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Theme |
Goals |
2nd Semester |
3rd Quarter |
1st |
Simultaneous linear equations i.e. truss |
Be able to realize truss example in simultaneous linear equations
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2nd |
Simultaneous linear equations i.e. slope deflection method |
Be able to realize example ramen structures in simultaneous linear equations
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3rd |
Simultaneous linear equations i.e. incremental analysis, determinant, stability and instability |
Be able to realize the problems of physics in simultaneous linear equations
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4th |
Spatial geometry i,e, inner product, cross product and coordinate conversion |
Be able to realize the application in vector and ranks
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5th |
Probability statistics i.e. service force |
Be able to realize probability statistics for service force
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6th |
Eigenvalue analysis i.e. vibration mode |
Be able to realize vibration mode in eigenvalue analysis
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7th |
complex function i.e. representation of vibration |
Be able to realize representation of vibration for complex function
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8th |
Fourier Transform time domain and frequency domain |
Be able to realize representation of for complex function time domain and frequency domain
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4th Quarter |
9th |
Partial differential equations i.e. finite element methods |
Realize finite element methods in partial differential equations
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10th |
Unsold differential equations for numerical solution and calculus |
Realize having a lot of unsold differential equations depends on numerical solution
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11th |
Equation of heat conduction in the event of a fire and cold and warm rooms |
Realize equation of heat conduction in the event of a fire and cold and warm rooms
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12th |
Diffusion equation for strength expression and moisture transfer |
Realize diffusion equation for strength expression and moisture transfer
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13th |
Volatility equation for seismic waves and tsunami |
Realize volatility equation for seismic waves and tsunami
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14th |
Numerical analysis for nonlinear increment analyses |
Realize numerical analysis for nonlinear increment analyses
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15th |
Numerical analysis for geometric nonlinear analyses |
Realize numerical analysis for geometric nonlinear analyses
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16th |
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