}{dt} = \boldsymbol{f}(\boldsymbol{y},t; ...) \]</formula> and/or in a <emphasis>discrete-time</emphasis> form <formula id="6">\[ \boldsymbol{R}(\boldsymbol{y}, \boldsymbol{y_{n-1}}, ..., t_n, dt_n; ...) = \boldsymbol{0} \]</formula></para>
 <para>Here, <formula id="3">$y$</formula> is the full-order model (FOM) state, <formula id="4">$f$</formula> the FOM velocity, <formula id="5">$t$</formula> is time, and <formula id="7">$R$</formula> is the residual.</para>
 <para>We leverage this expressive mathematical framework as a pivotal design choice to enable a minimal application programming interface (API) that is natural to dynamical systems: you choose the formulation more convenient to you, and interface your application to Pressio by creating a corresponding <emphasis>adapter class</emphasis> to expose the operators needed for the chosen formulation. In general, you don&apos;t need to support both: there are advantages and disadvantages for both, and sometimes the choice is dictated directly by your native application (for example, in some cases it might be easier to directly expose the residual). Read <ulink url="md_pages_components_rom_fom_apis.html">the doc page</ulink> to learn more about the adapter classes and see code templates.</para>
 <para><image type="html" name="frontpageschem.svg" width="70%"></image>