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Minimum Bandwidth 1-Finite Element Method-Assignment Solution, Exercises of Mathematical Methods for Numerical Analysis and Optimization

Aligarh Muslim UniversityMathematical Methods for Numerical Analysis and Optimization

This assignment solution was submitted to Amar Sharma for Finite Element Method course at Aligarh Muslim University. It includes: Minimize, Bandwidth, Label, Nodes, Counting, Maximum, Largest, Difference, Elements, Assemblage

Typology: Exercises

2011/2012

Uploaded on 07/08/2012

ramu
ramu 🇮🇳

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Assignment of
Chapter#2(Question#5)
FINITE ELEMENT
METHOD
Problem#2.5
The plate shown in Figure 2.30 is modeled using 13 triangular and 2
quadrilateral elements. Label the nodes such that the bandwidth of the system
matrix is minimum. Compute the resulting bandwidth assuming one degree of
freedom at each node.
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Assignment of

Chapter#2(Question#5)

FINITE ELEMENT

METHOD

Problem#2. The plate shown in Figure 2.30 is modeled using 13 triangular and 2 quadrilateral elements. Label the nodes such that the bandwidth of the system matrix is minimum. Compute the resulting bandwidth assuming one degree of freedom at each node.

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Maximum Difference D = 4

Degree of freedom f=

Maximum Band width

B = (D+1)f = (4+1)

B=

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