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<canvasid="simCanvas" width="1024" height="768" style="border:2px solid #000000;border-radius: 20px;background-color:#EEEEEE">Your browser does not support the HTML5 canvas tag.</canvas>
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<divclass="card sim-panel">
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<divclass="sim-canvas-wrap">
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<canvasid="simCanvas" width="1024" height="960" style="border:2px solid #000000;border-radius: 20px;background-color:#EEEEEE">Your browser does not support the HTML5 canvas tag.</canvas>
The closest point $\mathbf s$ on the surface of the box (yellow) can be determined by starting at the point $\mathbf x$ (red) and going by the signed distance in the direction of the negative normal vector:
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$$\mathbf s = \mathbf x - \Phi(\mathbf{x}) \mathbf n.$$
<canvasid="simCanvas" width="1024" height="768" style="border:2px solid #000000;border-radius: 20px;background-color:#EEEEEE">Your browser does not support the HTML5 canvas tag.</canvas>
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<divclass="card sim-panel">
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<divclass="sim-canvas-wrap">
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<canvasid="simCanvas" width="1024" height="960" style="border:2px solid #000000;border-radius: 20px;background-color:#EEEEEE">Your browser does not support the HTML5 canvas tag.</canvas>
The closest point $\mathbf s$ on the surface of the sphere (yellow) can be determined by starting at the point $\mathbf x$ (red) and going by the signed distance in the direction of the negative normal vector:
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$$\mathbf s = \mathbf x - \Phi(\mathbf{x}) \mathbf n.$$
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</td></tr>
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</table>
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</div>
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</main>
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@@ -277,10 +283,12 @@ <h3>Closest point on the surface</h3>
Copy file name to clipboardExpand all lines: examples/wcsph.html
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@@ -138,7 +138,6 @@ <h3>References</h3>
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<li>[BT07] Markus Becker and Matthias Teschner. Weakly compressible SPH for free surface flows. In Proceedings of ACM SIGGRAPH/Eurographics Symposium on Computer Animation, 2007. Eurographics Association.</li>
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<li>[AIA+12] Nadir Akinci, Markus Ihmsen, Gizem Akinci, Barbara Solenthaler, and Matthias Teschner, "Versatile rigid-fluid coupling for incompressible SPH", ACM Transactions on Graphics 31(4), 2012</li>
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