Tentalabbet

TANA21 · 6 credits · Basic level (G1F) · Matematik, Tillämpad matematik

Scientific Computing

Active · next start HT 2026

97%

passed the latest ordinary exam

TEN1 · 31 Oct 2025 · 265 students

96%

passed the ordinary exams, all sittings over the last 5 years

TEN1 · 977 students

14%

Harder than 14% of courses at basic level

Compared with 874 courses at the same level, ordinary exams over the last three academic years. 463 students.

Part of 9 programmes

Exam

TEN1 Written examination

  • 5
  • 4
  • 3
  • U

Ordinary exams

96% passed · 977 students

  • 97%265
  • 94%198
  • 96%196
  • 94%154
  • 97%164

Re-exams

89% passed · 64 students

  • 78%9
  • 100%5
  • 60%5
  • 100%9
  • 82%11
  • 100%14
  • 91%11
  • Pass the re-exam: 89% (64 students), compared with 96% (977 students) on the ordinary exam
  • Get 4 or 5: 68% (1,041 students)
Show small sittings (5)

Sittings with fewer than 5 students, often credit transfers or special sittings. They are not part of any figure on this page.

  • 100%3
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Other modules

Partial exams, hand-ins and labs. They are not part of the figures at the top.

Hand-in or lab

LAB1 Laboratory work

  • G

Main rounds

100% passed · 888 students

  • 100%258
  • 100%175
  • 100%174
  • 100%128
  • 100%153

Later rounds

100% passed · 55 students

  • 100%6
  • 100%9
  • 100%5
  • 100%11
  • 100%5
  • 100%13
  • 100%6
  • Pass a later round: 100% (55 students), compared with 100% (888 students) on the ordinary exam
Show small sittings (40)

Sittings with fewer than 5 students, often credit transfers or special sittings. They are not part of any figure on this page.

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  • 100%4
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About the course

Aim

Computational mathematics is the art of developing and analysing numerical algorithms for solving mathematical problems in for example natural science and technology. After finishing the course the student should be able to

  • explain and separate fundamental terms and concepts in computationl mathematics
  • use a selection of numerical algorithms for solving given mathematical problems using a pocket calculator
  • estimate the accuracy of calculated results
  • use mathematical software

Content

  • Error analysis: Round off, truncation, error propagation and cancellation.
  • Floting point numbers: Floating point systems, machine epsilon and round off.
  • Linear systems of equations: LU decomposition, pivoting, backward and forward substitution, condition and arithmetic complexity.
  • Interpolation and approximation: Newton's and Lagrange's methods, splines, Horner's scheme, least squares and overdetermined systems.
  • Differentiation and integration: Difference approximation, order of accuracy, the trapezoidal rule and Simpon's rule.
  • Ordinary differential equations: Runge Kutta methods, local and global truncation error, stability and convergence. Finite difference method.
  • Non-linear equations: The bisection method, Newton-Raphson's method, fixed point iteration, condition and order of convergence.
Examiner
Andrew Winters
Scheduled hours
48 h
Main field of study
Matematik, Tillämpad matematik
Syllabus on Studieinfo ↗