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2020 – today
- 2025
[j31]Wei Wu
, Hiroki Numaguchi, Nir Halman, Yannan Hu, Mutsunori Yagiura:
Packing squares independently. Theor. Comput. Sci. 1024: 114910 (2025)- 2023
- [j30]Nir Halman, Mikhail Y. Kovalyov, Alain Quilliot:
Max-max, max-min, min-max and min-min knapsack problems with a parametric constraint. 4OR 21(2): 235-246 (2023) - [j29]Stanislaw Gawiejnowicz, Nir Halman, Hans Kellerer:
Knapsack problems with position-dependent item weights or profits. Ann. Oper. Res. 326(1): 137-156 (2023) - 2022
- [j28]Tzvi Alon, Nir Halman:
Strongly Polynomial FPTASes for Monotone Dynamic Programs. Algorithmica 84(10): 2785-2819 (2022) - [j27]Nir Halman, Giacomo Nannicini:
Fully polynomial time (Σ , Π )-approximation schemes for continuous nonlinear newsvendor and continuous stochastic dynamic programs. Math. Program. 195(1): 183-242 (2022) - [j26]Nir Halman, Uriel Vinetz:
An FPTAS for two performance measures for the relocation scheduling problem subject to fixed processing sequences. Optim. Lett. 16(4): 1181-1196 (2022) - 2021
- [j25]Tzvi Alon, Nir Halman:
A faster FPTAS for counting two-rowed contingency tables. Discret. Appl. Math. 303: 161-170 (2021) - [j24]Nir Halman, Shmuel Wimer:
Resource allocation in rooted trees subject to sum constraints and nonlinear cost functions. Inf. Process. Lett. 170: 106114 (2021) - [j23]Tzvi Alon, Nir Halman:
Automatic Generation of FPTASes for Stochastic Monotone Dynamic Programs Made Easier. SIAM J. Discret. Math. 35(4): 2679-2722 (2021) - 2020
- [j22]Nir Halman:
Provably Near-Optimal Approximation Schemes for Implicit Stochastic and Sample-Based Dynamic Programs. INFORMS J. Comput. 32(4): 1157-1181 (2020) - [j21]Nir Halman:
A technical note: fully polynomial time approximation schemes for minimizing the makespan of deteriorating jobs with nonlinear processing times. J. Sched. 23(6): 643-648 (2020)
2010 – 2019
- 2019
- [j20]Fabián Díaz-Núñez, Nir Halman, Óscar C. Vásquez:
The TV advertisements scheduling problem. Optim. Lett. 13(1): 81-94 (2019) - [j19]Nir Halman, Mikhail Y. Kovalyov, Alain Quilliot, Dvir Shabtay, Moshe Zofi:
Bi-criteria path problem with minimum length and maximum survival probability. OR Spectr. 41(2): 469-489 (2019) - [j18]Nir Halman, Giacomo Nannicini:
Toward Breaking the Curse of Dimensionality: An FPTAS for Stochastic Dynamic Programs with Multidimensional Actions and Scalar States. SIAM J. Optim. 29(2): 1131-1163 (2019) - 2018
- [j17]Nir Halman, Giacomo Nannicini, James B. Orlin:
On the complexity of energy storage problems. Discret. Optim. 28: 31-53 (2018) - [j16]Nir Halman, Hans Kellerer, Vitaly A. Strusevich:
Approximation schemes for non-separable non-linear boolean programming problems under nested knapsack constraints. Eur. J. Oper. Res. 270(2): 435-447 (2018) - [j15]Nir Halman, Michael Holzhauser, Sven O. Krumke:
An FPTAS for the knapsack problem with parametric weights. Oper. Res. Lett. 46(5): 487-491 (2018) - [i2]Nir Halman, Giacomo Nannicini:
Toward breaking the curse of dimensionality: an FPTAS for stochastic dynamic programs with multidimensional actions and scalar states. CoRR abs/1811.11680 (2018) - 2016
- [j14]Nir Halman:
