commit ca5abe20f07263583992cb8cff34e6606635b04c
parent 0568ac69f468882650fd01972b0a4eb9d1f92516
Author: Benjamin Piaud <benjamin.piaud@meso-star.com>
Date: Mon, 27 Nov 2017 11:19:09 +0100
add references section
Diffstat:
1 file changed, 33 insertions(+), 18 deletions(-)
diff --git a/stardis.html.in b/stardis.html.in
@@ -8,23 +8,23 @@ conductive, convective and radiative transfers . Stardis can deal with complex
geometries and complex high-frequency external solicitations compared to the
characteristic time of the system.</p>
-<p>The knowledge of the propagator is useful for thermal engineer because it
-gives some crucial informations to analyse the heat transfer in the system.
-The engineer accesses at some new informations like <b> "from where the heat
-comes at this location ?"</b>. Among the possibilies given by the propagator,
-it can be used as a rapid modele without simplifying the geometrical
-description. </p>
+<p>Stardis does not compute the whole field of temperature. It computes a
+specific observable such as a temperature at a probe point or the mean
+temperature in a specific volume. And more than the temperature value,
+Stardis gives an evaluation of the propagator. The knowledge of the propagator
+is useful for thermal engineer because it gives some crucial informations to
+analyse the heat transfer in the system. The engineer accesses at some new
+informations like <b> "from where the heat comes at this location ?"</b>.
+Among the possibilies given by the propagator, it can be used as a rapid modele
+without simplifying the geometrical description. </p>
<p>The algorithms implemented in Stardis are inherited from the state of the
art of the Monte-Carlo method applied to radiative transfers physics (Delatorre
-et al., "Monte Carlo advances and concentrated solar applications", Solar
-Energy, 2014) combined to the statistical point of view of the conductive heat
-transfer (Kac, "On Distributions of Certain Wiener Functionals". Trans. of the
-American Math. Soc., 1949 and Muller,"Some continuous Monte-Carlo Methods for
-the Dirichlet Problem", Annals of Math. Stat., 1956). And this theoritical
-framework can be used in pratice to deal with the complex geometries thanks to
-the state of the art of computer graphics which it's at the origin of a
-disruptive technology in the cinema industry (FX and animated movies).</p>
+[1]) combined to the statistical point of view of the conductive heat transfer
+(Kac [2] and Muller [3]). And this theoritical framework can be used in pratice
+to deal with the complex geometries thanks to the state of the art of computer
+graphics which it's at the origin of a disruptive technology in the cinema
+industry (FX and animated movies).</p>
<p> This theoritical framework leads to a <b>statistical point of view</b> of
the whole heat transfer processess (conductive-convective-radiative) when the
@@ -41,16 +41,17 @@ of the system. </p>
integrated</b> in various thermal engineering simulation toolchain for
designing and optimizing.</p>
-<p>To get Stardis, contact us, we have a versatile offer:</p>
+<p>To get Stardis, contact us, we have a versatile commercial offer:</p>
<ul>
<li> we can provide a Stardis SDK for developpers,</li>
<li> we can integrate Stardis in your software toolchain,</li>
<li> we can develop a custom software.</li>
</ul>
-<p> Stardis is available under many licences. That depends on the customer
-constraints (open-source, proprietary, ...). Of course, these offers can be
-accompanying with theoretical and practice trainings.</p>
+<p> Stardis is available under many licences. That depends on your status
+(industry or academic) and development constraints (open-source, proprietary,
+...). Of course, these offers can be accompanying with theoretical and practice
+trainings.</p>
<h2>Examples of integration and development</h2>
@@ -107,3 +108,17 @@ deposited at the surface of a metallic foam, which results in a given boundary
temperature. Therefore, boundary conditions and initial conditions are known.
Star-Therm will subsequently have to compute the temperature at any position
within the solid.</p>
+
+<h2>References</h2>
+<p>
+[1] Delatorre et al., <i>Monte Carlo advances and concentrated solar
+applications</i>, <b>Solar Energy</b>, 2014
+</p>
+<p>
+[2] Kac, <i>On Distributions of Certain Wiener Functionals</i>.
+<b>The Annals of Mathematical Statistics</b>, 1949.
+</p>
+<p>
+[3] Muller, <i>Some continuous Monte-Carlo Methods for the Dirichlet Problem"
+</i>, <b>Transactions of the American Mathematical Society</b>, 1956.
+</p>
