Call for Papers - Ongoing round of submission, notification and publication.
    
  
Home    |    Login or Register    |    Contact CSC
By Title/Keywords/Abstract   By Author
Browse CSC-OpenAccess Library.
  • HOME
  • LIST OF JOURNALS
  • AUTHORS
  • EDITORS & REVIEWERS
  • LIBRARIANS & BOOK SELLERS
  • PARTNERSHIP & COLLABORATION
Home   >   CSC-OpenAccess Library   >    Manuscript Information
Full Text Available
(no registration required)

(537.24KB)


-- CSC-OpenAccess Policy
-- Creative Commons Attribution NonCommercial 4.0 International License
>> COMPLETE LIST OF JOURNALS

EXPLORE PUBLICATIONS BY COUNTRIES

EUROPE
MIDDLE EAST
ASIA
AFRICA
.............................
United States of America
United Kingdom
Canada
Australia
Italy
France
Brazil
Germany
Malaysia
Turkey
China
Taiwan
Japan
Saudi Arabia
Jordan
Egypt
United Arab Emirates
India
Nigeria
A Fuzzy Arithmetic Approach for Perishable Items in Discounted Entropic Order Quantity Model
Monalisha Pattnaik, P.K. Tripathy
Pages - 7 - 19     |    Revised - 31-01-2011     |    Published - 08-02-2011
Published in International Journal of Scientific and Statistical Computing (IJSSC)
Volume - 1   Issue - 2    |    Publication Date - January / February  Table of Contents
MORE INFORMATION
References   |   Cited By (11)   |   Abstracting & Indexing
KEYWORDS
Discounted selling price, Fuzzy, Instant deterioration, Inventory
ABSTRACT
This paper uses fuzzy arithmetic approach to the system cost for perishable items with instant deterioration for the discounted entropic order quantity model. Traditional crisp system cost observes that some costs may belong to the uncertain factors. It is necessary to extend the system cost to treat also the vague costs. We introduce a new concept which we call entropy and show that the total payoff satisfies the optimization property. We show how special case of this problem reduce to perfect results, and how post deteriorated discounted entropic order quantity model is a generalization of optimization. It has been imperative to demonstrate this model by analysis, which reveals important characteristics of discounted structure. Further numerical experiments are conducted to evaluate the relative performance between the fuzzy and crisp cases in EnOQ and EOQ separately.
CITED BY (11)  
1 Pattnaik, M. (2014). Optimality test in fuzzy inventory model for restricted budget and space: Move forward to a non-linear programming approach. Yugoslav Journal of Operations Research ISSN: 0354-0243 EISSN: 2334-6043, 25(2).
2 Pattnaik, M. (2014). Optimization in fuzzy economic order quantity (FEOQ) model with deteriorating inventory and units lost. LogForum, 3(10), 247-262.
3 Pattnaik, M. (2013). A note on profit-maximization fuzzy EOQ models for deteriorating items with two dimensional sensitive demand. International Journal of Management Science and Engineering Management, 8(4), 229-240.
4 Tripathy, P. K., Pattnaik, M., & Tripathy, P. (2012). Optimal Promotion and Replenishment Policies for Profit Maximization Model under Lost Units. American Journal of Operations Research, 2(02), 260.
5 Pattnaik, M. (2012). Effect of deteriorating items and promotional effort factor in fuzzy instantaneous replenishment model. International Journal of Management Science and Engineering Management, 7(4), 303-311.
6 Tripathy, P. K., Pattnaik, M., & Tripathy, P. (2012). The finite horizon trended continuous inventory replenishment and pricing problems for deteriorating items with stock and price sensitive demand. Investigaciones Operacionales, 33(1), 1-12.
7 Pattnaik, M. Variable Ordering Cost, Promotional Effort Cost and Units Lost due to Deterioration in Fuzzy Economic Order Quantity (FEOQ) Model.
8 Pattnaik, M. (2011). A note on non linear optimal inventory policy involving instant deterioration of perishable items with price discounts. The Journal of Mathematics and Computer Science, 3(2), 145-155.
