From efbc1ace3da031078df235748652c5d19278741f Mon Sep 17 00:00:00 2001 From: Yi-Ting Shih Date: Fri, 17 Apr 2026 14:34:43 +0800 Subject: [PATCH] Feat: hw2 done --- .gitmodules | 3 + HW2_111550013.zip | Bin 0 -> 103357 bytes HW2_111550013/HW2_111550013_code/problem1.cpp | 49 + HW2_111550013/HW2_111550013_code/problem2.cpp | 62 + HW2_111550013/HW2_111550013_code/problem3.cpp | 32 + HW2_111550013/HW2_111550013_code/problem4.cpp | 57 + HW2_111550013/HW2_111550013_report.pdf | 8569 +++++++++++++++++ NM_2026_Assignment2.pdf | Bin 0 -> 80411 bytes docs/main.pdf | 8569 +++++++++++++++++ docs/main.typ | 288 + docs/template | 1 + 11 files changed, 17630 insertions(+) create mode 100644 .gitmodules create mode 100644 HW2_111550013.zip create mode 100644 HW2_111550013/HW2_111550013_code/problem1.cpp create mode 100644 HW2_111550013/HW2_111550013_code/problem2.cpp create mode 100644 HW2_111550013/HW2_111550013_code/problem3.cpp create mode 100644 HW2_111550013/HW2_111550013_code/problem4.cpp create mode 100644 HW2_111550013/HW2_111550013_report.pdf create mode 100644 NM_2026_Assignment2.pdf create mode 100644 docs/main.pdf create mode 100644 docs/main.typ create mode 160000 docs/template diff --git a/.gitmodules b/.gitmodules new file mode 100644 index 0000000..9758b82 --- /dev/null +++ b/.gitmodules @@ -0,0 +1,3 @@ +[submodule "docs/template"] + path = docs/template + url = ssh://gitea@konchin.com:2222/ytshih/typst-template.git diff --git a/HW2_111550013.zip b/HW2_111550013.zip new file mode 100644 index 0000000000000000000000000000000000000000..5645411561510190344283898aed497534003fab GIT binary patch literal 103357 zcmWIWW@Zs#00EDZi7_A=hWQv67(Bv_;tdTAO-&6942|_+YB?B~N+!kx7;f5msg03g zt}-)&8iraFo$*Df1^GoKdIc$IZ)!OerriBr@5$Y&Gj+-=kA()t=hw8nxjB6T$IVUe zcXyoQC-9=l#Q%tqN1QZL=a8{55!=a zzNvU%)t)!Ha|Eou*{zHFrnfDjY|VrYjxW0w@kSW%c`i#5S}PH?g(+mqKLvKR#MP@O zo3Hefq`;g#O;;8M#% zuj$N_UpRIvZ;OhwxEXQzMf{g3|Bm`D754A;lM$WUqWQKx%aJ3x!$WD?t>2CNx9NS` 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+ +const int N = 4; + +int main() { + double A[N][N+1] = { + {4, 2, -2, -1, 7}, + {0, 4, 1, 2, 10}, + {3, -2, 1, 2, 2}, + {2, 0, 3, -5, 3} + }; + + // Forward elimination with partial pivoting + for (int k = 0; k < N - 1; k++) { + // Find pivot + int maxRow = k; + for (int i = k + 1; i < N; i++) + if (fabs(A[i][k]) > fabs(A[maxRow][k])) maxRow = i; + + if (maxRow != k) { + cout << "Column " << (k+1) << ": swap row " << (k+1) << " with row " << (maxRow+1) << "\n"; + for (int j = 0; j <= N; j++) swap(A[k][j], A[maxRow][j]); + } + + // Eliminate + for (int i = k + 1; i < N; i++) { + double m = A[i][k] / A[k][k]; + for (int j = k; j <= N; j++) A[i][j] -= m * A[k][j]; + } + } + + // Back substitution + double x[N]; + for (int i = N - 1; i >= 0; i--) { + x[i] = A[i][N]; + for (int j = i + 