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See the ", StyleBox["Mathematica ", FontSlant->"Italic"], "Help browser or wolfram.com for more information on using ", StyleBox["Mathematica", FontSlant->"Italic"], "." }], "Text"], Cell["\<\ This notebook and those for the other seven chapters use a common stylesheet \ that has been imported into the notebook. This style sheet supports \ chapters, section, subsections, numbered equations, numbered figures and \ citations. A separate copy of the stylesheet can be download from the same \ page where this notebook was downloaded. \ \>", "Text"], Cell[TextData[{ StyleBox["COPYRIGHT ISSUES:", FontWeight->"Bold"], " The authors reserve all copyrights associated with this work. Any of \ the material appearing in these notebooks (such as the polyhedral meshes in \ chapter 7) can be used and modified without restriction as long as the use is \ non\[Hyphen]commercial. We simply ask that you acknowledge the authors when \ using material from these notebooks. For those readers interested in \ commercial use of the material in these notebooks, please contact \ jwarren@cs.rice.edu. " }], "Text"], Cell[CellGroupData[{ Cell["Helper functions from previous chapters", "Subsubsection"], Cell[BoxData[ \(displayTaggedMesh[{T_, p_}, tags_, offs_, plotRange_] := \[IndentingNewLine]Show[ Graphics[\[IndentingNewLine]{PointSize[0.04], Point[{0, 0}], \[IndentingNewLine]Table[ Line[Append[ p\[LeftDoubleBracket]T\[LeftDoubleBracket] i\[RightDoubleBracket]\[RightDoubleBracket], p\[LeftDoubleBracket]T\[LeftDoubleBracket]i, 1\[RightDoubleBracket]\[RightDoubleBracket]]], {i, Length[T]}], \[IndentingNewLine]Table[ Text[tags\[LeftDoubleBracket]i\[RightDoubleBracket], p\[LeftDoubleBracket]i\[RightDoubleBracket], offs\[LeftDoubleBracket]i\[RightDoubleBracket]], {i, Length[p]}]}], \[IndentingNewLine]AspectRatio \[Rule] Automatic, TextStyle \[Rule] {FontSize \[Rule] 12}, PlotRange \[Rule] plotRange]\)], "Input", InitializationCell->True], Cell[BoxData[ \(checkRoots[s_, k_] := \[IndentingNewLine]\((\((s /. {x \[Rule] 1, y \[Rule] \(-1\)})\) \[Equal] 0)\)\ && \ \((\((s /. {x \[Rule] \(-1\), y \[Rule] 1})\) \[Equal] 0)\)\ && \ \((\((s /. {x \[Rule] \(-1\), y \[Rule] \(-1\)})\) \[Equal] 0)\)\ && \[IndentingNewLine]If[k \[Equal] 0, True, \[IndentingNewLine]checkRoots[D[s, x], k - 1] && checkRoots[D[s, y], k - 1]]\)], "Input", InitializationCell->True, CellTags->"EQ check roots"], Cell[CellGroupData[{ Cell[BoxData[ \(computeMatrixMask[s_, {lx_, ly_}, k_] := Module[{\[IndentingNewLine]lDiff = Table[\(\((\(-1\) + x)\)\^\(k + 1 - i\)\) \((\(-1\) + y)\)\^i, {i, 0, k + 1}], \[IndentingNewLine]rDiff = Table[\(\((\(-1\) + x\^2)\)\^\(k + 1 - i\)\) \((\(-1\) + y\^2)\)\^i, {i, 0, k + 1}], \[IndentingNewLine]matrix = Table[Sum[\((\(tP[i, j]\)[I, J] - \(tN[i, j]\)[I, J])\) \(x\^I\) y\^J, \[IndentingNewLine]{I, 0, lx + \((k + 1 - i)\) - \((2 k + 2 - 2 j)\)}, {J, 0, ly + i - 2 j}], {i, 0, k + 1}, {j, 0, k + 1}], \[IndentingNewLine]eqs, ineqs, ans}, \[IndentingNewLine]eqs = Flatten[CoefficientList[\(2\^k\) lDiff*s - matrix . rDiff, {x, y}]]; \[IndentingNewLine]ineqs = Flatten[Apply[Plus, Table[Apply[Plus, Abs[Transpose[ Partition[\[IndentingNewLine]If[ matrix\[LeftDoubleBracket]i, j\[RightDoubleBracket] === 0, {{0}}, CoefficientList[ matrix\[LeftDoubleBracket]i, j\[RightDoubleBracket], {x, y}]], {2, 2}, {2, 2}, {1, 1}, 0], \[IndentingNewLine]{3, 4, 1, 2}]], {2, 4}], {j, k + 2}, {i, k + 2}]]] /. {\(tN[ i1_, j1_]\)[i2_, j2_] \[Rule] \(-\(tN[i1, j1]\)[i2, j2]\)}; \[IndentingNewLine]ans = ConstrainedMin[z, Join[\[IndentingNewLine]Table[ eqs\[LeftDoubleBracket]i\[RightDoubleBracket] \[Equal] 0, {i, Length[eqs]}], \[IndentingNewLine]Table[ z \[GreaterEqual] ineqs\[LeftDoubleBracket]i\[RightDoubleBracket], {i, Length[ineqs]}]], \[IndentingNewLine]Variables[ Join[{z}, eqs, ineqs]]]; \[IndentingNewLine]matrix /. ans\[LeftDoubleBracket]2\[RightDoubleBracket]]\)], "Input", CellDingbat->None, InitializationCell->True, CellTags->"EQ difference scheme"], Cell[BoxData[ \(General::"spell1" \(\(:\)\(\ \)\) "Possible spelling error: new symbol name \"\!\(rDiff\)\" is similar to \ existing symbol \"\!\(lDiff\)\"."\)], "Message"] }, Open ]], Cell[BoxData[ \(matrixNorm2D[t_, k_] := Module[{tk = t}, \[IndentingNewLine]Do[ tk = tk . \((t /. {x \[Rule] x\^\(2\^i\), y \[Rule] y\^\(2\^i\)})\), {i, 1, k - 1}]; \[IndentingNewLine]Max[ Apply[Plus, Table[Apply[Plus, Abs[Transpose[ Partition[\[IndentingNewLine]If[ tk\[LeftDoubleBracket]i, j\[RightDoubleBracket] === 0, {{0}}, CoefficientList[ tk\[LeftDoubleBracket]i, j\[RightDoubleBracket], {x, y}]], \[IndentingNewLine]{2\^k, 2\^k}, {2\^k, 2\^k}, {1, 1}, 0], {3, 4, 1, 2}]], {2, 4}], {j, Length[t]}, {i, Length[t]}]]]]\)], "Input", InitializationCell->True] }, Closed]], Cell[CellGroupData[{ Cell["Topological properties of polyhedral meshes", "Section"], Cell[CellGroupData[{ Cell["Polyhedral meshes", "Subsection"], Cell[CellGroupData[{ Cell["Definition and display of monochromatic polyhedral meshes", \ "Subsubsection"], Cell[TextData[{ "Simple triangular and quad meshes. 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