9 Tripathy, P. K., Pattnaik, M., & Tripathy, P. Acerca de los autores/as.
10 Pattnaik, M. The Journal of Mathematics and Computer Science.
11 Pattnaik, M. Paper Infomation.
ABSTRACTING & INDEXING
1 Google Scholar 
2 CiteSeerX 
3 refSeek 
4 Scribd 
5 SlideShare 
6 PdfSR 
REFERENCES
D. S. Dave, K. E. Fitzapatrick, J. R. Baker. “An advertising inclusive production lot size model under continuous discount pricing”. Computational Industrial Engineering, 30:147-159, 1995.
E. A. Silver, R. Peterson. “Decision system for inventory management and production planning”. 2nd edition, Willey, NewYork, 1985.
E. Raafat, “Survey of Literature on continuously deteriorating inventory model”. Journal of Operational Research Society, UK, 42: 27-37, 1991.
G. C. Mahata, A. Goswami. “Production lot size model with fuzzy production rate and fuzzy demand rate for deteriorating item under permissible delay in payments”. Journal of Operational Research Society of India, (43):359-375, 2006.
Goswami, K. S. Choudhury. “An EOQ model for deteriorating items with linear time dependent demand rate and shortages under inflation and time discounting”. Journal of Operational Research Society, 46(6):771, 1995.
H. M. Wee, S. T. Law. “Replenishment and pricing policy for deteriorating items taking into account the time value of money”. International Journal of Production Economics, 71:213-220, 2001.
K. Deb. “Optimization for engineering design”. Prentice-Hall of India. New Delhi,2000.
K. Skouri, I. Konstantaras, S. Papachristos, I. Ganas, “Inventory models with ramp type demand rate, partial backlogging and weibull deterioration rate”. European Journal of Operational Research, 2007.
L. Liu, D. Shi. “An (s.S) model for inventory with exponential lifetimes and renewal demands”. Naval Research Logistics, 46: 3956, 1999.
L. R. Weatherford, S. E. Bodily. “A taxonomy and research Overview of Perishable asset revenue management: yield management, overbooking, and pricing”. Operations Research, 40:831-844, 1992.
M. Khouja. “Optimal ordering, discounting and pricing in the single period problem”. International Journal of Production Economics, 65:201-216, 2000.
M. Y. Jaber, M. Bonney, M. A. Rosen, I. Moualek. “Entropic order quantity (EnOQ) model for deteriorating items”. Applied mathematical modelling, 2008.
M.Vujosevic, D. Petrovic, R. Petrovic. “EOQ formula when inventory cost is fuzzy”. International Journal of Production Economics, (45):499-504, 1996.
N. H. Shah, Y. K. Shah, “An EOQ model for exponentially decaying inventory under temporary price discounts”. cahiers du CERO 35: 227-232, 1993.
P. M. Ghare, G. F. Schrader. “A model for an exponentially decaying inventory”. Journal of Industrial Engineering, 14:238-243, 1963.
S. K. Goyal, B. C. Giri. “Recent trends in modelling of deteriorating inventory”. European Journal of Operations Research, (134):1-16, 2001.
S. Pal, K. Goswami, K. S. Chaudhuri. “A deterministic inventory model for deteriorating items with stock dependent demand rate”. Journal of Production Economics, 32:291-299, 1993.
S. Panda, S. Saha, M. Basu. “An EOQ model for perishable products with discounted selling price and stock dependent demand”. CEJOR, (17): 31-53, 2009.
T. L. Urban. “Inventory model with inventory level dependent demand a comprehensive review and unifying theory”. European Journal of Operational Research, 162: 792-804, 2005.
MANUSCRIPT AUTHORS
Mr. Monalisha Pattnaik
Utkal University - India
monalisha_1977@yahoo.com
Dr. P.K. Tripathy
- India


CREATE AUTHOR ACCOUNT
 
LAUNCH YOUR SPECIAL ISSUE
View all special issues >>
 
PUBLICATION VIDEOS
 
You can contact us anytime since we have 24 x 7 support.
Join Us|List of Journals|
    
Copyrights © 2025 Computer Science Journals (CSC Journals). All rights reserved. Privacy Policy | Terms of Conditions