1; j < N; j++) x[i] -= A[i][j] * x[j]; + x[i] /= A[i][i]; + } + + cout << "\nSolution:\n"; + for (int i = 0; i < N; i++) + cout << "x" << (i+1) << " = " << fixed << setprecision(6) << x[i] << "\n"; + + return 0; +} diff --git a/HW2_111550013/HW2_111550013_code/problem2.cpp b/HW2_111550013/HW2_111550013_code/problem2.cpp new file mode 100644 index 0000000..8d11f03 --- /dev/null +++ b/HW2_111550013/HW2_111550013_code/problem2.cpp @@ -0,0 +1,62 @@ +// Problem 2: Scaled partial pivoting +#include +#include +#include +#include +using namespace std; + +double roundSig(double val, int sig) { + if (val == 0) return 0; + double d = ceil(log10(fabs(val))); + double p = pow(10, sig - d); + return round(val * p) / p; +} + +void solve(vector> A, int n, int sig) { + cout << "\n" << sig << " significant digits:\n"; + + vector s(n); + for (int i = 0; i < n; i++) + for (int j = 0; j < n; j++) s[i] = max(s[i], fabs(A[i][j])); + + vector idx(n); + for (int i = 0; i < n; i++) idx[i] = i; + + for (int k = 0; k < n - 1; k++) { + int maxRow = k; + double maxRatio = fabs(A[idx[k]][k]) / s[idx[k]]; + for (int i = k + 1; i < n; i++) { + double ratio = fabs(A[idx[i]][k]) / s[idx[i]]; + if (ratio > maxRatio) { maxRatio = ratio; maxRow = i; } + } + swap(idx[k], idx[maxRow]); + + for (int i = k + 1; i < n; i++) { + double m = roundSig(A[idx[i]][k] / A[idx[k]][k], sig); + for (int j = k; j <= n; j++) + A[idx[i]][j] = roundSig(A[idx[i]][j] - m * A[idx[k]][j], sig); + } + } + + vector x(n); + for (int i = n - 1; i >= 0; i--) { + x[i] = A[idx[i]][n]; + for (int j = i + 1; j < n; j++) + x[i] = roundSig(x[i] - A[idx[i]][j] * x[j], sig); + x[i] = roundSig(x[i] / A[idx[i]][i], sig); + } + + for (int i = 0; i < n; i++) + cout << "x" << (i+1) << " = " << fixed << setprecision(6) << x[i] << "\n"; +} + +int main() { + vector> A = { + {4.13, -2.20, 0.95, 3.02}, + {6.14, 4.45, -1.45, -4.02}, + {1.03, 1.86, 0.44, 5.22} + }; + solve(A, 3, 6); + solve(A, 3, 3); + return 0; +} diff --git a/HW2_111550013/HW2_111550013_code/problem3.cpp b/HW2_111550013/HW2_111550013_code/problem3.cpp new file mode 100644 index 0000000..5022be9 --- /dev/null +++ b/HW2_111550013/HW2_111550013_code/problem3.cpp @@ -0,0 +1,32 @@ +// Problem 3: Symmetric tridiagonal system +#include +#include +#include +using namespace std; + +int main() { + int n = 6; + vector d = {4, 4, 4, 4, 4, 4}; // diagonal + vector a = {-1, -1, -1, -1, -1}; // off-diagonal + vector b = {100, 200, 200, 200, 200, 100}; + + // Forward elimination + for (int i = 1; i < n; i++) { + double m = a[i-1] / d[i-1]; + d[i] -= m * a[i-1]; + b[i] -= m * b[i-1]; + } + + // Back substitution + vector x(n); + x[n-1] = b[n-1] / d[n-1]; + for (int i = n - 2; i >= 0; i--) + x[i] = (b[i] - a[i] * x[i+1]) / d[i]; + + cout << "Solution:\n"; + for (int i = 0; i < n; i++) + cout << "x" << (i+1) << " = " << fixed << setprecision(6) << x[i] << "\n"; + + cout << "\nOperations: 7N - 6 = " << (7*n - 6) << " for N = " << n << "\n"; + return 0; +} diff --git a/HW2_111550013/HW2_111550013_code/problem4.cpp b/HW2_111550013/HW2_111550013_code/problem4.cpp new file mode 100644 index 0000000..e0daaef --- /dev/null +++ b/HW2_111550013/HW2_111550013_code/problem4.cpp @@ -0,0 +1,57 @@ +// Problem 4: Jacobi and Gauss-Seidel methods +#include +#include +#include +#include +#include +using namespace std; + +const double TOL = 1e-6; +const int MAX_ITER = 100; + +int main() { + // Rearranged system (weakly diagonally dominant): + // 7x1 - 3x2 + 4x3 = 6 + // 2x1 + 5x2 + 3x3 = -5 + // -3x1 + 2x2 + 6x3 = 2 + + double b[3] = {6, -5, 2}; + + // Jacobi + cout << "Jacobi Method:\n"; + vector x = {0, 0, 0}; + for (int iter = 1; iter <= MAX_ITER; iter++) { + vector x_old = x; + x[0] = (b[0] + 3*x_old[1] - 4*x_old[2]) / 7; + x[1] = (b[1] - 2*x_old[0] - 3*x_old[2]) / 5; + x[2] = (b[2] + 3*x_old[0] - 2*x_old[1]) / 6; + + double maxDiff = max({fabs(x[0]-x_old[0]), fabs(x[1]-x_old[1]), fabs(x[2]-x_old[2])}); + if (maxDiff < TOL) { + cout << "Converged in " << iter << " iterations\n"; + break; + } + } + for (int i = 0; i < 3; i++) + cout << "x" << (i+1) << " = " << fixed << setprecision(6) << x[i] << "\n"; + + // Gauss-Seidel + cout << "\nGauss-Seidel Method:\n"; + x = {0, 0, 0}; + for (int iter = 1; iter <= MAX_ITER; iter++) { + vector x_old = x; + x[0] = (b[0] + 3*x[1] - 4*x[2]) / 7; + x[1] = (b[1] - 2*x[0] - 3*x[2]) / 5; + x[2] = (b[2] + 3*x[0] - 2*x[1]) / 6; + + double maxDiff = max({fabs(x[0]-x_old[0]), fabs(x[1]-x_old[1]), fabs(x[2]-x_old[2])}); + if (maxDiff < TOL) { + cout << "Converged in " << iter << " iterations\n"; + break; + } + } + for (int i = 0; i < 3; i++) + cout << "x" << (i+1) << " = " << fixed << setprecision(6) << x[i] << "\n"; + + return 0; +} diff --git a/HW2_111550013/HW2_111550013_report.pdf b/HW2_111550013/HW2_111550013_report.pdf new file mode 100644 index 0000000..655b3ea --- /dev/null +++ b/HW2_111550013/HW2_111550013_report.pdf @@ -0,0 +1,8569 @@ +%PDF-1.7 +% + +1 0 obj +<< + /Type /Pages + /Count 8 + /Kids [617 0 R 619 0 R 621 0 R 623 0 R 625 0 R 627 0 R 629 0 R 631 0 R] +>> +endobj + +2 0 obj +<< + /Type /Outlines + /First 3 0 R + /Last 14 0 R + /Count 4 +>> +endobj + +3 0 obj +<< + /Parent 2 0 R + /Next 6 0 R + /First 4 0 R + /Last 5 0 R + /Count -2 + /Title (1. 