
1st  4/10  Introduction: Analytical solution, Numerical solution 
 2nd  4/17  MATLAB: vectors and matrices, matrix manipulation, graphs 
 3rd  4/24  ODE: canonical forms of ordinary differential equations, Euler/Heun/RungeKutta methods 
 4th  5/ 1  ODE: RungeKuttaFehlberg method, holonomic constraints, constraint stabilization method (CSM) 
 5th  5/ 8  Linear equations: LU decomposition, solving linear equations, pivoting LU decomposition 
 6th  5/15  Linear equations: pivot selecting LU decomposition, Cholesky decomposition 
 7th  5/22  (1st quiz; One A4 paper is available) 
 8th  6/ 5  Projection: least square meth, projection matrix, GramSchmidt orthogonalization, QR decomposition 
 9th  6/12  Interpolation: piecewise linear interpolation, spline interpolation 
 10th  6/19  FEM: shape functions, stiffness matrix, static deformation of beam 
 11th  6/26  FEM: inertia matrix, dynamic deformation of beam 
 12th  7/ 3  (2nd quiz; One A4 paper is available) 
 13th  7/10  Probabilistic algorithm: random numbers, Monte Carlo method 
 14th  7/17  Fourier transform: discrete Fourier transform (DFT), fast Fourier transform (FFT) 
 15th  7/20  Fourier transform: matched filter, phaseonly correlation method 