Forecast, Solution, and Rolling Horizons in Operations Management Problems: A Classified Bibliography
Published Online:1 Jan 2002https://doi.org/10.1287/msom.4.1.25.287
References
- Rolling horizon procedures in nonhomogeneous Markov decision processes. Oper. Res. (1992) 40:S183–S194Link, Google Scholar
- A note on a perfect forward procedure for a single facility dynamic location relocation problem. Oper. Res. Lett. (1994) 15:81–83Crossref, Google Scholar
- The non-stationary stochastic lead time inventory problem: Near-myopic bounds, heuristics, and testing. Management Sci. (1996) 42:124–129Link, Google Scholar
- A survey of dynamic network flows. Ann. Oper. Res. (1989) 20:1–66Crossref, Google Scholar
- A forward network simplex algorithm for solving multiperiod network flow problems. Naval Res. Logist. Quart. (1986) 33:445–467Crossref, Google Scholar
- A primary/secondary memory implementation of a forward network simplex algorithm for multiperiod network flow problems. Comput. Oper. Res. (1989) 16:379–391Crossref, Google Scholar
- A computational study of empirical decision horizons in infinite horizon multiperiod network flow problems. IIE Trans. (1993) 25:73–76Crossref, Google Scholar
- A survey on forward methods in mathematical programming. Large Scale Systems (1984) 7:1–16Google Scholar
- The solution of multiperiod personnel planning problems by the forward simplex method. Large Scale Systems (1985) 9:129–139Google Scholar
- A forward algorithm and planning horizon procedure for the production smoothing problem without inventory. Eur. J. Oper. Res. (1984) 15:348–365Crossref, Google Scholar
- A forward simplex method for staircase linear programs. Management Sci. (1985) 31:664–679Link, Google Scholar
- An experimental study of the effectiveness of rolling schedules in production planning. Decision Sci. (1977) 8:19–27Crossref, Google Scholar
- An analytical framework for evaluating rolling schedules. Management Sci. (1979) 24:341–351Link, Google Scholar
- A perfect lot-tree procedure for the discounted dynamic lot-size problem with speculation. Naval Res. Logist. (1992) 39:651–668Crossref, Google Scholar
- A perfect forward procedure for a single facility dynamic location relocation problem. Oper. Res. Lett. (1992) 12:11–16Crossref, Google Scholar
- Conditions for the existence of planning horizons. Math. Oper. Res. (1984) 9:391–401Link, Google Scholar
- Optimal capacity expansion over an infinite horizon. Management Sci. (1985) 31:1523–1532Link, Google Scholar
- Conditions for the discovery of solution horizons. Math. Programming (1993) 59:215–229Crossref, Google Scholar
- Aggregation in dynamic programming. Oper. Res. (1987) 35:215–220Link, Google Scholar
- A stopping rule for forecast horizons in nonhomogeneous Markov decision processes. Oper. Res. (1992) 40:1188–1199Link, Google Scholar
- Equipment replacement under technological change. Naval Res. Logist. (1994) 41:117–128Crossref, Google Scholar
- Asset divestiture at Homart Development Co. Interfaces (1987) 17:48–64Link, Google Scholar
- Denumerable nonhomogeneous Markov decision processes. J. Math. Anal. Appl. (1990) 153:64–77Crossref, Google Scholar
- A dynamic infinite horizon replacement economy decision model. The Engrg. Economist (1985) 30:99–120Crossref, Google Scholar
- Forecast horizons for the discounted dynamic lot size model allowing speculative motive. Naval Res. Logist. (1987) 34:761–774Crossref, Google Scholar
- Matchup scheduling with multiple resources, release dates and disruptions. Oper. Res. (1991) 39:470–483Link, Google Scholar
- Production smoothing and inventory control. Oper. Res. (1961) 9:456–467Link, Google Scholar
- Economical ordering quantities for the two products problem with joint production costs. RAI-RO-Automatic Control Production Systems (1985) 19:509–521Google Scholar
- Mathematical Theory of Production Planning (1983) (North-Holland, Amsterdam, The Netherlands)Google Scholar
- A planning horizon algorithm for deterministic inventory management with piecewise linear concave costs. Naval Res. Logist. (1991) 38:729–742Crossref, Google Scholar
- The effect of inventory and production costs on the optimal planning horizon. Internat. J. Production Res. (1978) 16:103–114Crossref, Google Scholar