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R 95 0 R 95 0 R 95 0 R 95 0 R 95 0 R 93 0 R 92 0 R] +endobj + +28 0 obj +[90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 90 0 R 89 0 R 88 0 R 88 0 R 86 0 R 86 0 R 84 0 R 84 0 R 81 0 R 80 0 R 79 0 R 78 0 R 76 0 R 75 0 R 74 0 R 73 0 R 71 0 R 70 0 R 69 0 R 68 0 R 66 0 R 65 0 R 64 0 R 63 0 R 61 0 R 60 0 R 59 0 R 58 0 R 56 0 R 55 0 R 54 0 R 53 0 R 51 0 R 50 0 R 49 0 R 48 0 R 46 0 R 45 0 R 44 0 R 43 0 R 40 0 R 38 0 R 36 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 37 0 R 35 0 R 34 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 33 0 R 30 0 R 32 0 R 30 0 R 31 0 R 30 0 R 30 0 R] +endobj + +29 0 obj +<< + /Type /StructElem + /S /Document + /P 20 0 R + /K [553 0 R 549 0 R 548 0 R 547 0 R 546 0 R 545 0 R 543 0 R 542 0 R 538 0 R 534 0 R 533 0 R 532 0 R 528 0 R 525 0 R 524 0 R 523 0 R 519 0 R 518 0 R 517 0 R 515 0 R 514 0 R 513 0 R 511 0 R 494 0 R 493 0 R 492 0 R 490 0 R 489 0 R 488 0 R 487 0 R 486 0 R 484 0 R 471 0 R 469 0 R 468 0 R 455 0 R 454 0 R 451 0 R 450 0 R 449 0 R 447 0 R 446 0 R 437 0 R 435 0 R 433 0 R 432 0 R 431 0 R 429 0 R 416 0 R 414 0 R 413 0 R 412 0 R 411 0 R 409 0 R 408 0 R 407 0 R 406 0 R 384 0 R 382 0 R 381 0 R 380 0 R 379 0 R 378 0 R 377 0 R 361 0 R 359 0 R 345 0 R 344 0 R 342 0 R 306 0 R 304 0 R 273 0 R 271 0 R 246 0 R 244 0 R 243 0 R 242 0 R 240 0 R 235 0 R 218 0 R 216 0 R 214 0 R 204 0 R 202 0 R 199 0 R 197 0 R 196 0 R 195 0 R 194 0 R 193 0 R 191 0 R 175 0 R 173 0 R 172 0 R 171 0 R 156 0 R 155 0 R 154 0 R 152 0 R 151 0 R 148 0 R 99 0 R 97 0 R 94 0 R 93 0 R 91 0 R 90 0 R 41 0 R 39 0 R 36 0 R 35 0 R 34 0 R 33 0 R 30 0 R] +>> +endobj + +30 0 obj +<< + /Type /StructElem + /S /P + /P 29 0 R + /K [182 32 0 R 184 31 0 R 186 187] + /Pg 631 0 R +>> +endobj + +31 0 obj +<< + /Type /StructElem + /S /Strong + /P 30 0 R + /K [185] + /Pg 631 0 R +>> +endobj + +32 0 obj +<< + /Type /StructElem + /S /Strong + /P 30 0 R + /K [183] + /Pg 631 0 R +>> +endobj + +33 0 obj +<< + /Type /StructElem + /S /Formula + /P 29 0 R + /A [<< + /O /Layout + /Placement /Block + >>] + /K [154 155 156 157 158 159 160 161 162 163 164 165 166 167 168 169 170 171 172 173 174 175 176 177 178 179 180 181] + /Pg 631 0 R +>> +endobj + +34 0 obj +<< + /Type /StructElem + /S /P + /P 29 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x_2, x_3, x_4) = vec(7, 10, 2, 3) $ + +== Solution Process + +*Initial augmented matrix:* +$ mat(augment: #4, 4, 2, -2, -1, 7; 0, 4, 1, 2, 10; 3, -2, 1, 2, 2; 2, 0, 3, -5, 3) $ + +*Step 1 - Column 1:* The pivot element is $a_(11) = 4$. Checking column 1: $|4| >= |0|, |3|, |2|$. No row interchange needed. + +Multipliers: $m_(21) = 0$, $m_(31) = 3/4 = 0.75$, $m_(41) = 2/4 = 0.5$ + +After elimination: +$ mat(augment: #4, 4, 2, -2, -1, 7; 0, 4, 1, 2, 10; 0, -3.5, 2.5, 2.75, -3.25; 0, -1, 4, -4.5, -0.5) $ + +*Step 2 - Column 2:* The pivot element is $a_(22) = 4$. Checking: $|4| >= |-3.5|, |-1|$. No row interchange needed. + +Multipliers: $m_(32) = -3.5/4 = -0.875$, $m_(42) = -1/4 = -0.25$ + +After elimination: +$ mat(augment: #4, 4, 2, -2, -1, 7; 0, 4, 1, 2, 10; 0, 0, 3.375, 4.5, 5.5; 0, 0, 4.25, -4, 2) $ + +*Step 3 - Column 3:* Checking: $|3.375| < |4.25|$. *Row interchange required: swap row 3 with row 4.