KUNAL TARUNKUMAR SHUKLA OCTOBER 2010

232 | P a g e

Bibliography

1

Abad, P. L., 1996 Optimal pricing and lot-sizing under conditions of perish ability

and partial backordering. Management Science, 42, 1093 – 1104

2

Abad, P. L., 2001 Optimal price and order-size for a reseller under partial

backlogging. Computers and Operation Research, 28, 53 – 65

3

Aggarwal, S.P. and Jaggi, C.K., 1995. Ordering policies of deteriorating items

under permissible delay in payments. Journal of the Operational Research

Society, 46, 658 – 662

4

Arcelus, F. J. and Srinivasan, G., 1993 Delay of payments for extra ordinary

purchases. Journal of the Operational Research Society, 44, 785 – 795.

5

Banerjee, A., 1986 A joint economic lot size model for purchaser and vendor

decision science, 17, 292 – 311.

6

Bierman, H. and Thomas, J., 1977 Inventory decisions under inflationary

condition. Decision Sciences, 8, 151 – 155.

7

Brahmbhatt, A. C., 1982 Economic order quantity under variable rate of inflation

and mark – up prices. Productivity, 23, 127 – 130.

8

Buzacott, J.A., 1975 Economic order quantities with inflation. Operational

Research Quarterly, 26, 553 – 558.

9

Chandra, M.J. and Bahner, M.J., 1985 The effects of inflation and time value

money on some inventory systems. International Journal of Production

Research, 23, 723 – 729.

OPTIMAL STRATEGY FOR DETERIORATING……. DECLINING MARKET

233 | P a g e

10

Chang, C.T. 2004 An EOQ model with deteriorating items under inflation when

supplier credits linked to order quantity. International Journal Of Production

Economics, 88, 307 – 316.

11

Chang, C.T., Ouyang, L.Y. and Teng, J.T., 2003, An EOQ model for

deteriorating items under supplier credits linked to order quantity. Applied

Mathematical Modelling, 27, 983 – 996.

12

Chang, H. J., Huang, C.H. and Dye, C.Y., 2004, An inventory model with stock

– dependent demand and time value of money when credit period is provided.

Journal of Information and Optimization Science, 25(2), 237 – 254.

13

Chang, H.J. and Dye, C.Y. 2001, An inventory model for deteriorating items with

partial backlogging and permissible delay in payments. International Journal Of

System Science, 32, 345 – 352.

14

Chang, H.J., Hung, C.H. and Dye, C.Y., 2002, A finite time horizon inventory

model with deterioration and time – value of money under the conditions of

permissible delay in payments. International Journal of Systems Sciences, 33,

141 – 151.

15

Chapman, C.B. and Ward, S.C., 1988. Inventory control and trade credit – A

further reply. Journal of Operational Research Society, 39,219 – 220.

16

Chen, C.K. and Lo, C.C., 2006. Optimal Production run length for products sold

with warranty in an imperfect production system with allowable shortages.

Mathematical and Computer Modeling, 44, 319–331.

17

Cheng, T.C.E., 1991. An economic order quantity model with demand

dependent unit production cost and imperfect production process. IIE

Transactions, 23, 23-28.

KUNAL TARUNKUMAR SHUKLA OCTOBER 2010

234 | P a g e

18

Chiang, C., 2001. Order splitting under periodic review inventory system.

International Journal of Production Research, 70, 67 – 76.

19

Chung – Yuan Dye, Tsu – Pang Hsieh and Liang – Yuh Ouyang. 2007.

Determining optimal selling price and lot size with a varying rate of deterioration

and exponential partial backlogging. European Journal of Operational Research,

181, 668 – 678

20

Chung, C. T., 2004. An EOQ model with deteriorating items under inflation when

supplier credits linked to order quantity. International Journal of Production

Economics, 88, 307 – 316.

21

Chung, K. H., 1989. Inventory control and trade credit revisited. Journal of

Operational Research Society, 40, 495 – 498

22

Chung, K. J., Goyal, S.K. and Huang Y.F. 2005. The optimal inventory policies

under permissible delay in payments depending on the ordering quantity.

