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ckbs-0.20130204.0: Constrained/Robust Kalman-Bucy Smoothers
The General Student's t Smoother
The Nonlinear Constrained Kalman-Bucy Smoother
ckbs_nonlinear:
Unconstrained Nonlinear Transition Model Example and Test
Van der Pol Oscillator Simulation (No Noise)
ckbs_nonlinear: General Purpose Utilities
The Nonlinear Constrained Kalman-Bucy Smoother
Constrained Affine Kalman Bucy Smoother
Singular Affine Kalman Bucy Smoother
Robust L1 Affine Kalman Bucy Smoother
ckbs Utility Functions
Student's t Sum of Squares Objective
Student's t Gradient
Student's t Hessian
Block Diagonal Algorithm
Block Bidiagonal Algorithm
Block Bidiagonal Algorithm
Packed Block Bidiagonal Matrix Symmetric Multiply
Packed Block Diagonal Matrix Times a Vector or Matrix
Transpose of Packed Block Diagonal Matrix Times a Vector
or Matrix
Packed Lower Block Bidiagonal Matrix Transpose Times a Vector
Packed Lower Block Bidiagonal Matrix Times a Vector
Packed Block Tridiagonal Matrix Times a Vector
Affine Residual Sum of Squares Objective
Affine Least Squares with Robust L1 Objective
Affine Residual Sum of Squares Gradient
Affine Residual Process Sum of Squares Gradient
Affine Residual Sum of Squares Hessian
Affine Process Residual Sum of Squares Hessian
Symmetric Block Tridiagonal Algorithm
Symmetric Block Tridiagonal Algorithm (Backward version)
Symmetric Block Tridiagonal Algorithm (Conjugate Gradient version)
Affine Constrained Kalman Bucy Smoother Newton Step
Affine Robust L1 Kalman Bucy Smoother Newton Step
Compute Residual in Kuhn-Tucker Conditions
Compute Residual in Kuhn-Tucker Conditions for Robust L1
Run All Correctness Tests