These post is specially for undergraduate study for Finite Element.
The topic for the question and solution including:
1. One dimensional
2. Plane truss
3. Bending of beam
please click here for collection
Sample 1
Sample 2
Sample 3
Sample 4
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Showing posts with label Finite Element. Show all posts
Showing posts with label Finite Element. Show all posts
Finite Element: Bending of Prismatic Beams
Friday, November 6, 2009
What is a Beam?
A beam is a structural element that primarily carries bending (flexure or
transverse) loading.
Beams generally carry vertical forces but they can also sustain horizontal
loads (e.g. due to an earthquake).
Beams are characterized by: a) shape of cross-section, b) length, c)
material, and d) type of supports
Beams are used in the construction sectors are typically made of steel,
reinforced concrete, or wood
Types of Beam
The most common types of steel beam is the
I-beam or wide-flange beam or a universal
beam. They are commonly used in steelframed
buildings and bridges
Other common beam profiles are the C-channel, the hollow structural
beam, and the angled-beams
For Further reading please
A beam is a structural element that primarily carries bending (flexure or
transverse) loading.
Beams generally carry vertical forces but they can also sustain horizontal
loads (e.g. due to an earthquake).
Beams are characterized by: a) shape of cross-section, b) length, c)
material, and d) type of supports
Beams are used in the construction sectors are typically made of steel,
reinforced concrete, or wood
Types of Beam
The most common types of steel beam is the
I-beam or wide-flange beam or a universal
beam. They are commonly used in steelframed
buildings and bridges
Other common beam profiles are the C-channel, the hollow structural
beam, and the angled-beams
For Further reading please
Labels:
Finite Element
Finite Element: One Dimensional & truss example to solution
Monday, September 7, 2009
This is example to solution the basic concept of the Finite element.
1. The example of the matrix
2. Gaussian Elimination Method
3. One dimensional problem
4. Truss Element problem
Click Full Example for further reading
1. The example of the matrix
2. Gaussian Elimination Method
3. One dimensional problem
4. Truss Element problem
Click Full Example for further reading
Labels:
Finite Element
Finite Element: One Dimensional Problem example to solution
Thursday, August 20, 2009
The manual step to solve the One Dimensional in Finite Element Method:
1. Transform into finite Element Model
2. Calculate the stiffness matrix
3. Assemble the stiffness matrix [K]
4. Write the element force vector
5. Write the global system linear equation
6. apply the boundary conditions and reduced global system of linear equation
7. Solve the unknown nodal displacements
8. Find the reaction force
Clicks One Dimensional to download a question
and Clicks One Dimension for Solution
1. Transform into finite Element Model
2. Calculate the stiffness matrix
3. Assemble the stiffness matrix [K]
4. Write the element force vector
5. Write the global system linear equation
6. apply the boundary conditions and reduced global system of linear equation
7. Solve the unknown nodal displacements
8. Find the reaction force
Clicks One Dimensional to download a question
and Clicks One Dimension for Solution
Labels:
Finite Element
Finite Elements: Matrix Algebra & Gaussian Elimination
Friday, August 14, 2009

The important Mathematics method for solving problem in Finite Elements Method. Normally the methods using Gaussian Elimination. This method using a matrix method.
Click Gaussian Elimination To read a full notes and Example
Labels:
Finite Element
Finite Element: Introduction to Finite Element Method
Tuesday, July 21, 2009

Finite element method is a numerical method that can be used
for solving engineering problems.
It is particularly useful for problems involving complex geometries, combined
loading and material properties, in which the analytical solutions are not available.
FAQ: Is this method accurate?... Yes, for simple problems and if material properties
and loading condition are modeled very close to the actual conditions. No,
especially when the problems to be solved are too complex.
Among the sources of error involved in this method are…
Geometrical simplification;
Interpolation function;
Material properties;
Round‐off, etc.
Click here for a full notes
Labels:
Finite Element
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