Chapter 4 Mechanics of forming and estimating dynamic linear economies
暂无分享,去创建一个
Lars Peter Hansen | Ellen R. McGrattan | Evan W. Anderson | Thomas J. Sargent | T. Sargent | L. Hansen | Ellen R Mcgrattan
[1] R. Kashyap. Maximum likelihood identification of stochastic linear systems , 1970 .
[2] Peter A. Zadrozny. Errata to “analytic derivatives for estimation of linear dynamic models” , 1992 .
[3] Kevin M. Murphy,et al. A Theory of Rational Addiction , 1988, Journal of Political Economy.
[4] R. Byers. Solving the algebraic Riccati equation with the matrix sign function , 1987 .
[5] Richard H. Bartels,et al. Algorithm 432 [C2]: Solution of the matrix equation AX + XB = C [F4] , 1972, Commun. ACM.
[6] P. Caines. Linear Stochastic Systems , 1988 .
[7] Marjorie Flavin,et al. The Adjustment of Consumption to Changing Expectations About Future Income , 1981, Journal of Political Economy.
[8] Morishige Kimura,et al. Convergence of the doubling algorithm for the discrete-time algebraic Riccati equation , 1988 .
[9] Morishige Kimura,et al. Doubling algorithm for continuous-time algebraic Riccati equation , 1989 .
[10] C. Sims. MACROECONOMICS AND REALITY , 1977 .
[11] G. Golub,et al. A Hessenberg-Schur method for the problem AX + XB= C , 1979 .
[12] J. Potter. Matrix Quadratic Solutions , 1966 .
[13] A. Siow,et al. Occupational Choice under Uncertainty , 1984 .
[14] Gerald Bierman. Computational aspects of the matrix sign function solution to the ARE , 1984, The 23rd IEEE Conference on Decision and Control.
[15] A. Laub,et al. On the numerical solution of the discrete-time algebraic Riccati equation , 1980 .
[16] R. Kohn,et al. Estimation, Filtering, and Smoothing in State Space Models with Incompletely Specified Initial Conditions , 1985 .
[17] D. Vaughan. A nonrecursive algebraic solution for the discrete Riccati equation , 1970 .
[18] Alan J. Laub,et al. Algorithm 705; a FORTRAN-77 software package for solving the Sylvester matrix equation AXBT + CXDT = E , 1992, TOMS.
[19] Robert B. Litterman,et al. Forecasting and Conditional Projection Using Realistic Prior Distributions , 1983 .
[20] A. Kumar,et al. Derivative computations for the log likelihood function , 1982 .
[21] P. Dooren. A Generalized Eigenvalue Approach for Solving Riccati Equations , 1980 .
[22] Ellen R. McGrattan,et al. A note on computing competitive equilibria in linear models , 1994 .
[23] G. Stewart. On the Sensitivity of the Eigenvalue Problem $Ax = \lambda Bx$ , 1972 .
[24] R. Hall. Stochastic Implications of the Life Cycle-Permanent Income Hypothesis: Theory and Evidence , 1978, Journal of Political Economy.
[25] A. Laub. Invariant Subspace Methods for the Numerical Solution of Riccati Equations , 1991 .
[26] Mihail M. Konstantinov,et al. Computational methods for linear control systems , 1991 .
[27] Gene H. Golub,et al. Matrix computations , 1983 .
[28] A. Laub. A schur method for solving algebraic Riccati equations , 1978, 1978 IEEE Conference on Decision and Control including the 17th Symposium on Adaptive Processes.
[29] Alan J. Laub,et al. Scaling of the discrete-time algebraic Riccati equation to enhance stability of the Schur solution method , 1992 .
[30] Judith Gardiner,et al. A generalization of the matrix sign function solution for algebraic Riccati equations , 1985, 1985 24th IEEE Conference on Decision and Control.
[31] B. Anderson,et al. Iterative method of computing the limiting solution of the matrix Riccati differential equation , 1972 .
[32] Huibert Kwakernaak,et al. Linear Optimal Control Systems , 1972 .
[33] G. W. Stewart,et al. Algorithm 506: HQR3 and EXCHNG: Fortran Subroutines for Calculating and Ordering the Eigenvalues of a Real Upper Hessenberg Matrix [F2] , 1976, TOMS.
[34] J. Demmel,et al. On swapping diagonal blocks in real Schur form , 1993 .
[35] S. Hammarling. Numerical Solution of the Stable, Non-negative Definite Lyapunov Equation , 1982 .
[36] T. Sargent,et al. Recursive Linear Models of Dynamic Economies , 1990 .
[37] Wen-Wei Lin,et al. An iterative algorithm for the solution of the discrete-time algebraic Riccati equation , 1993 .
[38] J. D. Roberts,et al. Linear model reduction and solution of the algebraic Riccati equation by use of the sign function , 1980 .
[39] David Q. Mayne,et al. “On the discrete time matrix Riccati equation of optimal control-a correction” , 1971 .
[40] G. Goodwin,et al. Convergence properties of the Riccati difference equation in optimal filtering of nonstabilizable systems , 1984 .
[41] Paul Van Dooren,et al. Algorithm 590: DSUBSP and EXCHQZ: FORTRAN Subroutines for Computing Deflating Subspaces with Specified Spectrum , 1982, TOMS.
[42] E. Denman,et al. The matrix sign function and computations in systems , 1976 .
[43] D. Mayne,et al. On the discrete time matrix Riccati equation of optimal control , 1970 .
[44] Peter A. Zadrozny. Analytic Derivatives for Estimation of Discrete-Time, , 1988 .
[45] Brain O. Anderson. Second-order convergent algorithms for the steady-state Riccati equation , 1977 .
[46] A. MacFarlane. An Eigenvector Solution of the Optimal Linear Regulator Problem , 1963 .
[47] Finn E. Kydland,et al. Time to Build and Aggregate Fluctuations , 1982 .
[48] Peter Zadrozny,et al. Gaussian Likelihood of Continuous-Time ARMAX Models When Data Are Stocks and Flows at Different Frequencies , 1988, Econometric Theory.
[49] B. Anderson,et al. Optimal Filtering , 1979, IEEE Transactions on Systems, Man, and Cybernetics.
[50] James D. Hamilton. Time Series Analysis , 1994 .
[51] Peter A. Zadrozny. Analytic Derivatives for Estimation of Linear Dynamic Models , 1988 .
[52] Ellen R. McGrattan,et al. An equilibrium model of the business cycle with household production and fiscal policy , 1995 .
[53] R. Fletcher. Practical Methods of Optimization , 1988 .
[54] Alan J. Laub,et al. A Newton-squaring algorithm for computing the negative invariant subspace of a matrix , 1993, IEEE Trans. Autom. Control..