- Concepts of forecast and decision horizons: Applications to dynamic stochastic optimization problems. Math. Oper. Res. (1988) 13:295–310Link, Google Scholar
- Planning horizons for the wheat trading model. (1981) Proc. AMS 81 Conf.:197–201Google Scholar
- Planning horizon research: The dynamic programming/control theory interface. Proc. Internat. AMSE Winter Sympos. (1983) March 1-3Bermuda:155–160Google Scholar
- Decision and forecast horizons in a stochastic environment: A survey. Optimal Control Appl. Methods (1987) 8:201–217Crossref, Google Scholar
- The dynamic lot-size model with stochastic demands: A decision horizons study. Inform. Systems and Oper. Res. (1988) 26:213–224Crossref, Google Scholar
- Planning horizons for the dynamic lot size model with backlogging. Management Sci. (1974) 21:251–255Link, Google Scholar
- Heuristic lot-sizing performance in a rolling-schedule environment. Decision Sci. (1980) 11:691–701Crossref, Google Scholar
- Horizon in dynamic programs with continuous time. Bull. Acad. Polon Sci. Ser. Sci. Math. Astronom. Phys. (1967) 15:513–519Google Scholar
- A forward branch-and-search algorithm and forecast horizon results for the changeover scheduling problem. Eur. J. Oper. Res. (1996) 91:456–470Crossref, Google Scholar
- Decision sequences and a horizon in dynamic model of inventories. Comput. Centre of the Polish Acad. Sci. Rep. 143 (1974) Google Scholar
- Algorithm for finding horizontal plans in dynamic problems: The dynamic lot size model. Mitteilungen der Mathem (1978) (Gesellschaft der DDR, Heft 1) 87–92Google Scholar
- Optimal policies for dynamic inventory models with discrete stochastic demands. (1979) . Okonomiske Institut, Kobenhavns Univ. Memo nr., Copenhagen, 76Google Scholar
- Horizon theorems for the solution of the dynamic lot size model. Proc. 1st Internat. Sympos. Inventories (1982) Budapest, Hungary:649–660Google Scholar
- Strong turnpike policies in the single-item capacitated lot-sizing problem with periodical dynamic parameter. Naval Res. Logist. (1997) 44:775–790Crossref, Google Scholar
- A dynamic model for the single-vendor, multi-buyer problem. Internat. J. Production Econom. (1999) 59:297–304Crossref, Google Scholar
- Existence of solution and forecast horizons in dynamic lot size model with nondecreasing holding costs. Production and Oper. Management (1992) 1:212–224Crossref, Google Scholar
- Minimal forecast horizons in equipment replacement models with multiple technologies and general switching costs. Naval Res. Logist. (1992) 39:487–507Crossref, Google Scholar
- Infinite horizon optimal control. Lecture Notes in Econom. Math. Systems #290 (1987) (Springer-Verlag, New York) Crossref, Google Scholar
- The effectiveness of extending the horizon in rolling production scheduling. Decision Sci. (1982) 13:129–146Crossref, Google Scholar
- A note on dynamic lot sizing in rolling horizon environments. Decision Sci. (1982) 13:113–119Crossref, Google Scholar
- Rolling horizon procedures for the facilities-in-series inventory model with nested schedules. Management Sci. (1983) 29:237–249Link, Google Scholar
- Decision/forecast horizon results for a single-facility dynamic location/relocation problem. Oper. Res. Lett. (1988) 7:247–251Crossref, Google Scholar
- Perfect planning horizons in cash balance problems. Management Sci. (1982) 28:652–669Link, Google Scholar
- Minimal forecast horizon procedures for dynamic lot size models. Naval Res. Logist. Quart. (1986) 33:111–122Crossref, Google Scholar
- Planning horizon procedures for machine replacement models with several possible replacement alternatives. Naval Res. Logist. Quart. (1982) 29:483–493Crossref, Google Scholar
- Finite production rate inventory models with first-and second shift setups. Naval Res. Logist. Quart. (1983) 30:401–414Crossref, Google Scholar
- A dynamic lot size model with learning in setups. Oper. Res. (1990) 38:644–655Link, Google Scholar
- A single machine replacement model with learning. Naval Res. Logist. (1993) 40:175–192Crossref, Google Scholar
- Existence of forecast horizons in undiscounted discrete time lot size models. Oper. Res. (1990) 38:884–892Link, Google Scholar
- Forecast horizons in the discounted dynamic lot size model. Management Sci. (1992) 38:1034–1048Link, Google Scholar