A deterministic fully polynomial time approximation scheme for counting integer knapsack solutions made easy. Theor. Comput. Sci. 645: 41-47 (2016) - [c5]Nir Halman:
A Deterministic Fully Polynomial Time Approximation Scheme For Counting Integer Knapsack Solutions Made Easy. APPROX-RANDOM 2016: 9:1-9:11 - 2015
- [j13]Nir Halman:
Approximating convex functions via non-convex oracles under the relative noise model. Discret. Optim. 16: 1-16 (2015) - [j12]Nir Halman, Giacomo Nannicini, James B. Orlin:
A Computationally Efficient FPTAS for Convex Stochastic Dynamic Programs. SIAM J. Optim. 25(1): 317-350 (2015) - 2014
- [j11]Nir Halman, Diego Klabjan, Chung-Lun Li, James B. Orlin, David Simchi-Levi:
Fully Polynomial Time Approximation Schemes for Stochastic Dynamic Programs. SIAM J. Discret. Math. 28(4): 1725-1796 (2014) - 2013
- [c4]Nir Halman, Giacomo Nannicini, James B. Orlin:
A Computationally Efficient FPTAS for Convex Stochastic Dynamic Programs. ESA 2013: 577-588 - 2012
- [j10]Nir Halman, James B. Orlin, David Simchi-Levi:
Approximating the Nonlinear Newsvendor and Single-Item Stochastic Lot-Sizing Problems When Data Is Given by an Oracle. Oper. Res. 60(2): 429-446 (2012)
2000 – 2009
- 2009
- [j9]Nir Halman, Diego Klabjan, Mohamed Mostagir, James B. Orlin, David Simchi-Levi:
A Fully Polynomial-Time Approximation Scheme for Single-Item Stochastic Inventory Control with Discrete Demand. Math. Oper. Res. 34(3): 674-685 (2009) - [j8]Nir Halman, Chung-Lun Li, David Simchi-Levi:
Fully polynomial-time approximation schemes for time-cost tradeoff problems in series-parallel project networks. Oper. Res. Lett. 37(4): 239-244 (2009) - 2008
- [j7]Nir Halman:
Discrete and Lexicographic Helly-Type Theorems. Discret. Comput. Geom. 39(4): 690-719 (2008) - [j6]Nir Halman:
On the Algorithmic Aspects of Discrete and Lexicographic Helly-Type Theorems and the Discrete LP-Type Model. SIAM J. Comput. 38(1): 1-45 (2008) - [c3]Nir Halman, Chung-Lun Li, David Simchi-Levi:
Fully Polynomial Time Approximation Schemes for Time-Cost Tradeoff Problems in Series-Parallel Project Networks. APPROX-RANDOM 2008: 91-103 - [c2]Nir Halman, Diego Klabjan, Chung-Lun Li, James B. Orlin, David Simchi-Levi:
Fully polynomial time approximation schemes for stochastic dynamic programs. SODA 2008: 700-709 - 2007
- [j5]Nir Halman:
Simple Stochastic Games, Parity Games, Mean Payoff Games and Discounted Payoff Games Are All LP-Type Problems. Algorithmica 49(1): 37-50 (2007) - [j4]Nir Halman, Shmuel Onn, Uriel G. Rothblum:
The convex dimension of a graph. Discret. Appl. Math. 155(11): 1373-1383 (2007) - [i1]Nir Halman:
Simple Stochastic Games, Parity Games, Mean Payoff Games and Discounted Payoff Games are all LP-Type Problems. Equilibrium Computation 2007 - 2005
- [j3]Arie Tamir, Nir Halman:
One-way and round-trip center location problems. Discret. Optim. 2(2): 168-184 (2005) - 2004
- [j2]Nir Halman, Arie Tamir:
Continuous bottleneck tree partitioning problems. Discret. Appl. Math. 140(1-3): 185-206 (2004) - [c1]Nir Halman:
On the Power of Discrete and of Lexicographic Helly-Type Theorems. FOCS 2004: 463-472 - 2003
- [j1]Nir Halman:
A linear time algorithm for the weighted lexicographic rectilinear 1-center problem in the plane. Inf. Process. Lett. 86(3): 121-128 (2003)
Coauthor Index
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