Finite-element methodLaajuus (4 cr)
Code: 8C00CC57
Objective
Upon completion of the course, students will be competent in:
- using finite-element methods in the dimensioning of structures.
- using softwares in static analyses of structures.
In addition student will strengthen design and machine safety competences.
Content
- basic principles of finite-element methods
- stiffness matrix
- summing of elements
- loads
- boundary conditions
- basic equations
- truss and beam structures
Qualifications
Strength of Materials 1, Matrix algebra
Assessment criteria, satisfactory (1)
Satisfactory (1-2): Student understands phenomena related to subject in general level. Student is able to answer to theory questions related to subject. Student is also able to identify and analyze the most relevant formulas related to subject.
Assessment criteria, good (3)
Good (3-4): Student is able to answer correctly to theory questions related to subject. In addition student knows how to apply calculation formulas to real life calculation problems.
Assessment criteria, excellent (5)
Excellent (5): Student understands the phenomena related to subject and is able to apply calculation methods to real life dimensioning problems.
Materials
Lecture material
Enrollment
11.11.2024 - 15.01.2025
Timing
07.01.2025 - 23.02.2025
Credits
4 op
Teaching languages
- Finnish
Degree programmes
- Bachelor of Engineering, Mechanical Engineering
Teachers
- Samuel Suvanto
Student groups
-
AUTO22
-
KONE22
-
MKONE22
Objective
Upon completion of the course, students will be competent in:
- using finite-element methods in the dimensioning of structures.
- using softwares in static analyses of structures.
In addition student will strengthen design and machine safety competences.
Content
- basic principles of finite-element methods
- stiffness matrix
- summing of elements
- loads
- boundary conditions
- basic equations
- truss and beam structures
Materials
Lecturers material
Teaching methods
Lectures and exercises
Student workload
Hybrid-learning. It is possible to participate through Teams sessions. Computers located in Frami computer classes are used via remote desktop connection. Course consists of lectures and home exercises.
Evaluation scale
1-5
Assessment criteria, satisfactory (1)
Satisfactory (1-2): Student understands phenomena related to subject in general level. Student is able to answer to theory questions related to subject. Student is also able to identify and analyze the most relevant formulas related to subject.
Assessment criteria, good (3)
Good (3-4): Student is able to answer correctly to theory questions related to subject. In addition student knows how to apply calculation formulas to real life calculation problems.
Assessment criteria, excellent (5)
Excellent (5): Student understands the phenomena related to subject and is able to apply calculation methods to real life dimensioning problems.
Assessment methods and criteria
Examination and exercises
Qualifications
Strength of Materials 1, Matrix algebra
Enrollment
13.11.2023 - 15.01.2024
Timing
08.01.2024 - 25.02.2024
Credits
4 op
Virtual proportion (cr)
4 op
Teaching languages
- Finnish
Degree programmes
- Bachelor of Engineering, Mechanical Engineering
Teachers
- Samuel Suvanto
Student groups
-
KONE21
-
AUTO21
-
MKONE21
Objective
Upon completion of the course, students will be competent in:
- using finite-element methods in the dimensioning of structures.
- using softwares in static analyses of structures.
In addition student will strengthen design and machine safety competences.
Content
- basic principles of finite-element methods
- stiffness matrix
- summing of elements
- loads
- boundary conditions
- basic equations
- truss and beam structures
Materials
Lecturers material
Teaching methods
Lectures and exercises
Student workload
Hybrid-learning. It is possible to participate through Teams sessions. Computers located in Frami computer classes are used via remote desktop connection. Course consists of lectures and home exercises.
Evaluation scale
1-5
Assessment criteria, satisfactory (1)
Satisfactory (1-2): Student understands phenomena related to subject in general level. Student is able to answer to theory questions related to subject. Student is also able to identify and analyze the most relevant formulas related to subject.
Assessment criteria, good (3)
Good (3-4): Student is able to answer correctly to theory questions related to subject. In addition student knows how to apply calculation formulas to real life calculation problems.
Assessment criteria, excellent (5)
Excellent (5): Student understands the phenomena related to subject and is able to apply calculation methods to real life dimensioning problems.
Assessment methods and criteria
Examination and exercises
Qualifications
Strength of Materials 1, Matrix algebra
Enrollment
14.11.2022 - 15.01.2023
Timing
09.01.2023 - 26.02.2023
Credits
4 op
Virtual proportion (cr)
2 op
Teaching languages
- Finnish
Degree programmes
- Bachelor of Engineering, Mechanical Engineering
Teachers
- Samuel Suvanto
Student groups
-
MKONE20
-
KONE20
-
AUTO20
Objective
Upon completion of the course, students will be competent in:
- using finite-element methods in the dimensioning of structures.
- using softwares in static analyses of structures.
In addition student will strengthen design and machine safety competences.
Content
- basic principles of finite-element methods
- stiffness matrix
- summing of elements
- loads
- boundary conditions
- basic equations
- truss and beam structures
Materials
Lecturers material
Teaching methods
Lectures and exercises
Student workload
Home exercises in addition to lectures. Dependent on the current circumstances course will be arranged via Teams-sessions such that distance-learning is possible.
Evaluation scale
1-5
Assessment criteria, satisfactory (1)
Satisfactory (1-2): Student understands phenomena related to subject in general level. Student is able to answer to theory questions related to subject. Student is also able to identify and analyze the most relevant formulas related to subject.
Assessment criteria, good (3)
Good (3-4): Student is able to answer correctly to theory questions related to subject. In addition student knows how to apply calculation formulas to real life calculation problems.
Assessment criteria, excellent (5)
Excellent (5): Student understands the phenomena related to subject and is able to apply calculation methods to real life dimensioning problems.
Assessment methods and criteria
Examination and exercises
Qualifications
Strength of Materials 1, Matrix algebra
Enrollment
03.12.2021 - 23.01.2022
Timing
10.01.2022 - 27.02.2022
Credits
4 op
Teaching languages
- Finnish
Degree programmes
- Bachelor of Engineering, Mechanical Engineering
Teachers
- Samuel Suvanto
Student groups
-
KONE19
-
AUTO19
-
MKONE19
Objective
Upon completion of the course, students will be competent in:
- using finite-element methods in the dimensioning of structures.
- using softwares in static analyses of structures.
In addition student will strengthen design and machine safety competences.
Content
- basic principles of finite-element methods
- stiffness matrix
- summing of elements
- loads
- boundary conditions
- basic equations
- truss and beam structures
Materials
Lecturers material
Teaching methods
Lectures and exercises
Student workload
Home exercises in addition to lectures
Evaluation scale
1-5
Assessment criteria, satisfactory (1)
Satisfactory (1-2): Student understands phenomena related to subject in general level. Student is able to answer to theory questions related to subject. Student is also able to identify and analyze the most relevant formulas related to subject.
Assessment criteria, good (3)
Good (3-4): Student is able to answer correctly to theory questions related to subject. In addition student knows how to apply calculation formulas to real life calculation problems.
Assessment criteria, excellent (5)
Excellent (5): Student understands the phenomena related to subject and is able to apply calculation methods to real life dimensioning problems.
Assessment methods and criteria
Examination and exercises
Qualifications
Strength of Materials 1, Matrix algebra