- Single machine scheduling with dynamic arrivals: Decomposition results and a forward algorithm. Naval Res. Logist. (1996) 43:709–719Crossref, Google Scholar
- A model for optimizing production by reference to cost surrogates. Econometrica (1955) 23:307–323Crossref, Google Scholar
- Decision and horizon rules for stochastic planning problems: A linear example. Econometrica (1966) 34:307–330Crossref, Google Scholar
- Infinite horizon production scheduling in time-varing systems under stochastic demand. (2001) . Working paper, University of MichiganGoogle Scholar
- Error bound for the dynamic lot size model allowing speculative motive. IIE Trans. (1995) 27:683–688Crossref, Google Scholar
- Minimizing the error bound for the dynamic lot-size model. Oper. Res. Lett. (1995) 17:57–68Crossref, Google Scholar
- Forecast horizons and dynamic facility location planning. Ann. Oper. Res. (1992) 40:125–151Crossref, Google Scholar
- Error bounds for the dynamic lot size model with backlogging. Ann. Oper. Res. (1991) 28:213–229Crossref, Google Scholar
- Linear Programming and Economic Analysis (1958) (McGraw-Hill, New York) Google Scholar
- Finite-horizon optimization—Sensitivity and continuity in multi-sectoral models. J. Math. Econom. (1993) 22:101–123Crossref, Google Scholar
- Extensions of the planning horizon theorem in the dynamic lot size model. Management Sci. (1969) 15:268–277Link, Google Scholar
- A note on solving the concave cost dynamic lot-sizing problem in almost linear time. J. Oper. Management (1989) 8:159–167Crossref, Google Scholar
- A simple forward algorithm to solve general dynamic lot sizing model with n periods in O(n log n) or O(n) time. Management Sci. (1991) 8:909–925Link, Google Scholar
- The dynamic lot sizing model with backlogging: A simple O(n log n) algorithm and minimal forecast horizon procedure. Naval Res. Logist. (1993) 40:459–478Crossref, Google Scholar
- Minimal forecast horizons and a new planning procedure for the general dynamic lot sizing model: Nervousness revisited. Oper. Res. (1994) 42:456–468Link, Google Scholar
- Fast solution and detection of minimal forecast horizons in dynamic programs with a single indicator of the future: Applications to dynamic lot-sizing models. Management Sci. (1995) 41:874–893Link, Google Scholar
- Detection of minimal forecast horizons in dynamic programs with multiple indicators of the future. Naval Res. Logist. (1996) 43:169–189Crossref, Google Scholar
- Optimale Kontrolle Ökonomischer Prozesse: Anwendungen des Maximumprinzips in den Wirtschaftswis-senschaften (1986) (Walter De Gruyter, Berlin, Germany) Crossref, Google Scholar
- Solving nonstationary infinite horizon dynamic optimization problems. J. Math. Anal. Appl. (2000a) 244:304–317Crossref, Google Scholar
- Solving nonstationary infinite horizon stochastic production planning problems. Oper. Res. Lett. (2000b) 27:135–141Crossref, Google Scholar
- Replacement of technology when a new technological breakthrough is expected. Engrg. Optim. (1996) 27:265–278Crossref, Google Scholar
- Non-negative matrices, dynamic programming, and a harvesting problem. J. Appl. Probab. (1984) 21:685–694Crossref, Google Scholar
- A forward algorithm for a generalized wheat trading model. Zeitschrift fur Oper. Res. (1986) 30:A135–A144Google Scholar
- Ein mathematisches modell des weizenhandels. Quartalshefte der Girozentrale (1987) 22:31–38Google Scholar
- A wheat trading model with demand and spoilage. Optimal Control Theory and Economic Analysis (1988) 3(North-Holland, Amsterdam, The Netherlands) 235–244Google Scholar
- , Feichtinger G. On forward algorithms for a generalized wheat trading model. Progress in Inventory Research. Proc. 4th Internat. Sympos. Inventories (1989) (Hungarian Academy of Science, Budapest, Hungary) 367–370Crossref, Google Scholar
- , Chikan A. Production smoothing under environmental constraint. Production & Oper. Management (1995) 4:46–56Crossref, Google Scholar
- Turnpike properties for the optimal use of natural resources. Rev. Econom. Stud. (1976) 31:1–24Google Scholar
- Decision and forecast horizons, agreeable plans, and the maximum principle for infinite horizon problems. Oper. Res. Lett. (1984) 3:261–265Crossref, Google Scholar
