From dfbc47db49cd36e8946e91850579549d9630de6b Mon Sep 17 00:00:00 2001 From: Mark Date: Thu, 2 Dec 2021 18:19:26 +0100 Subject: [PATCH] correct images correct images --- Distributed_Moving_Laser_Heating/README.md | 11 ++++++----- 1 file changed, 6 insertions(+), 5 deletions(-) diff --git a/Distributed_Moving_Laser_Heating/README.md b/Distributed_Moving_Laser_Heating/README.md index b60c727..359ef54 100644 --- a/Distributed_Moving_Laser_Heating/README.md +++ b/Distributed_Moving_Laser_Heating/README.md @@ -4,10 +4,10 @@ In this tutorial, the studied problem is to simulate temperature distributions o ## Illustration of the problem -![illustration](./doc/structure-2d.png) +![illustration](./images/structure-2d.png) ## numerical results -![animation](./doc/animation.gif) +![animation](./images/animation.gif) # Discretization of the non-uniform isotropic heat equation In general, the non-uniform isotropic heat equation is as following @@ -72,7 +72,7 @@ which is robust for general use. In fact, Deal.II provides a function (VectorToo ## Mesh -![mesh](./doc/mesh-2d.png) +![mesh](./images/mesh-2d.png) ## Results To simplify the question, the heat equation is solved in two-dimensions (x-y) by assuming that the z-axis is homogeneous. Following is part of the running results in 4-threads: @@ -128,10 +128,11 @@ To simplify the question, the heat equation is solved in two-dimensions (x-y) by ## Temperature distribution -![temperatureDis](./doc/temperature-2d.png) +![temperatureDis](./images/temperature-2d.png) ## 8-threads -![threads](./doc/threads-2d.png) +The colors stand for different cores. +![threads](./images/threads-2d.png) # References -- 2.39.5