* + +After interchange: +$ mat(augment: #4, 4, 2, -2, -1, 7; 0, 4, 1, 2, 10; 0, 0, 4.25, -4, 2; 0, 0, 3.375, 4.5, 5.5) $ + +Multiplier: $m_(43) = 3.375/4.25 = 0.7941$ + +After elimination: +$ mat(augment: #4, 4, 2, -2, -1, 7; 0, 4, 1, 2, 10; 0, 0, 4.25, -4, 2; 0, 0, 0, 7.6765, 3.9118) $ + +*Back substitution:* +- $x_4 = 3.9118 / 7.6765 = 0.509579$ +- $x_3 = (2 - (-4)(0.509579)) / 4.25 = 0.950192$ +- $x_2 = (10 - (1)(0.950192) - (2)(0.509579)) / 4 = 2.007663$ +- $x_1 = (7 - (2)(2.007663) - (-2)(0.950192) - (-1)(0.509579)) / 4 = 1.348659$ + +== Solution +$ x_1 = 1.348659, quad x_2 = 2.007663, quad x_3 = 0.950192, quad x_4 = 0.509579 $ + +*Column requiring row interchange:* Column 3 + +#pagebreak() + += Scaled Partial Pivoting (25%) + +Solve the system using scaled partial pivoting: +$ mat(4.13, -2.20, 0.95, 3.02; 6.14, 4.45, -1.45, -4.02; 1.03, 1.86, 0.44, 5.22) $ + +== Part (a): Six Significant Digits + +*Scale factors:* +- $s_1 = max(|4.13|, |-2.20|, |0.95|) = 4.13$ +- $s_2 = max(|6.14|, |4.45|, |-1.45|) = 6.14$ +- $s_3 = max(|1.03|, |1.86|, |0.44|) = 1.86$ + +*Step 1 - Column 1:* + +Scaled ratios: +- Row 1: $|4.13|/4.13 = 1.000$ +- Row 2: $|6.14|/6.14 = 1.000$ +- Row 3: $|1.03|/1.86 = 0.554$ + +Rows 1 and 2 are tied; keep current order. + +Multipliers: $m_(21) = 6.14/4.13 = 1.48668$, $m_(31) = 1.03/4.13 = 0.249395$ + +After elimination: +$ mat(augment: #3, 4.13, -2.20, 0.95, 3.02; 0, 7.7207, -2.86235, -8.50977; 0, 2.40867, 0.203075, 4.46683) $ + +*Step 2 - Column 2:* + +Scaled ratios: +- Row 2: $|7.7207|/6.14 = 1.257$ +- Row 3: $|2.40867|/1.86 = 1.295$ + +Row 3 has larger ratio. *Interchange rows 2 and 3.* + +Multiplier: $m_(22) = 7.7207/2.40867 = 3.20538$ + +After elimination: +$ mat(augment: #3, 4.13, -2.20, 0.95, 3.02; 0, 2.40867, 0.203075, 4.46683; 0, 0, -3.51328, -22.8277) $ + +*Back substitution:* +- $x_3 = -22.8277 / (-3.51328) = 6.49755$ +- $x_2 = (4.46683 - 0.203075 times 6.49755) / 2.40867 = 1.30667$ +- $x_1 = (3.02 - 0.95 times 6.49755 - (-2.20) times 1.30667) / 4.13 = -0.0673$ + +*Solution (6 significant digits):* +$ x_1 = -0.0673, quad x_2 = 1.3067, quad x_3 = 6.4976 $ + +== Part (b): Three Significant Digits + +Following the same process with 3-digit arithmetic: + +*Solution (3 significant digits):* +$ x_1 = -0.0688, quad x_2 = 1.31, quad x_3 = 6.51 $ + +== Comparison + +The solutions are close but show small differences due to rounding errors: +- $x_1$: $-0.0673$ vs $-0.0688$ (difference $approx 2%$) +- $x_2$: $1.3067$ vs $1.31$ (difference $approx 0.3%$) +- $x_3$: $6.4976$ vs $6.51$ (difference $approx 0.2%$) + +The solution with 3 significant digits is slightly different but still reasonable. The accumulated rounding errors affect $x_1$ the most since it is