- An improved implementation of the Wagner-Whitin algorithm. Production and Oper. Management (1994) 3:55–63Crossref, Google Scholar
- Effective information horizon length in measuring off-line performance of stochastic dynamic systems. (2000a) . Working paper, Tel Aviv University, IsraelGoogle Scholar
- Reduction of future information required for optimal control of dynamic systems: A pseudo-stochastic model. (2000b) . Working paper, Tel Aviv University, IsraelGoogle Scholar
- A forecast horizon and a stopping rule for general Markov decision processes. J. Math. Anal. Appl. (1988) 132:388–400Crossref, Google Scholar
- Error bounds for rolling horizon policies in general Markov control processes. IEEE Trans. Automatic Control (1990) AC-35:1118–1124Crossref, Google Scholar
- Stochastic Models in Operations Research Volume II: Stochastic Optimization (1984) (McGraw-Hill Book Company, New York) Google Scholar
- A sequential model of R & D investment over an unbounded time horizon. Management Sci. (1987) 33:500–508Link, Google Scholar
- Sensitivity analysis in discrete dynamic programming. J. Optim. Theory and Appl. (1988) 56:257–269Crossref, Google Scholar
- Identifying forecast horizons in nonhomogeneous Mar-kov decision processes. Oper. Res. (1989) 37:339–343Link, Google Scholar
- Timing replacement decisions under discontinuous technological change. Naval Res. Logist. (1991) 38:203–220Crossref, Google Scholar
- Factory Physics (2001) 2nd ed.(Irwin McGraw-Hill, New York) Google Scholar
- A new optimality criteria for nonhomogeneous Markov decision processes. Oper. Res. (1987) 35:875–883Link, Google Scholar
- Dynamic economic lot size model with perishable inventory. Management Sci. (2000) 46:1159–1169Link, Google Scholar
- Optimality of myopic inventory policies for several substitute products. Management Sci. (1969) 16:284–304Link, Google Scholar
- Markov decision processes with random horizon. J. Oper. Res. Japan (1996) 39:592–603Google Scholar
- Sequential production planning over time at minimum cost. Management Sci. (1957) 3:435–437Link, Google Scholar
- Optimality of myopic inventory policies for certain dependent demand processes. Management Sci. (1975) 21:1303–1307Link, Google Scholar
- On further results on planning horizons in the production smoothing problem. Management Sci. (1978) 24:1774–1776Link, Google Scholar
- Dynamic capacity reservation in a make-to-order environment. (2000) . Working paper, University of MichiganGoogle Scholar
- Moving horizon approximations for a general class of optimal non-linear infinite horizon discrete-time systems. Proc. 20th Annual Conf. Inform. Sci. Systems (1986) Princeton, NJ:301–306Google Scholar
- Scheduling and reliable lead time quotation for orders with availability intervals and lead time sensitive revenues. Management Sci. (2001) 47:264–279Link, Google Scholar
- Stochastic horizons for the aggregate planning problem. Management Sci. (1978) 24:485–497Link, Google Scholar
- Algorithms and planning horizon results for production planning problems with separable costs. Oper. Res. (1979) 27:875–887Link, Google Scholar
- Theorem on the existence of a rho-satisfying suboptimal control for linear-quadratic problems repetitively controlled. Control Cybernet (1979) 8:273–280Google Scholar
- Properties of repetitive control of partially observed processes. Comput. Math. Appl. (1992) 24:111–124Crossref, Google Scholar
- On repetitive control and the behaviour of a middle-aged consumer. Eur. J. Oper. Res. (1993) 66:89–99Crossref, Google Scholar
- Planning horizons for the production smoothing with deterministic demands. Management Sci. (1973) 20:110–125Link, Google Scholar
- General planning horizons for the production smoothing with deterministic demands. Management Sci. (1974) 20:1037–1046Link, Google Scholar
- An on-line procedure in discounted infinite horizon stochastic optimal control. J. Optim. Theory and Appl. (1986a) 50:61–67Crossref, Google Scholar
- Detecting planning horizons in deterministic infinite horizon optimal control. IEEE Trans. Automatic Control (1986b) AC-31:70–72Crossref, Google Scholar
- Decision horizon, overtaking and 1-optimality criteria in optimal control. Advances in Optimization and Control. Lecture Notes in Econom. Math. Systems. (1988) (Springer-Verlag, New York) 247–261Crossref, Google Scholar
