Quartic surface

<h2 id="special-quartic-surfaces">Special quartic surfaces</h2>
<ul><li><a href="/facts/Dupin_cyclide/2yBu2Ylu">Dupin cyclides</a></li>
<li>The Fermat quartic, given by <i>x</i>4 + <i>y</i>4 + <i>z</i>4 + <i>w</i>4 =0 (an example of a K3 surface).</li>
<li>More generally, certain <a href="/facts/K3_surface/hqbR3jpu">K3 surfaces</a> are examples of quartic surfaces.</li>
<li><a href="/facts/Kummer_surface/q0LnNkSx">Kummer surface</a></li>
<li><a href="/facts/Pl%25C3%25BCcker_surface/zCqFKFWM">Plücker surface</a></li>
<li><a href="/facts/Weddle_surface/RL7KPfdQ">Weddle surface</a></li></ul>
<h2 id="see-also">See also</h2>
<ul><li><a href="/facts/Quadric_surface/L3cTApd4">Quadric surface</a> (The union of two quadric surfaces is a special case of a quartic surface)</li>
<li><a href="/facts/Cubic_surface/jCvavESm">Cubic surface</a> (The union of a cubic surface and a plane is another particular type of quartic surface)</li></ul>

<ul><li><a href="/facts/R._W._H._T._Hudson/gJCCwGLY">Hudson, R. W. H. T.</a> (1990), <a href="https://archive.org/details/184605691"><i>Kummer's quartic surface</i></a>, Cambridge Mathematical Library, <a href="/facts/Cambridge_University_Press/fgEBSSRq">Cambridge University Press</a>, <a href="/facts/ISBN_(identifier)/15AdSPa9">ISBN</a> 978-0-521-39790-2, <a href="/facts/MR_(identifier)/uP137L11">MR</a> <a href="https://mathscinet.ams.org/mathscinet-getitem?mr=1097176">1097176</a></li>
<li>Jessop, C. M. (1916), <a href="http://digital.library.cornell.edu/cgi/t/text/text-idx?c=math;idno=04290002"><i>Quartic surfaces with singular points</i></a>, Cornell University Library, <a href="/facts/ISBN_(identifier)/15AdSPa9">ISBN</a> 978-1-4297-0393-2 {{citation}}: ISBN / Date incompatibility (help)</li></ul>

Quartic surface open-in-new

Quartic surface