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William M. McEneaney
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2020 – today
- 2023
- [j27]William M. McEneaney, Peter M. Dower, Tao Wang:
Second-Order Hamilton-Jacobi PDE Problems and Certain Related First-Order Problems, Part 1: Approximation. SIAM J. Control. Optim. 61(6): 3280-3315 (2023) - [c49]Peter M. Dower, William M. McEneaney, Yifei Zheng:
Min-max and stat game representations for nonlinear optimal control problems. ACC 2023: 2733-2738 - 2022
- [j26]William M. McEneaney, Ruobing Zhao:
Staticization and Iterated Staticization. SIAM J. Control. Optim. 60(3): 1840-1862 (2022) - 2021
- [j25]Peter M. Dower, Hidehiro Kaise, William M. McEneaney, Tao Wang, Ruobing Zhao:
Solution existence and uniqueness for degenerate SDEs with application to Schrödinger-equation representations. Commun. Inf. Syst. 21(2): 297-315 (2021) - 2020
- [c48]Peter M. Dower, William M. McEneaney:
A min-plus fundamental solution semigroup for a class of approximate infinite dimensional optimal control problems. ACC 2020: 794-799 - [c47]Peter M. Dower, William M. McEneaney:
Verification of stationary action trajectories via optimal control. ACC 2020: 1779-1784 - [c46]William M. McEneaney, Peter M. Dower:
Conversion of a Class of Stochastic Control Problems to Fundamental-Solution Deterministic Control Problems. ACC 2020: 2814-2819
2010 – 2019
- 2019
- [c45]William M. McEneaney, Ruobing Zhao:
Employing the Staticization Operator in Conservative Dynamical Systems and the Schrödinger Equation. ASCC 2019: 1179-1184 - 2018
- [c44]William M. McEneaney, Ruobing Zhao:
A Diffusion-Based Solution Technique for Certain Schrödinger Equation Dynamical Systems. ECC 2018: 1-6 - 2017
- [j24]William M. McEneaney, Peter M. Dower:
Staticization, its dynamic program and solution propagation. Autom. 81: 56-67 (2017) - [j23]Peter M. Dower, William M. McEneaney:
Solving Two-Point Boundary Value Problems for a Wave Equation via the Principle of Stationary Action and Optimal Control. SIAM J. Control. Optim. 55(4): 2151-2205 (2017) - [c43]Peter M. Dower, William M. McEneaney:
Representation of fundamental solution groups for wave equations via stationary action and optimal control. ACC 2017: 2510-2515 - [c42]Peter M. Dower, William M. McEneaney:
Hamilton-jacobi-bellman equations for two-point boundary value problems constrained by conservative dynamics. ASCC 2017: 1217-1221 - 2016
- [j22]William M. McEneaney, Amit Pandey:
An idempotent algorithm for a class of network-disruption games. Kybernetika 52(5): 666-695 (2016) - [j21]Hidehiro Kaise, William M. McEneaney:
Idempotent Expansions for Continuous-Time Stochastic Control. SIAM J. Control. Optim. 54(1): 73-98 (2016) - [c41]Peter M. Dower, William M. McEneaney, Michael Cantoni:
A game representation for state constrained linear regulator problems. CDC 2016: 1074-1079 - 2015
- [j20]William M. McEneaney, Seung Hak Han:
Optimization formulation and monotonic solution method for the Witsenhausen problem. Autom. 55: 55-65 (2015) - [j19]Peter M. Dower, William M. McEneaney:
A Max-plus Dual Space Fundamental Solution for a Class of Operator Differential Riccati Equations. SIAM J. Control. Optim. 53(2): 969-1002 (2015) - [j18]William M. McEneaney, Peter M. Dower:
The Principle of Least Action and Fundamental Solutions of Mass-Spring and N-Body Two-Point Boundary Value Problems. SIAM J. Control. Optim. 53(5): 2898-2933 (2015) - [c40]Peter M. Dower, William M. McEneaney:
An optimal control approach to the approximation of fundamental solution groups for lossless wave equations. CDC 2015: 3882-3887 - [c39]Peter M. Dower, William M. McEneaney, Huan Zhang:
Max-plus fundamental solution semigroups for optimal control problems. SIAM Conf. on Control and its Applications 2015: 368-375 - [c38]William M. McEneaney, Peter M. Dower:
Staticization and Associated Hamilton-Jacobi and Riccati Equations. SIAM Conf. on Control and its Applications 2015: 376-383 - [c37]Peter M. Dower, William M. McEneaney:
A max-plus fundamental solution semigroup for a class of lossless wave equations. SIAM Conf. on Control and its Applications 2015: 400-407 - [c36]William M. McEneaney, Amit Pandey:
Development of an Idempotent Algorithm for a Network-Delay Game. SIAM Conf. on Control and its Applications 2015: 439-446 - 2014