- Infinite horizon nonstationary stochastic optimal control problems: A planning horizon result. IEEE Trans. Automatic Control (1984) AC-29:836–837Crossref, Google Scholar
- A planning horizon result and a protective forward procedure for the bounded inventory problem with concave costs. Proc. 23rd IEEE Conf. Decision and Control (1984) Las Vegas, NVGoogle Scholar
- Some new planning horizons results in inventory management. Production Management: Methods and Studies (1986) (Elsevier Science Publishers, North Holland, Amsterdam, The Netherlands) 39–57Google Scholar
- , Lev B. Rolling planning horizon: Error bounds for the dynamic lot size model. Math. Oper. Res. (1986) 11:423–432Link, Google Scholar
- Further results on planning horizons in the production smoothing problem. Management Sci. (1977) 23:490–498Link, Google Scholar
- A linear programming approach to constrained robust predictive control. IEEE Trans. Automatic Control (2000) 45:1765–1770Crossref, Google Scholar
- An extension to Modigliani and Hohn's planning horizon results. Management Sci. (1973) 20:319–330Link, Google Scholar
- Horizon in dynamic programs. (1967) Proc. 5th Berkeley on Math. Statist. and Probab.(California University Press, Berkeley, CA) 479–490Google Scholar
- , Le Cam L.M., Neyman J. The approximative horizon in von Neumann models of optimal growth. Recent Contributions to the von Neumann Models of Optimal Growth (1971) (Springer-Verlag, Vienna, Austria) Google Scholar
- Planning horizons for the dynamic lot size model: Zabel vs. protective procedures and computational results. Oper. Res. (1975) 23:711–734Link, Google Scholar
- Receding horizon control of nonlinear systems. IEEE Trans. Automatic Control (1990) 35:814–824Crossref, Google Scholar
- Horizon effects in aggregate production planning with seasonal demands. Management Sci. (1977) 23:728–736Link, Google Scholar
- Turnpike theory. Econometrica (1976) 44:841–864Crossref, Google Scholar
- Robust receding horizon control of constrained nonlinear systems. IEEE Trans. Automat. Control (1993) 38:1623–1633Crossref, Google Scholar
- Moving horizon observers and observer-based control. IEEE Trans. Automatic Control (1995) 40:995–1006Crossref, Google Scholar
- Using linear programming to derive planning horizons for a production smoothing problem. Management Sci. (1979) 25Link, Google Scholar
- Production planning over time and the nature of the expectation and planning horizon. Econometrica (1955) 23:46–66Crossref, Google Scholar
- Proof of a turnpike theorem: The ‘no joint production’ case. Rev. Econom. Stud. (1961) 28:89–97Crossref, Google Scholar
- The non-stationary infinite horizon inventory problem. Management Sci. (1978a) 24:1474–1482Link, Google Scholar
- An improved algorithm for the stationary cost dynamic lot-size model with backlogging. Management Sci. (1978b) 24:869–873Link, Google Scholar
- Universal planning horizons for generalized convex production scheduling. Oper. Res. (1978c) 26:1046–1058Link, Google Scholar
- Infinite horizon dynamic programming models—A planning horizon formulation. Oper. Res. (1979) 27:730–742Link, Google Scholar
- Forward algorithms for forward thinking managers. Applications of Management Science (1981) I(JAI Press, Greenwich, CT) 1–55Google Scholar
- Algoristics for sequencing with precedence constraints. Management Sci. (1978) 24:1011–1020Link, Google Scholar
- The finite horizon non-stationary stochastic inventory problem: Near-myopic bounds, heuristics, testing. Management Sci. (1995) 41:334–343Link, Google Scholar
- Planning horizons for capacity expansion. Eur. J. Oper. Res. (1988) 34:297–307Crossref, Google Scholar
- Discounting, ergodicity and convergence for Markov decision processes. Management Sci. (1977) 23:890–900Link, Google Scholar
- Optimal decision procedure of planning horizon in aggregate production planning (1st report, a case of stationary demand patterns). J. Japan Soc. Mech. Engineers (1980) 46:1151–1159(Series C)Crossref, Google Scholar
- Decision analysis for determining the optimum planning horizon in aggregate production planning. Internat. J. Production Res. (1982a) 20:243–254Crossref, Google Scholar
