Please use this identifier to cite or link to this item:
http://hdl.handle.net/10603/492519
Title: | Sensitive Analysis of Inventory Model Having Cubical and Biquadratic Polynomial Demand |
Researcher: | Suman |
Guide(s): | Vinod Kumar |
Keywords: | Mathematics Physical Sciences |
University: | OM Sterling Global University |
Completed Date: | 2023 |
Abstract: | Inventory can be explained as the stock of goods stored for the effective and smooth newlinefunctioning of the business. Inventory also used to boost up the business. Almost all newlinecompanies have their wide-ranging inventory for large items like electronic products, newlinemachines, etc., and small things like stationery, books, etc. For large businesses, newlineinventory is essential for solving complex algorithms and computer programming. newlineThe assumption of constant demand rate is not appropriate for many inventory products newlineor items like fashionable things, dairy products, electronic items, fruits, vegetables, etc.; newlinethe demand rate may be time-dependent, price-dependent, and stock-dependent. The newlineproducts like fruits, vegetables, drugs, dairy products, etc., have a limited lifetime. They newlinedecay according to time. Such type of items or products is known as deteriorating items. newlineDue to the deterioration of items or products, the inventory system faces many newlineproblems. newlineThis thesis intends to show the positive reflectance of inventory model by using cubical newlineand biquadratic polynomial as demand rate. Firstly authors assume cubic polynomial as newlinedemand rate and constant deterioration rate i.e., and#120579;(and#119905;) = and#120579;and#119905;. Shortages are also allowed newlinein this model. various types of constant and variable costs are considered to find Total newlineInventory Cost (TIC). Two cases also considered to find optimal TIC in case of cubic newlinepolynomial demand rate and constant deterioration rate. In first case, model is newlinedeveloped with assumption of cubic polynomial as demand rate and constant newlinedeterioration rate with variable holding cost. In second case model is developed with newlineassumption of cubic polynomial as demand rate and constant deterioration rate with newlinevariable ordering cost. Also authors assume Weibull distribution and Exponential newlinedistribution as deterioration rate by keeping cubic polynomial as demand rate. Further newlinewe assume biquadratic polynomial as demand rate and constant deterioration rate. newline |
Pagination: | XVI, 226 |
URI: | http://hdl.handle.net/10603/492519 |
Appears in Departments: | Mathematics |
Files in This Item:
File | Description | Size | Format | |
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01_title.pdf | Attached File | 22.41 kB | Adobe PDF | View/Open |
02_prilimenary pages.pdf | 564.17 kB | Adobe PDF | View/Open | |
03_table of content.pdf | 352.82 kB | Adobe PDF | View/Open | |
04_abstract.pdf | 263.87 kB | Adobe PDF | View/Open | |
05_chapter 01.pdf | 663.91 kB | Adobe PDF | View/Open | |
06_chapter 02.pdf | 492.86 kB | Adobe PDF | View/Open | |
07_chapter 03.pdf | 1.01 MB | Adobe PDF | View/Open | |
08_chapter 04.pdf | 712.11 kB | Adobe PDF | View/Open | |
09_chapter 05.pdf | 1.17 MB | Adobe PDF | View/Open | |
10_chapter 06.pdf | 1.1 MB | Adobe PDF | View/Open | |
11_chapter 07.pdf | 1.27 MB | Adobe PDF | View/Open | |
12_chapter 08.pdf | 912.19 kB | Adobe PDF | View/Open | |
13_chapter 09.pdf | 304.46 kB | Adobe PDF | View/Open | |
14_bibliography.pdf | 339.84 kB | Adobe PDF | View/Open | |
15_publication.pdf | 7.09 MB | Adobe PDF | View/Open | |
80_recommendation.pdf | 154.87 kB | Adobe PDF | View/Open |
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