computed last in back substitution. + +#pagebreak() + += Symmetric Tridiagonal System (30%) + +The system: +$ mat(4, -1, 0, 0, 0, 0; -1, 4, -1, 0, 0, 0; 0, -1, 4, -1, 0, 0; 0, 0, -1, 4, -1, 0; 0, 0, 0, -1, 4, -1; 0, 0, 0, 0, -1, 4) vec(x_1, x_2, x_3, x_4, x_5, x_6) = vec(100, 200, 200, 200, 200, 100) $ + +== Part (a): Algorithm for Symmetric Tridiagonal System + +For a symmetric tridiagonal matrix, we only need to store: +- $d_i$: diagonal elements ($n$ elements) +- $a_i$: off-diagonal elements ($n-1$ elements, same above and below diagonal) +- $b_i$: right-hand side ($n$ elements) + +*Algorithm (Modified Thomas Algorithm for Symmetric Case):* + +``` +// Input: d[1..n] (diagonal), a[1..n-1] (off-diagonal), b[1..n] (RHS) +// Output: x[1..n] (solution) + +// Forward Elimination +for i = 2 to n: + m = a[i-1] / d[i-1] + d[i] = d[i] - m * a[i-1] + b[i] = b[i] - m * b[i-1] + +// Back Substitution +x[n] = b[n] / d[n] +for i = n-1 downto 1: + x[i] = (b[i] - a[i] * x[i+1]) / d[i] +``` + +== Part (b): Solving the System + +*Initial compact representation:* +#align(center)[ + #table( + columns: 4, + [Row], [Sub-diagonal], [Diagonal], [RHS], + [1], [-], [4], [100], + [2], [-1], [4], [200], + [3], [-1], [4], [200], + [4], [-1], [4], [200], + [5], [-1], [4], [200], + [6], [-1], [4], [100], + ) +] + +*Forward Elimination:* +- Step 1: $m = -1/4 = -0.25$, $d'_2 = 4 - (-0.25)(-1) = 3.75$, $b'_2 = 200 - (-0.25)(100) = 225$ +- Step 2: $m = -1/3.75 = -0.2667$, $d'_3 = 3.7333$, $b'_3 = 260$ +- Step 3: $m = -1/3.7333 = -0.2679$, $d'_4 = 3.7321$, $b'_4 = 269.64$ +- Step 4: $m = -1/3.7321 = -0.2679$, $d'_5 = 3.7321$, $b'_5 = 272.25$ +- Step 5: $m = -1/3.7321 = -0.2679$, $d'_6 = 3.7321$, $b'_6 = 172.95$ + +*Back Substitution:* +- $x_6 = 172.95/3.7321 = 46.34$ +- $x_5 = (272.25 - (-1)(46.34))/3.7321 = 85.37$ +- $x_4 = (269.64 - (-1)(85.37))/3.7321 = 95.12$ +- $x_3 = (260 - (-1)(95.12))/3.7333 = 95.12$ +- $x_2 = (225 - (-1)(95.12))/3.75 = 85.37$ +- $x_1 = (100 - (-1)(85.37))/4 = 46.34$ + +*Solution:* +$ x_1 = 46.34, quad x_2 = 85.37, quad x_3 = 95.12, quad x_4 = 95.12, quad x_5 = 85.37, quad x_6 = 46.34 $ + +== Part (c): Arithmetic Operations Count + +For a system of $N$ equations: + +*Forward Elimination (loop runs $N-1$ times):* +- $N-1$ divisions (computing $m$) +- $N-1$ multiplications (computing $m dot a_(i-1)$) +- $2(N-1)$ subtractions (updating $d_i$ and $b_i$) + +Total: $4(N-1)$ operations + +*Back Substitution:* +- 1 division (computing $x_N$) +- For $i = N-1$ down to 1: 1 multiplication + 1 subtraction + 1 division = $3(N-1)$ operations + +Total: $1 + 3(N-1) = 3N - 2$ operations + +*Total operations:* $4(N-1) + 3N - 2 = 7N - 6 = O(N)$ + +This is much more efficient than general Gaussian elimination which requires $O(N^3)$ operations. + +#pagebreak() + += Jacobi and