- [c35]Seung Hak Han, William M. McEneaney:
The principle of least action and two-point boundary value problems in orbital mechanics. ACC 2014: 1939-1944 - [c34]Peter M. Dower, William M. McEneaney:
Max-plus fundamental solution semigroups for dual operator differential Riccati equations. AuCC 2014: 19-24 - [c33]Seung Hak Han, William M. McEneaney:
The principle of least action and fundamental solution of two-point boundary value problems in orbital mechanics. ECC 2014: 1568-1573 - 2013
- [j17]William M. McEneaney, Ameet S. Deshpande:
Payoff Suboptimality and Errors in Value Induced by Approximation of the Hamiltonian. SIAM J. Control. Optim. 51(5): 3993-4015 (2013) - [c32]Peter M. Dower, William M. McEneaney:
A fundamental solution for an infinite dimensional two-point boundary value problem via the principle of stationary action. AuCC 2013: 270-275 - [c31]Huan Zhang, Peter M. Dower, William M. McEneaney:
A pruning algorithm for managing complexity in the solution of a class of linear non-quadratic regulator problems. AuCC 2013: 307-312 - [c30]William M. McEneaney, Antoine Désir:
Games of network disruption and idempotent algorithms. ECC 2013: 702-709 - [c29]Srinivas Sridharan, William M. McEneaney:
Deterministic filtering for optimal attitude estimation on SO(3) using max-plus methods. ECC 2013: 2220-2225 - [c28]William M. McEneaney, Peter M. Dower:
The Principle of Least Action and Solution of Two-Point Boundary Value Problems on a Limited Time Horizon. SIAM Conf. on Control and its Applications 2013: 199-206 - 2012
- [c27]Peter M. Dower, William M. McEneaney:
A max-plus method for optimal control of a diffusion equation. CDC 2012: 618-623 - [c26]Abhijit G. Kallapur, Srinivas Sridharan, William M. McEneaney, Ian R. Petersen:
Min-plus techniques for set-valued state estimation. CDC 2012: 6009-6014 - 2011
- [j16]William M. McEneaney:
Distributed dynamic programming for discrete-time stochastic control, and idempotent algorithms. Autom. 47(3): 443-451 (2011) - [j15]Alexander Kott, Rajdeep Singh, William M. McEneaney, Wes Milks:
Hypothesis-driven information fusion in adversarial, deceptive environments. Inf. Fusion 12(2): 131-144 (2011) - [c25]Srinivas Sridharan, William M. McEneaney:
Risk-sensitive methods in deception games. Allerton 2011: 1571-1575 - [c24]William M. McEneaney:
Idempotent method for deception games. ACC 2011: 4051-4056 - [c23]Peter M. Dower, William M. McEneaney:
A max-plus based fundamental solution for a class of infinite dimensional Riccati equations. CDC/ECC 2011: 615-620 - [c22]Stephane Gaubert, William M. McEneaney, Zheng Qu:
Curse of dimensionality reduction in max-plus based approximation methods: Theoretical estimates and improved pruning algorithms. CDC/ECC 2011: 1054-1061 - [c21]William M. McEneaney, Seung Hak Han, Andrew Liu:
An optimization approach to the Witsenhausen counterexample. CDC/ECC 2011: 5023-5028 - [i1]Stephane Gaubert, William M. McEneaney, Zheng Qu:
Curse of dimensionality reduction. CoRR abs/1109.5241 (2011) - 2010
- [c20]Ali Oran, William M. McEneaney:
Max-plus enabled dynamic programming for sensor platform tasking. ACC 2010: 800-805 - [c19]Srinivas Sridharan, Mile Gu, Matthew R. James, William M. McEneaney:
An efficient computational method for the optimal control of higher dimensional quantum systems. CDC 2010: 2996-3001 - [c18]Hidehiro Kaise, William M. McEneaney:
Idempotent expansions for continuous-time stochastic control: compact control space. CDC 2010: 7015-7020
2000 – 2009
- 2009
- [j14]William M. McEneaney:
Convergence Rate for a Curse-of-dimensionality-Free Method for Hamilton--Jacobi--Bellman PDEs Represented as Maxima of Quadratic Forms. SIAM J. Control. Optim. 48(4): 2651-2685 (2009) - [j13]William M. McEneaney, L. Jonathan Kluberg:
Convergence Rate for a Curse-of-Dimensionality-Free Method for a Class of HJB PDEs. SIAM J. Control. Optim. 48(5): 3052-3079 (2009) - [c17]William M. McEneaney:
Idempotent method for dynamic games and complexity reduction in min-max expansions. CDC 2009: 163-168 - [c16]William M. McEneaney:
Idempotent algorithms for discrete-time stochastic control through distributed dynamic programming. CDC 2009: 1569-1574 - 2008
- [j12]William M. McEneaney:
