This tutorial aim is to analyze of underground water tank using SAP 2000Full description
Descripción: This tutorial aim is to analyze of underground water tank using SAP 2000
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Lecture Notes OF Dynamic AnalysisFull description
In this day and age there is an expanding need to make artificial arms for various cruel circumstances where human communication is troublesome or incomprehensible. They may include taking readings from a dynamic spring of gushing lava to diffusing a
dynamic analysis abaqus doc
ders-3
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Duncan and Chang (1970) Nonlinear Analysis
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Workshop Nonlinear Dynamic Analysis in SAP2000 Manish Kumar Post-doctoral Associate Civil, Structural and Envir Environmental onmental Engineering University at Buffalo, State University of New York (SUNY)
EERI Engineering Workshop
1/12
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Outline •
Nonlinearity
•
Modal analysis
•
Pushover analysis
•
Response spectrum analysis
•
Response history analysis
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Geometric nonlinearity
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Geometric nonlinearity •
P-Delta –
–
–
Geometric stiffness matrix formulated at beginning
•
P-Delta + large deformations –
Computational efficient efficient
–
Appropriate when vertical loads do not vary
–
Stiffness matrix updated at each step Computationally expensive Appropriate when
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Geometric nonlinearity •
Two ways to include P-Delta effects –
Create static static nonlinear case for each load combination •
–
Only for static analysis
Create initial P-Delta for anticipated gravity loads •
Use modified stiffness from this for all analysis
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Material Mat erial nonlinearity •
Concentrated yield –
Appropriate for frame members
–
Assign at the member ends
–
Discretize Discretize members using “hinge overwrites to get better convergence
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Modal analysis •
Eigen vectors
•
Ritz vectors
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Pushover analysis Create the computational model
• Creat Createe SAP2 SAP2000 000 mode modell • Define hinge hinge properties properties and assign assign it to frame frame elements elements • Define load pattern pattern applied during pushover analysis analysis
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Time-history Time-history analysis •
Modal –
Linear & nonlinear
Modal nonlinear
•
Direct integration –
Linear & nonlinear Appropriate to capture
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Time-history Time-history analysis •
Modal –
Linear & nonlinear
Modal nonlinear
•
Direct integration –
Linear & nonlinear Appropriate to capture
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Local axis •
Local axis 1 is always the longitudinal axis
•
The default orientation of the local 2 and
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