\page a2d_meshing_hypo_page 2D Meshing Hypotheses
-<br>
-<ul>
-<li>\ref max_element_area_anchor "Max Element Area"</li>
-<li>\ref length_from_edges_anchor "Length from Edges"</li>
-<li>\ref hypo_quad_params_anchor "Quadrangle parameters"</li>
-</ul>
+- \ref max_element_area_anchor "Max Element Area"
+- \ref length_from_edges_anchor "Length from Edges"
+- \ref hypo_quad_params_anchor "Quadrangle parameters"
-<br>
\anchor max_element_area_anchor
<h2>Max Element Area</h2>
\image html max_el_area.png "In this example, Max. element area is very small compared to the 1D hypothesis"
<b>See Also</b> a sample TUI Script of a
-\ref tui_max_element_area "Maximum Element Area" hypothesis
-operation.
+\ref tui_max_element_area "Maximum Element Area" hypothesis operation.
-<br>
\anchor length_from_edges_anchor
<h2>Length from Edges</h2>
<b>See Also</b> a sample TUI Script of a
\ref tui_length_from_edges "Length from Edges" hypothesis operation.
-<br>
\anchor hypo_quad_params_anchor
<h2>Quadrangle parameters</h2>
segments on opposite sides to define the algorithm of transition
between them. The following types are available:
-<ul>
-<li><b>Standard</b> is the default case, when both triangles and quadrangles
- are possible in the transition area along the finer meshed sides.</li>
-<li><b>Triangle preference</b> forces building only triangles in the
- transition area along the finer meshed sides.
- <i>This type corresponds to <b>Triangle Preference</b> additional
- hypothesis, which is obsolete now.</i></li>
-<li><b>Quadrangle preference</b> forces building only quadrangles in the
- transition area along the finer meshed sides. This hypothesis has a
- restriction: the total quantity of segments on all
- four sides of the face must be even (divisible by 2).</li>
- <i>This type corresponds to <b>Quadrangle Preference</b>
- additional hypothesis, which is obsolete now.</i></li>
-<li><b>Quadrangle preference (reversed)</b> works in the same way and
+- <b>Standard</b> is the default case, when both triangles and quadrangles
+ are possible in the transition area along the finer meshed sides.
+- <b>Triangle preference</b> forces building only triangles in the
+ transition area along the finer meshed sides.
+ \note This type corresponds to <b>Triangle Preference</b> additional hypothesis,
+ which is obsolete now.
+- <b>Quadrangle preference</b> forces building only quadrangles in the
+ transition area along the finer meshed sides. This hypothesis has a
+ restriction: the total quantity of segments on all
+ four sides of the face must be even (divisible by 2).
+ \note This type corresponds to <b>Quadrangle Preference</b> additional hypothesis,
+ which is obsolete now.
+- <b>Quadrangle preference (reversed)</b> works in the same way and
with the same restriction as <b>Quadrangle preference</b>, but
- the transition area is located along the coarser meshed sides.</li>
-<li><b>Reduced</b> type forces building only quadrangles and the transition
- between the sides is made gradually, layer by layer. This type has
- a limitation on the number of segments: one pair of opposite sides must have
- the same number of segments, the other pair must have an even difference
- between the numbers of segments on the sides. In addition, number
- of rows of faces between sides with different discretization
- should be enough for the transition. At the fastest transition
- pattern, three segments become one (see the image below), hence
- the least number of face rows needed to reduce from Nmax segments
- to Nmin segments is log<sub>3</sub>( Nmax / Nmin ). The number of
- face rows is equal to number of segments on each of equally
- discretized sides.
-\image html reduce_three_to_one.png "The fastest transition pattern: 3 to 1"
-</li>
-</ul>
+ the transition area is located along the coarser meshed sides.
+- <b>Reduced</b> type forces building only quadrangles and the transition
+ between the sides is made gradually, layer by layer. This type has
+ a limitation on the number of segments: one pair of opposite sides must have
+ the same number of segments, the other pair must have an even difference
+ between the numbers of segments on the sides. In addition, the number
+ of rows between sides with different discretization
+ should be enough for the transition. Following the fastest transition
+ pattern, three segments become one (see the image below), hence
+ the least number of face rows needed to reduce from Nmax segments
+ to Nmin segments is log<sub>3</sub>( Nmax / Nmin ). The number of
+ face rows is equal to the number of segments on each of equally
+ discretized sides.
+ \image html reduce_three_to_one.png "The fastest transition pattern: 3 to 1"
<b>See Also</b> a sample TUI Script of a
\ref tui_quadrangle_parameters "Quadrangle Parameters" hypothesis.