Gauss-Seidel Methods (40%) + +Original system: +$ mat(7, -3, 4; -3, 2, 6; 2, 5, 3) vec(x_1, x_2, x_3) = vec(6, 2, -5) $ + +== Checking and Rearranging for Diagonal Dominance + +*Original matrix diagonal dominance check:* +- Row 1: $|7| = 7$, $|-3| + |4| = 7$ (equal, not strictly dominant) +- Row 2: $|2| = 2$, $|-3| + |6| = 9$ (NOT dominant) +- Row 3: $|3| = 3$, $|2| + |5| = 7$ (NOT dominant) + +*Rearrangement:* Swap equations 2 and 3: +$ mat(7, -3, 4; 2, 5, 3; -3, 2, 6) vec(x_1, x_2, x_3) = vec(6, -5, 2) $ + +After rearrangement: +- Row 1: $|7| = 7$, $|-3| + |4| = 7$ (weakly dominant) +- Row 2: $|5| = 5$, $|2| + |3| = 5$ (weakly dominant) +- Row 3: $|6| = 6 > |-3| + |2| = 5$ (strictly dominant) + +The system is weakly diagonally dominant. The methods may still converge. + +== Part (a): Jacobi Method + +*Iteration formulas:* +$ x_1^((k+1)) &= (6 + 3x_2^((k)) - 4x_3^((k))) / 7 \ +x_2^((k+1)) &= (-5 - 2x_1^((k)) - 3x_3^((k))) / 5 \ +x_3^((k+1)) &= (2 + 3x_1^((k)) - 2x_2^((k))) / 6 $ + +*Starting vector:* $bold(x)^((0)) = [0, 0, 0]^T$ + +#align(center)[ + #table( + columns: 4, + [Iteration], [$x_1$], [$x_2$], [$x_3$], + [0], [0], [0], [0], + [1], [0.8571], [-1.0000], [0.3333], + [2], [0.2381], [-1.5429], [1.0952], + [3], [-0.4299], [-1.7524], [0.9667], + [4], [-0.4463], [-1.4080], [0.7025], + [5], [-0.1477], [-1.2430], [0.5795], + [...], [...], [...], [...], + [37], [-0.1433], [-1.3746], [0.7199], + ) +] + +*Jacobi converged after 37 iterations.* + +*Solution:* $x_1 = -0.1433, quad x_2 = -1.3746, quad x_3 = 0.7199$ + +== Part (b): Gauss-Seidel Method + +*Iteration formulas (using most recent values):* +$ x_1^((k+1)) &= (6 + 3x_2^((k)) - 4x_3^((k))) / 7 \ +x_2^((k+1)) &= (-5 - 2x_1^((k+1)) - 3x_3^((k))) / 5 \ +x_3^((k+1)) &= (2 + 3x_1^((k+1)) - 2x_2^((k+1))) / 6 $ + +#align(center)[ + #table( + columns: 4, + [Iteration], [$x_1$], [$x_2$], [$x_3$], + [0], [0], [0], [0], + [1], [0.8571], [-1.3429], [1.2095], + [2], [-0.4095], [-1.5619], [0.6492], + [3], [-0.1832], [-1.3162], [0.6805], + [4], [-0.0958], [-1.3700], [0.7421], + [5], [-0.1540], [-1.3836], [0.7175], + [...], [...], [...], [...], + [16], [-0.1433], [-1.3746], [0.7199], + ) +] + +*Gauss-Seidel converged after 16 iterations.* + +*Solution:* $x_1 = -0.1433, quad x_2 = -1.3746, quad x_3 = 0.7199$ + +== Comparison + +Both methods converge to the same solution: +$ x_1 approx -0.143, quad x_2 approx -1.375, quad x_3 approx 0.720 $ + +Gauss-Seidel converged in *16 iterations*, while Jacobi required *37 iterations*. This is expected because Gauss-Seidel uses updated values immediately, leading to faster convergence. + diff --git a/docs/template b/docs/template new file mode 160000 index 0000000..78333a2 --- /dev/null +++ b/docs/template @@ -0,0 +1 @@ +Subproject commit 78333a2e6f12cc07ca86621ad084acd9c9eecfb5