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A Straight Approach to Planning for 14.1 Billiards.

, , and . IEEE Trans. Comput. Intellig. and AI in Games, 8 (2): 203-208 (2016)

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Convex quadratic programming with one constraint and bounded variables., , and . Math. Program., 36 (1): 90-104 (1986)A New Regularization Scheme for Mathematical Programs with Complementarity Constraints., , and . SIAM J. Optimization, 20 (1): 78-103 (2009)On Approximate Stationary Points of the Regularized Mathematical Program with Complementarity Constraints., , , and . J. Optim. Theory Appl., 186 (2): 504-522 (2020)Asymptotic analysis of the trajectories of the logarithmic barrier algorithm without constraint qualifications., , , and . RAIRO Oper. Res., 42 (2): 157-198 (2008)Revisiting motion compensation models in PET image reconstruction., , and . ISBI, page 90-94. IEEE, (2016)Exact computation of an error bound for the balanced linear complementarity problem with unique solution., and . Math. Program., 199 (1): 1221-1238 (May 2023)A smoothing heuristic for a bilevel pricing problem., , , and . Eur. J. Oper. Res., 174 (3): 1396-1413 (2006)Convergence properties of a first order regularized-penalized method for MPCC., , and . LOPAL, page 12:1-12:6. ACM, (2018)Optimization of a Billiard Player - Tactical Play., and . Computers and Games, volume 4630 of Lecture Notes in Computer Science, page 256-270. Springer, (2006)The Chebyshev-Shamanskii Method for Solving Systems of Nonlinear Equations., and . J. Optimization Theory and Applications, 157 (1): 148-167 (2013)