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Mathematical geodesy (5 cr)

Code: TX00BU05-3008

General information


Enrollment
27.11.2023 - 14.01.2024
Registration for the implementation has ended.
Timing
01.01.2024 - 12.05.2024
Implementation has ended.
Number of ECTS credits allocated
5 cr
Local portion
5 cr
Mode of delivery
On-campus
Unit
(2019-2024) School of Real Estate and Construction
Campus
Myllypurontie 1
Teaching languages
Finnish
Degree programmes
Surveying
Teachers
Jorma Vilska
Groups
TXH21S1
Maanmittaustekniikan tutkinto-ohjelma päivä
Course
TX00BU05

Implementation has 7 reservations. Total duration of reservations is 14 h 0 min.

Time Topic Location
Thu 21.03.2024 time 08:00 - 10:00
(2 h 0 min)
Matemaattinen geodesia TX00BU05-3008
MPA5011 Digitila
Thu 28.03.2024 time 08:00 - 10:00
(2 h 0 min)
Matemaattinen geodesia TX00BU05-3008
MPA5011 Digitila
Thu 04.04.2024 time 08:00 - 10:00
(2 h 0 min)
Matemaattinen geodesia TX00BU05-3008
MPA5011 Digitila
Thu 11.04.2024 time 08:00 - 10:00
(2 h 0 min)
Matemaattinen geodesia TX00BU05-3008
MPA5011 Digitila
Thu 18.04.2024 time 08:00 - 10:00
(2 h 0 min)
Matemaattinen geodesia TX00BU05-3008
MPA5011 Digitila
Thu 25.04.2024 time 08:00 - 10:00
(2 h 0 min)
Matemaattinen geodesia TX00BU05-3008
MPA5011 Digitila
Thu 25.04.2024 time 10:00 - 12:00
(2 h 0 min)
Matemaattinen geodesia TX00BU05-3008
MPA1010 Metropolia-sali
Changes to reservations may be possible.

Objective

The student makes linear and nonlinear conversions wit error estimates using matrix method
The student solves linear and nonlinear levelling (two unknowns) using programming.
Student will be familiar with the modern programs of adjusting geodetic ground control point networks.

Content

The student makes linear and nonlinear conversions wit error estimates using matrix method
The student solves linear and nonlinear levelling (two unknowns) using programming.
Adjustments that use the least square methods.

Evaluation scale

0-5

Assessment criteria, satisfactory (1)

The student is able to solve linear levelling.

Assessment criteria, good (3)

The student is able to solve nonlinear adjustment using distance or angle measurements.

Assessment criteria, excellent (5)

The student is able to solve nonlinear adjustment using distance and angle measurements.

Assessment criteria, approved/failed

The student is able to solve linear levelling.

Qualifications

Statistical mathematics and error estimates.

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