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‎dolfinx/main/cpp/demos/demo_biharmonic.html‎

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\forall \ K \in \mathcal{T} \right\}
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\]</div>
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<p>and considering the boundary conditions</p>
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<div class="amsmath math notranslate nohighlight" id="equation-2988ac96-e399-4cc2-89c7-0b227acdf30f">
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<span class="eqno">(1)<a class="headerlink" href="#equation-2988ac96-e399-4cc2-89c7-0b227acdf30f" title="Permalink to this equation"></a></span>\[\begin{align}
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<div class="amsmath math notranslate nohighlight" id="equation-4bce06b2-61d1-4873-ae57-041d498b8d33">
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<span class="eqno">(1)<a class="headerlink" href="#equation-4bce06b2-61d1-4873-ae57-041d498b8d33" title="Permalink to this equation"></a></span>\[\begin{align}
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u &amp;= 0 \quad {\rm on} \ \partial\Omega, \\
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\nabla^{2} u &amp;= 0 \quad {\rm on} \ \partial\Omega,
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\end{align}\]</div>

‎dolfinx/main/python/_downloads/9561cf6cd1a70079b986f4eb31580cbd/demo_poisson_matrix_free.ipynb‎

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"# Matrix-free conjugate gradient solver for the Poisson equation\n",
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"We now find the degrees of freedom that are associated with the boundary\n",
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"and use {py:func}`dirichletbc <dolfinx.fem.dirichletbc>` to define the\n",
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"Next, we express the variational problem using UFL."
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