International Journal of Production Economics. 95(2), 203 – 213

23

Chung, K.J. and Huang Y.F. 2003. The optimal cycle time for EPQ inventory

model under permissible delay in payments. International Journal of Production

Economics, 84(3), 307 – 318

24

Chung, K.J. and Liao, J.J., 2004. Lot – sizing decisions under trade credit

depending on the order quantity. Computers and Operations Research, 31, 909

– 928.

25

Chung, K.J. and Liao, J.J., 2006. The optimal ordering policy in a DCF analysis

for deteriorating items when trade credit depends on the order quantity.

International Journal of Production Economics, 100, 116 – 130.

OPTIMAL STRATEGY FOR DETERIORATING……. DECLINING MARKET

235 | P a g e

26

Chung, K.J., 1988. A theorem on the determination of economic order quantity

under conditions of permissible delay in payments. Computers and Operations

Research. 25, 49 – 52

27

Chung, K.J., 1989. Inventory Control and Trade Credit revisited. Journal of the

Operational Research Society, 40, 495 – 498.

28

Chung, K.J., 1998. A theorem on the determination of economic order quantity

under conditions of permissible delay in payments. Computers and Operations

Research, 25, 49 – 52.

29

Daellenbach, H. G. 1988. Inventory Control and trade credit. Journal of

Operational Research Society. 37, 525 – 528

30

Daellenbach, H. G., 1988. Inventory Control and trade credit – A rejoinder.

Journal of Operational Research Society. 39,218 – 219

31

Datta, T.K. and Pal, A.K., 1991. Effects of inflation and time value of money on

an inventory model with linear time dependent demand rate and shortages.

European Journal of Operational research, 52, 326 – 333.

32

Davis, R.A. and Gaither, N., 1985. Optimal ordering policies under conditions of

extended payment privileges. Management Science, 31(4), 499 – 509.

33

Davis, R.A. and Gaither, N., 1985. Optimal ordering policies under conditions of

extended payment privileges. Management Science, 31(4), 499 – 509.

34

Dye, C.Y., 2002. A deteriorating inventory model with stock – dependent

demand rate and partial backlogging under the conditions of permissible delay in

payments. Operations Research, 39, 189 – 198.

35

Giri, B.C. and Dohi., T., 2007. Inspection scheduling for imperfect production

process under free repair warranty contract. European Journal of Operational

KUNAL TARUNKUMAR SHUKLA OCTOBER 2010

236 | P a g e

Research, 183, 238-252

36

Gor, R. and Shah, Nita H., 2008. A time dependent deteriorating EOQ model

with selling price and stock dependent demand during inflation under supplier

credits. ICFAI University Journal of Operations Management, 7(4), 6 – 20

37

Goyal, S. K. and Giri, B. C. 2001. Recent trends in modeling of deteriorating

inventory. European Journal of Operational Research, 134, 1 – 16.

38 Goyal, S. K., 1977. An integrated inventory model for a single supplier – single

customer problem. International Journal of Production Research, 5, 107–111

39

Goyal, S. K., 1988. A joint economic lot size model for purchaser and vendor. A

Comment Decision Sciences, 19, 236 – 241.

40

Goyal, S. K., 1995. A joint vendor multi – buyer integrated inventory model: A

comment. European Journal of Operational Research, 82, 209 – 210.

41

Goyal, S.K. 1985. Economic Order Quantity under conditions of permissible

delay in payments. Journal of Operational Research Society, 36, 335 – 338

42

Goyal, S.K. and Nebebe, F., 2000. Determination of economic production –

shipment policy for a single – vendor single – buyer system. European Journal

of Operational Research, 121, 175 – 178.

43

Goyal, S.K., 1985. Economic order quantity under conditions of permissible

delay in payments. Journal of the Operational Research Society, 36, 335 – 338.

44

Goyal, S.K., Teng, J.T., and Chang, C.T., 2007. Optimal ordering policies when

the supplier provides a progressive interest scheme. European Journal of

Operational Research, 179(2), 404 – 413.

45

Haley, C.W., and Higgins, R.C., 1973. Inventory policy and trade credit

financing, Management science, 20, 464 – 471.

