(************** Content-type: application/mathematica ************** CreatedBy='Mathematica 4.2' Mathematica-Compatible Notebook This notebook can be used with any Mathematica-compatible application, such as Mathematica, MathReader or Publicon. The data for the notebook starts with the line containing stars above. To get the notebook into a Mathematica-compatible application, do one of the following: * Save the data starting with the line of stars above into a file with a name ending in .nb, then open the file inside the application; * Copy the data starting with the line of stars above to the clipboard, then use the Paste menu command inside the application. Data for notebooks contains only printable 7-bit ASCII and can be sent directly in email or through ftp in text mode. Newlines can be CR, LF or CRLF (Unix, Macintosh or MS-DOS style). NOTE: If you modify the data for this notebook not in a Mathematica- compatible application, you must delete the line below containing the word CacheID, otherwise Mathematica-compatible applications may try to use invalid cache data. For more information on notebooks and Mathematica-compatible applications, contact Wolfram Research: web: http://www.wolfram.com email: info@wolfram.com phone: +1-217-398-0700 (U.S.) Notebook reader applications are available free of charge from Wolfram Research. *******************************************************************) (*CacheID: 232*) (*NotebookFileLineBreakTest NotebookFileLineBreakTest*) (*NotebookOptionsPosition[ 1160852, 16704]*) (*NotebookOutlinePosition[ 1161541, 16728]*) (* CellTagsIndexPosition[ 1161497, 16724]*) (*WindowFrame->Normal*) Notebook[{ Cell[TextData[StyleBox["A well known fact about rocket solid propellant is \ that it will go off spontaneously provided certain critical conditions of \ pressure and temperature are met. In order to guarantee the safety against \ this possibility a number of verfications are required by the design \ specifications of its physical layout. One of them addresses the static \ conditions of the propellant under its own weight and potentially some \ external load prior to blast-off. \.13The figure presents a model of such \ configuration. It consists of a variable-section columnar structure loaded \ with a uniformly distributed load and a concentrated load at its top end. \ Analyze this structure using analytical/numerical methods and assess the \ accuracy of your results. 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\[CapitalPi](Ck) for this \ problem\ \>", "Subtitle", FontSize->36], Cell[CellGroupData[{ Cell[BoxData[{\(dUdx[n_]\ := \ D[U[n], x]\ // Simplify\), "\[IndentingNewLine]", \(U\_tip[n_]\ := \ U[n]\ /. \ x\ \[Rule] \ L\), "\[IndentingNewLine]", \(q\ = \ \[Rho]g;\), "\ \[IndentingNewLine]", \(A[x_]\ := \ A\_0\ \((2 - x\/\(\(\ \)\(L\)\))\)\), "\[IndentingNewLine]", RowBox[{ RowBox[{ StyleBox["\[CapitalPi]", FontSize->24], "[", "n_", "]"}], " ", ":=", \(\[Integral]\_0\%L\((\ \(\(EE\ A[x]\)\/2\) \((dUdx[n])\)^2 - U[n]\ q)\) \[DifferentialD]x - P\ U\_tip[n] // Expand\)}], "\[IndentingNewLine]", \(\[CapitalPi][1]\)}], "Input", FontSize->36], Cell[BoxData[ \(\(-L\)\ P\ ck[1] - 1\/2\ L\^2\ \[Rho]g\ ck[1] + 3\/4\ EE\ L\ ck[1]\^2\ A\_0\)], "Output", FontSize->36] }, Open ]] }, Closed]], Cell[CellGroupData[{ Cell["\<\ 3) Minimize the potential to find the value of the coefficients \ that best approximate this problem\ \>", "Subtitle", FontSize->36], Cell[CellGroupData[{ Cell[BoxData[{ \(grad\[CapitalPi][n_]\ := \ Table[D[\[CapitalPi][n], ck[i]], {i, n}]\), "\[IndentingNewLine]", \(grad\[CapitalPi][1]\)}], "Input", FontSize->36], Cell[BoxData[ \({\(-L\)\ P - \(L\^2\ \[Rho]g\)\/2 + 3\/2\ EE\ L\ ck[1]\ A\_0}\)], "Output", FontSize->36] }, Open ]], Cell[CellGroupData[{ Cell[BoxData[{ \(solution[n_]\ := \ Solve[grad\[CapitalPi][n]\ \[Equal] \ 0\ , \ Ck[n]]\), "\[IndentingNewLine]", \(solution[2]\)}], "Input", FontSize->36], Cell[BoxData[ \({{ck[ 1] \[Rule] \(-\(\(\(-6\)\ P - 7\ L\ \[Rho]g\)\/\(13\ EE\ A\_0\)\)\), ck[2] \[Rule] \(-\(\(3\ \((\(-P\) + L\ \[Rho]g)\)\)\/\(13\ EE\ L\ A\_0\)\)\)}}\)], "Output",\ FontSize->36] }, Open ]] }, Closed]], Cell[CellGroupData[{ Cell["\<\ 4) Reconstruct the approximate solution using the obtained \ coefficients\ \>", "Subtitle", FontSize->36], Cell[CellGroupData[{ Cell[BoxData[{ \(U\_approx[n_]\ := \ U[n]\ /. \ solution[n]\), "\[IndentingNewLine]", \(U\_approx[2]\)}], "Input", FontSize->36], Cell[BoxData[ \({\(-\(\(x\ \((\(-6\)\ P - 7\ L\ \[Rho]g)\)\)\/\(13\ EE\ A\_0\)\)\) - \(3\ x\^2\ \((\ \(-P\) + L\ \[Rho]g)\)\)\/\(13\ EE\ L\ A\_0\)}\)], "Output", FontSize->36] }, Open ]] }, Closed]], Cell[CellGroupData[{ Cell["5) Plot the solution", "Subtitle", Evaluatable->False, FontSize->36], Cell[CellGroupData[{ Cell[BoxData[{ \(\(values\ = \ {EE\ \[Rule] \ 5\ 10\^9, A\_0 \[Rule] \ 0.15, L\ \[Rule] \ 35, \ \[Rho]g \[Rule] \ \(-900\), \ P \[Rule] \ \ \(-5\)\ 10\^3};\)\), "\[IndentingNewLine]", \(U\_exact\ = \ \(L\/\(EE\ A\_0\)\) \((\ \[Rho]g\ x\ + \ \((L\ \[Rho]g\ \ - \ P)\)\ Log[1 - x\/\(2\ L\)])\) /. \ values\), "\[IndentingNewLine]", \(\(n\ = \ 2;\)\), "\[IndentingNewLine]", \(U\_plot = \ Evaluate[U\_approx[n]\ /. \ values]\), "\n", \(\(Plot[{U\_exact, U\_plot}, {x, 0, L /. \ values}, \ PlotRange \[Rule] All, PlotStyle \[Rule] \ {{RGBColor[1, 0, 0], Thickness[0.01], Dashing[{0.05, 0.05}]}, Thickness[0.005], Dashing[{0.05, 0.05}]}];\)\)}], "Input", FontSize->36], Cell[BoxData[ \(4.6666666666666674`*^-8\ \((\(-900\)\ x - 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