- Optimal decision procedure of planning horizon in aggregate production planning (2nd report, a case of seasonal demand patterns). J. Japan Soc. Mech. Engineers (1982b) 48:906–913(Series C)Crossref, Google Scholar
- Optimal decision procedure of planning horizon in aggregate production planning (3rd report, a case of a production system having constraints for production and inventory). J. Japan Soc. Mech. Engineers (1982c) 48:1520–1527(Series C)Crossref, Google Scholar
- Decision method for determining the optimum planning horizon in case of demand forecast error. J. Japan Soc. Mech. Engineers (1983) 49:1446–1453(Series C)Crossref, Google Scholar
- Decision analysis for determining the optimum planning horizon in aggregate production planning (Part 2. Difference between planning horizons in weekly and in monthly schedulings). Internat. J. Production Res. (1985a) 23:423–436Crossref, Google Scholar
- Sensitivity analysis of production time and cost coefficients for determining planning horizon in aggregate production planning. J. Japan Soc. Mech. Engineers (1985b) 51:1671–1678(Series C)Crossref, Google Scholar
- Modeling strategic investment decisions under sequential technological change. Management Sci. (1995) 41:282–297Link, Google Scholar
- A model for equipment replacement due to technological obsolescence. Eur. J. Oper. Res. (1992) 63:207–221Crossref, Google Scholar
- Melt scheduling to trade off material waste and shipping performance. Oper. Res. (2001) 49(5):629–645Link, Google Scholar
- Optimal advertising policy under dynamic conditions. Economica (1962) 29:129–142Crossref, Google Scholar
- Rolling horizon procedures for dynamic parallel machine scheduling with sequence-dependent setup times. Internat. J. Production Res. (1995) 33:3173–3192Crossref, Google Scholar
- Optimal average value convergence in nonhomogeneous Markov decision processes. J. Math. Anal. Appl. (1993) 179:525–536Crossref, Google Scholar
- Simultaneous price-production decisions. Oper. Res. (1974) 22:788–794Link, Google Scholar
- Production smoothing with fluctuating price. Management Sci. (1975) 21:576–590Link, Google Scholar
- On optimal utilization of production processes. Oper. Res. (1979) 27:260–278Link, Google Scholar
- Equivalence of objective functionals in infinite horizon and random horizon problems. Optimal Consumption and Investment with Bankruptcy (1997) (Kluwer Academic Publishers, Boston, MA) . Chapter 10Crossref, Google Scholar
- , Sethi S.P. A framework for robustness analysis of constrained finite receding control. IEEE Trans. Automatic Control (2000) 45:1828–1838Crossref, Google Scholar
- The impulse control problem with concave costs: On the search of planning horizons. Proc. 6th Internat. Conf. Anal. Optim. Systems (1984) June 19-22Nice, FranceCrossref, Google Scholar
- Paths of economic growth that are optimal with regard only to final states: A turnpike theorem. Rev. Econom. Stud. (1961) 28:98–104Crossref, Google Scholar
- Deterministic capacity expansion under deterioration. Management Sci. (1992) 38:525–539Link, Google Scholar
- Capacity expansion with alternative technology choice. Eur. J. Oper. Res. (1994) 77:392–403Crossref, Google Scholar
- A forward maximum principle algorithm with decision horizon results. Appl. Math. Comput. (1987) 24:65–75Crossref, Google Scholar
- A dynamic programming problem for a two-commodity inventory model. New Trends in Dynamic System Theory and Economics (1979) (Academic Press, San Diego, CA) 269–280Google Scholar
- , Aoki M., Marzollo A. On the multicommodity Arrow-Karlin inventory model, Part II. Horizon and horizontal solution. New Results in Inventory Research (1984) (Hungarian Academy of Sciences, Budapest, Hungary) 785–792Google Scholar
- , Chikan A., Aka-demiai Kiado. Dynamic family of multicommodity inventory problems. Math. Control Theory. (1985) 14:439–452Google Scholar
- Horizontal solution of an inventory problem with stochastic prices. Inventory in Theory and Practice (1986) 6(Elsevier, Amsterdam, The Netherlands) 715–725Studies in Production and Engineering EconomicsGoogle Scholar
- Horizon for a dynamic family of wheat trading problems. Progress in Inventory Research (1989a) (Hungarian Academy of Sciences, Budapest, Hungary) 411–415Crossref, Google Scholar