OPTIMAL STRATEGY FOR DETERIORATING……. DECLINING MARKET

237 | P a g e

46

Hariga, M. and Ben – Daya, M., 1998. Note: the economic manufacturing lot

sizing problem with imperfect production process: Bounds and optimal solutions.

Naval Research Logistics. 45, 423 – 432.

47

Hill, R.M., 1997. The single – supplier single – buyer integrated production

inventory model with a generalized policy. European Journal Of Operational

Research, 97, 493 – 499.

48

Hill, R.M., 1999. The optimal production and shipment policy for the single –

vendor single – buyer integrated production – inventory system. International

Journal of Production Research, 37, 2463 – 2475.

49

Hill, R.M., 2000. On optimal two – stage lot sizing and inventory batching

policies. International Journal of Production Economics, 66, 149 – 158.

50

Huang, Y.F. and Chung, K.J., 2003. Optimal replenishment and payment

policies in the EOQ model under Cash discount and trade credit. Asia – Pacific

Journal of Operational Research, 20, 177 – 190.

51

Huang, Y.F. and Hsu, K. H., 2008. An EOQ model under retailer partial trade

credit policy in supply chain. International Journal of Production Economics,

112, 655 – 664.

52

Huang, Y.F., 2003. Optimal retailer’s ordering policies in the EOQ model under

trade credit financing. Journal of the Operational Research Society, 54, 1011 –

1015.

53

Huang, Y.F., 2004. Optimal retailer’s replenishment policy for the EPQ model

under supplier’s trade credit policy. Production Planning & Control, 15, 27 – 33

54

Huang, Y.F., 2007. Economic Order Quantity under Conditionally Permissible

delay in payments. European Journal Of Operational Research, 176, 911 – 924.

KUNAL TARUNKUMAR SHUKLA OCTOBER 2010

238 | P a g e

55

Huang, Y.F., 2003. Optimal retailer’s ordering policies in the EOQ model under

trade credit financing. Journal of the Operational Research Society, 54, 1011 –

1015.

56

Hwang, H. and Shinn, S.W., 1997. Retailer’s pricing and lot – sizing policy for

exponentially deteriorating products under the conditions of permissible delay in

payments. Computers and Operations Research, 24, 539 – 547.

57

Jaggi, C.K., and Aggarwal, S.P., 1994. Credit financing in economic ordering

policies of deteriorating items. International Journal of Production Economics,

34, 151 – 155.

58

Jaggi, C.K., Goyal, S.K. and Goel, S.K., 2008. Retailer’s optimal replenishment

decisions with credit – linked demand under permissible delay in payments.

European Journal of Operational Research, 190, 130 – 135.

59

Jamal, A. M.M., Sarker, B. R. and Wang, S., 1997. An ordering policy for

deteriorating items with allowable shortages and permissible delay in payment.

Journal of the Operational Research Society, 48, 826 – 833.

60

Jamal, A.M.M., Sarkar, B.R. and Wang, S. 2000. Optimal payment time for a

retailer under permitted delay of payment by the wholesaler. International

Journal of Production Economics, 66, 59 – 66.

61

Khouja, M. and Mehrez, A. 1996. Optimal inventory policy under different

supplier credit policies, Journal of Manufacturing systems, 15, 334 – 339.

62

Khouja, M. and Mehrez, A., 1994. An economic production lot size model with

imperfect quantity and variable production rate. Journal of the operational

research society, 45, 1405 – 1417.

63 Kim, C.H. and Hong Y., 1999. An optimal production run length in deteriorating

OPTIMAL STRATEGY FOR DETERIORATING……. DECLINING MARKET

239 | P a g e

production process. International Journal Production Economics, 58, 183 – 192.

64

Kim, S.L. and Ha, D., 2003. A JIT lot – splitting model for supply chain

management; enhancing buyer – supplier linkage. International Journal of

Production Economics, 86, 1 – 10.

65

Law, S. – T. and Wee, H. – M., 2006. An integrated production – inventory

model for ameliorating and deteriorating items taking account of time

discounting. Mathematical and Computer Modeling, 43, 673 – 685.

66

Lee, H.H. 2006. Investment equipment in imperfect production systems.

International Journal Advanced manufacturing Technology, 31, 278 – 282.