A new fundamental solution for differential Riccati equations arising in control. Autom. 44(4): 920-936 (2008) - [c15]William M. McEneaney, Ameet S. Deshpande, Stephane Gaubert:
Curse-of-complexity attenuation in the curse-of-dimensionality-free method for HJB PDEs. ACC 2008: 4684-4690 - [c14]William M. McEneaney, Ali Oran, Andrew Cavender:
Value-based control of the observation-decision process. ACC 2008: 5041-5046 - [c13]William M. McEneaney, Ameet S. Deshpande:
Payoff suboptimality and errors in value induced by approximation of the Hamiltonian. CDC 2008: 3175-3180 - 2007
- [j11]William M. McEneaney:
Max-plus summation of Fenchel-transformed semigroups for solution of nonlinear Bellman equations. Syst. Control. Lett. 56(4): 255-264 (2007) - [j10]William M. McEneaney:
A Curse-of-Dimensionality-Free Numerical Method for Solution of Certain HJB PDEs. SIAM J. Control. Optim. 46(4): 1239-1276 (2007) - [c12]William M. McEneaney:
Using semiconvex duality and max-plus analysis to obtain a new fundamental solution for the differential riccati equation. CDC 2007: 4761-4766 - 2006
- [c11]William M. McEneaney:
Curse-of-Dimensionality Free Method for Bellman PDEs with Semiconvex Hamiltonians. CDC 2006: 967-972 - 2005
- [j9]J. William Helton, Matthew R. James, William M. McEneaney:
Reduced-complexity nonlinear H∞ control of discrete-time systems. IEEE Trans. Autom. Control. 50(11): 1808-1811 (2005) - [c10]William M. McEneaney:
Curse-of-Dimensionality Free Method for Bellman PDEs with Hamiltonian Written as Maximum of Quadratic Forms. CDC/ECC 2005: 42-47 - 2004
- [j8]William M. McEneaney:
Max-Plus Eigenvector Methods for Nonlinear Hinfinity Problems: Error Analysis. SIAM J. Control. Optim. 43(2): 379-412 (2004) - [c9]William M. McEneaney:
Combining Legendre/Fenchel transformed operators on max-plus spaces for nonlinear control solution. CDC 2004: 1152-1157 - [c8]William M. McEneaney:
Certainty equivalence for imperfect information finite state-space stochastic games. CDC 2004: 3467-3472 - [c7]William M. McEneaney, Rajdeep Singh:
Exploitation of an opponent's imperfect information in a stochastic game with autonomous vehicle application. CDC 2004: 4839-4843 - 2003
- [j7]William M. McEneaney:
Max-plus eigenvector representations for solution of nonlinear H∞ problems: basic concepts. IEEE Trans. Autom. Control. 48(7): 1150-1163 (2003) - [c6]Peter M. Dower, William M. McEneaney:
A max-plus affine power method for approximation of a class of mixed L2 / L∞ value functions. CDC 2003: 2573-2578 - 2002
- [j6]Francesca Da Lio, William M. McEneaney:
Finite Time--Horizon Risk-Sensitive Control and the Robust Limit under a Quadratic Growth Assumption. SIAM J. Control. Optim. 40(5): 1628-1661 (2002) - [c5]William M. McEneaney:
Truncation and approximation errors in the max-plus algorithm for H∞ value function computation. CDC 2002: 733-738 - [c4]William M. McEneaney:
A class of reasonably tractable partially observed discrete stochastic games. CDC 2002: 1386-1391 - 2001
- [j5]Wendell H. Fleming, William M. McEneaney:
Robust Limits of Risk Sensitive Nonlinear Filters. Math. Control. Signals Syst. 14(2): 109-142 (2001) - [c3]J. William Helton, Matthew R. James, William M. McEneaney:
Nonlinear H∞ control: practicality of implementing the cheap sensor case. CDC 2001: 2746-2751 - 2000
- [j4]Wendell H. Fleming, William M. McEneaney:
A Max-Plus-Based Algorithm for a Hamilton--Jacobi--Bellman Equation of Nonlinear Filtering. SIAM J. Control. Optim. 38(3): 683-710 (2000) - [c2]William M. McEneaney:
Convergence and error analysis for a max-plus algorithm. CDC 2000: 1194-1199 - [c1]William M. McEneaney, Kazufumi Ito:
Stochastic games and inverse Lyapunov methods in air operations. CDC 2000: 2568-2573
1990 – 1999
- 1998
- [j3]William M. McEneaney:
A uniqueness result for the isaacs equation corresponding to nonlinear H∞ control. Math. Control. Signals Syst. 11(4): 303-334 (1998) - 1997
- [j2]William M. McEneaney:
A Robust Control Framework for Option Pricing. Math. Oper. Res. 22(1): 202-221 (1997) - 1995
- [j1]William M. McEneaney:
Robust control and differential games on a finite time horizon. Math. Control. Signals Syst. 8(2): 138-166 (1995)
Coauthor Index
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