- , Chikan A., Aka-demiai Kiado. An inventory problem with nonlinear spoilage. Sitzungsbericht, I, Konferenz Lagerhaltungs systeme and Logistic (1989b) (Math. Gesellschaft DDR, Leipzig) 99–105Google Scholar
- , Girlich H.J. Forecast horizons in nonstationary Markov decision problems. Optim. (1989c) 20:853–857Crossref, Google Scholar
- Forecast horizon in a convex cost inventory model with spoilage. Engrg. Costs and Production Econom. (1990) 19:371–374Crossref, Google Scholar
- Forecast horizon in a dynamic family of one-dimensional control problems. (1991) (Institute of Mathematics, Polish Academy of Sciences, Warsaw, Poland) . Dissertationes Mathematicae CCCXVGoogle Scholar
- On a forward algorithm for a generalized production inventory problem. Internat. J. Production Econom. (1999) 59:455–461Crossref, Google Scholar
- Forecast horizons in single product inventory models. Optimal Control Theory and Econom. Anal. (1988) 3:225–233Google Scholar
- Decision and forecast horizons for one-dimensional optimal control problems: Existence results and applications. Optimal Control Appl. Methods (1992) 13:179–192Crossref, Google Scholar
- Sequential stability of the constant cost dynamic lot-size model-searching for monotonicity. OR Spektrum (1994) 15:197–203Crossref, Google Scholar
- Introduction to Stochastic Dynamic Programming (1984) (Academic Press, New York) Google Scholar
- Horizon extensions for rolling production schedules: Length and accuracy requirement. Internat. J. Production Econom. (1993) 29:64–74Google Scholar
- Forecast frequency in rolling horizon hedging heuristics for capacity expansion. Eur. J. Oper. Res. (1998) 109:550–558Crossref, Google Scholar
- Degeneracy in infinite horizon optimization. Math. Programming (1989) 43:305–316Crossref, Google Scholar
- A tie-breaking rule for discrete infinite horizon optimization. Oper. Res. (1992) 40:S117–S126Link, Google Scholar
- A forward algorithm for the capacitated lot size model with stockouts. Oper. Res. (1990) 38:474–486Link, Google Scholar
- Decision horizons for the capacitated lot size model with inventory bounds and stockouts. Comput. Oper. Res. (1993) 20:455–465Crossref, Google Scholar
- A fast microcomputer program for ordering using the Wagner-Whitin algorithm. Production and Inventory Management J. (1987) 28:15–19Google Scholar
- Infinite horizon optimization. Math. Oper. Res. (1989) 14:559–574Link, Google Scholar
- Convergence of selections with applications in optimization. J. Math. Anal. Appl. (1991) 155:278–292Crossref, Google Scholar
- Finite dimensional approximation in infinite dimensional mathematical programming. Math. Programming (1992) 54:307–333Crossref, Google Scholar
- Existence and discovery of average optimal solutions in deterministic infinite horizon optimization. Math. Oper. Res. (1998) 23:416–432Link, Google Scholar
- A note on the near optimality of 5-EOQ's worth forecast horizons. Oper. Res. (1977) 25:533–536Link, Google Scholar
- A note on a planning horizon model of cash management. J. Financial and Quant. Anal. (1971) 6:659–665Crossref, Google Scholar
- Optimal control of the Vidale-Wolfe advertising model. Oper. Res. (1973) 21:998–1013Link, Google Scholar
- Quantitative guidelines for communicable disease control program: A complete synthesis. Biometrics (1974) 30:681–691Crossref, Google Scholar
- Nearest feasible paths in optimal control problems: Theory, examples, counterexamples. J. Optim. Theory and Appl. (1977) 23(4):563–579Crossref, Google Scholar
- Optimal equity financing model of Krouse and Lee: Corrections and extensions. J. Financial and Quant. Anal. (1978) 13:487–505Crossref, Google Scholar
- Application of the maximum principle to production and inventory problems. Proc. 3rd Internat. Sympos. Inventories (1984) Budapest, Hungary:753–756Google Scholar
- Forecast horizons in operations management problems: A tutorial. Proc. 2nd Internat. Conf. Production Systems (1987) (INRIA, Le Chesnay Cedex, France) 37–48Google Scholar
- , Singh M. Decision and forecast horizons in dynamic optimization. Systems and Control Encyclopedia Supplementary (1990) 1(Pergamon Press, Oxford, U.K.) 192–198Google Scholar