67

Lee, H.H. 2008. The investment model in preventive maintenance in multi –

level production systems. International Journal of Production Economics, 112,

816 – 828.

68

Lee, H.H. 2005c. Cost model with rolled throughout yield for six sigma

management. Journal of Quality, 33, 231 – 237.

69 Lee, H.H., 2005a. “Quality management”, Tsang Hai, Inc, ROC

70

Lee, H.H., 2005b. Cost/ benefit model for investments in inventory any

preventive maintenance in imperfect production system. Computers and

Industrial Engineering, 48, 55-68.

71

Lee, H.L. and Rosenblatt, M.J., 1987. Simultaneous deterioration of production

cycle and inspection schedules in a production system. Management sciences.

33, 1125 – 1136.

72

Lee, H.L. and Rosenblatt, M.J., 1989. A production and maintenance planning

model with restoration cost dependent on detection delay. IIE transactions,

21(4), 368 – 375.

KUNAL TARUNKUMAR SHUKLA OCTOBER 2010

240 | P a g e

73

Liao, G.L., 2007. Optimal production correction and maintenance policy for

imperfect process. European Journal of Operational Research, 182, 1140 –

1149.

74

Liao, H. –C., Tsai, C. –H. and Su, C. –T. 2000. An inventory model with

deteriorating items under inflation when a delay in payments is permissible.

International Journal of Production Economics, 63, 207 – 214.

75

Lo, S.T., Wee, H.M. and Huang, W.C., 2007. An integrated production inventory

model with imperfect production processes and weibull distribution deterioration

under inflation. International Journal of Production Economics, 106, 248 – 260.

76

Lu, L. 1995. A one – vendor multi – buyer integrated inventory model.

European Journal of Operational Research. 81, 312 – 323.

77

Makis, V., 1998. Optimal lot – sizing and inspection policy for EMQ model with

imperfect inspections. Naval Research Logistics Quarterly, 45, 165 – 186.

78

Mandal B.N. Phaujdar, S. 1989. Some EOQ models under permissible delay in

payments. International Journal of Management and Systems, 5(2), 99 – 108.

79

Mishra, R.B., 1979. A study of inflation effects on inventory system. Logistic

Spectrum, 9, 260 – 268.

80

Nieuwenhuyse, I.V. and Vandaele, N., 2004. Determining the Optimal number of

sub lots in a single product, deterministic flow shop with overlapping operations.

International Journal of Production Economics, 92, 221 – 239.

81

Ouyang, L – Y., Wu, K – S and Cheng, M – C. 2005. An inventory model for

deteriorating items with exponentially declining demand and partial backlogging.

Yugoslavia Journal of Operations Research, 15(2), 277 – 288

OPTIMAL STRATEGY FOR DETERIORATING……. DECLINING MARKET

241 | P a g e

82

Panda, D. Kar, S., Maity, K. and Maiti, M. 2008. A single period inventory model

with imperfect production and stochastic demand under chance and imprecise

constraints. European Journal of Operational Research, 188, 121 – 139.

83

Raafat, F., 1991. Survey of literature on continuously deteriorating inventory

models. Journal of the Operational Research Society, 40, 27 – 37.

84

Rachammadugu, R. 1989. Effect of delayed payments (trade credit) on order

quantities. Journal of Operational Research Society, 40(9), 805 – 813

85 Rosenblatt, M.J. and Lee, H.L., 1986. Economic production cycle with imperfect

production processes. IIE transactions, 17, 48 – 54.

86

Saijadi, H., Ibrahim, R. N. and Locher, P.B., 2006. A single – vendor multiple –

shipment policy. International Journal of Advanced Manufacturing Technology,

27, 1030 – 1037.

87

Sana, S., Goyal, S.K. and Chaudhari, K. S., 2007a. An imperfect production

process in a volume flexible inventory model. International Journal of Production

Economics, 105, 548 – 559.

88

Sana, S., Goyal, S.K. and Chaudhari, K. S., 2007b. On a volume flexible

inventory model for items with an imperfect production system. International

Journal Of Operational Research, 2(1), 64 – 80.

89

Sana, S.S., 2009. An economic production lot size model in an imperfect

production system. European Journal of Operational Research.