- , Eiselt H. A., Pederzoli G. Dynamic stochastic optimization problems in the framework of forecast and decision horizons. Advances in Optimization and Control, Lecture Notes in Economics and Mathematical Systems # 302 (1988) (Springer-Verlag, New York) 230–246Crossref, Google Scholar
- , Eiselt H. A., Pederzoli G. Conditions for the existence of decision horizons for discounted problems in a stochastic environment: A note. Oper. Res. Lett. (1985) 4:61–64Crossref, Google Scholar
- Planning horizon procedures in machine replacement models. Management Sci. (1979) 25:140–151Link, Google Scholar
- Multiple finite production rate dynamic lot size inventory models. Oper. Res. (1981) 29:931–944Link, Google Scholar
- Concepts of forecast horizons in dynamic games. Proc. 28th IEEE-CDC (1989) Dec. 13-15Tampa, FL:195–197Google Scholar
- A theory of rolling horizon decision making. Ann. Oper. Res. (1991) 29:387–416Crossref, Google Scholar
- Planning and forecast horizons in a simple wheat trading model. Operations Research in Progress (1982) (Reidel Publishing Co., Boston, MA) 203–214Crossref, Google Scholar
- Optimal Control Theory: Applications to Management Science and Economics (2000) 2nd ed.(Kluwer Academic Publishers, Boston, MA) Google Scholar
- , Feichtinger G., Kall P. Turnpike planning horizons for a Markovian decision model. Management Sci. (1968) 14:292–300Link, Google Scholar
- A finite renewal algorithm for knapsack and turnpike models. Oper. Res. (1967) 15:319–341Link, Google Scholar
- Planning horizons for the deterministic capacity problem. Comput. Oper. Res. (1981) 8:209–220Crossref, Google Scholar
- Infinite horizon production planning in time-varying systems with convex production and inventory costs. Management Sci. (1998) 44:1313–1320Link, Google Scholar
- Improved rolling schedules for the dynamic single-level lot-sizing problem. Management Sci. (2000) 46:318–326Link, Google Scholar
- Rolling schedules for a dynamic lot-sizing problem with start-up cost. Engrg. Optim. (1994) 22:137–152Crossref, Google Scholar
- Mathematical Economics (1974) (The Dryden Press, Hinsdale, IL) Google Scholar
- Strong decision and forecast horizons in a convex production planning problem. Optimal Control Appl. Methods (1984) 5:319–330Crossref, Google Scholar
- Dynamic investment, risk aversion, and foresight sensitivity. J. Econom. Dynam. Control (1981) 3:65–96Crossref, Google Scholar
- Price-production decisions with deterministic demand. Management Sci. (1970) 16:747–750Link, Google Scholar
- Turnpike horizons for production planning. Management Sci. (1980) 26:229–241Link, Google Scholar
- Strong planning and forecast horizons for a model with simultaneous price and production decisions. Eur. J. Oper. Res. (1984) 16:378–388Crossref, Google Scholar
- Learning in setups: Analysis, minimal forecast horizons, and algorithms. Management Sci. (1996) 42:1732–1743Link, Google Scholar
- Planning horizons for capacity expansion. Eur. J. Oper. Res. (1988) 34:297–307Crossref, Google Scholar
- A simultaneous price-production decision making with production adjustment costs. Proc. XX Internat. Meeting of TIMS (1973) 1June 24-29Tel Aviv, Israel(Jerusalem Academic Press, Jerusalem, Israel) 249–254Google Scholar
- Optimal policy for a multi-product, dynamic nonstationary inventory problem. Management Sci. (1965) 12:206–212Link, Google Scholar
- Dynamic version of the economic lot size model. Management Sci. (1958) 5:89–96Link, Google Scholar
- Lot-sizing under uncertainty in a rolling schedule environment. Internat. J. Production Res. (1984) 22:467–484Crossref, Google Scholar
- Decision roll and horizon roll processes in infinite horizon discounted Markov decision processes. Management Sci. (1996) 42:37–50Link, Google Scholar
- Production planning and control II. The planning horizon problem. Internat. J. Systems Sci. (1978) 9:1259–1270Crossref, Google Scholar
- Some generalizations of an inventory planning horizon theorem. Management Sci. (1964) 10:465–471Link, Google Scholar
- A backlogging model and a multi-echelon model of a dynamic economic lot size production system—A network approach. Management Sci. (1969) 15:506–527Link, Google Scholar
- Foundations of Inventory Management (2000) (McGraw Hill Company, New York) Google Scholar