90

Sarker, B.R., Jamal, A.M.M. and Wang, S. 2000a. Supply chain model for

perishable products under inflation and permissible delay in payment.

Computers and Operations Research, 27, 59 – 75.

KUNAL TARUNKUMAR SHUKLA OCTOBER 2010

242 | P a g e

91

Sarker, B.R., Jamal, A.M.M. and Wang, S., 2000b. Optimal payment time under

permissible delay in payment for products with deterioration. Production

Planning & Control, 11, 380 – 390.

92

Sarker, B.R., Jamal,A.M.M. and Wang, S. 2000a. Supply chain model for

perishable products under inflation and permissible delay in payment.

Computers and Operations Research, 27, 59 – 75.

93

Shah, Nita H. 2004. Probabilistic Order – level system when items in inventory

deteriorate and delay in payments is permissible. Asia – Pacific Journal of

Operational Research, 21(3), 319 – 331.

94

Shah, Nita H. and Shah, Y. K., 2000. Literature survey on inventory model for

deteriorating items. Economic Annals, 44, 221 – 237.

95

Shah, Nita H. and Soni, H., 2008. Optimal ordering policy for stock–dependent

demand under progressive payment scheme. European Journal of Operational

Research, 184(1), 91 – 100.

96

Shah, Nita H., 1993. A lot – size model for exponentially decaying inventory

when delay in payments is permissible. CahiersDu CERO, Belgium, 35, 115 –

123.

97

Shah, Nita H., 1993 a. A lot – size model for exponentially decaying inventory

when delay in payments is permissible. CERO, 35, 1 – 2, 1 – 9.

98

Shah, Nita H., 1993 b. Probabilistic time scheduling model for an exponentially

decaying inventory when delay in payments are permissible. International

Journal of Production Economics, 32, 77 – 82.

99

Shah, Nita H., 1993a. A lot – size model for exponentially decaying inventory

when delay in payments is permissible. CERO, 35 (1 – 2), 1- 9.

OPTIMAL STRATEGY FOR DETERIORATING……. DECLINING MARKET

243 | P a g e

100

Shah, Nita H., 1993b. A probabilistic order – level system when delay in

payments is permissible. Journal of the Korean Operations Research and

Management Science, 18(2), 175 – 183.

101

Shah, V. R., Patel, H.C. and Shah, Y. K., 1988. Economic ordering quantity

when delay in payments of order and shortages are permitted. Gujarat statistical

review, 15(2), 51 – 56

102

Sheu, S.H. and Chen, J. A., 2004. Optimal lot sizing problem with imperfect

maintenance and imperfect production. International Journal of Systems

Science, 35, 69 – 77.

103

Shinn, S.W. and Hwang, H. 2003. Optimal Pricing and ordering policies for

Retailer under Order – size – dependent delay in payments. Computers and

Operations Research, 30, 35 – 50.

104

Teng, I. – T., 2002. On Economic Order Quantity under conditions of permissible

delay in payments. Journal of the Operational Research Society, 53, 915 – 918.

105

Teng, J.T., Chang, C.T. and Goyal, S.K., 2005. Optimal pricing and Ordering

policy under permissible delay in payments. International Journal of Production

Economics, 97, 121 – 129

106

Viswanathan, S., 1998. Optimal Strategy for the integrating vendor – buyer

inventory model. European Journal of Operational Research, 105, 38 – 42.

107

Wang, C.H., 2004. The impact of free repair warranty policy on EMQ model for

imperfect production systems. Computers and Operation Research, 31, 2021 –

2035.

108

Ward, S.C. and Chapman, C.B. 1987. Inventory control and trade credit – a

reply to Daellenbach, Journal of Operational Research society, 32, 1081 – 1084

KUNAL TARUNKUMAR SHUKLA OCTOBER 2010

244 | P a g e

109

Wee H.M., 1995. A deterministic lot-size inventory model for deteriorating items

with shortages and a declining market. Computers & Operation Research, 22,

345 – 356.

110

Yang, P. – C. and Wee, H. – N., 2003. An integrated multi – lot – size production

inventory model for deteriorating item. Computers and Operational Research,

30, 671 – 682.