Operation Management, LP-Liner Programming- Graduate Business school Assignment

Operation Management, LP-Liner Programming- Graduate Business school - Assignment Example It necessitates the assignment of insufficient resources on the basics of a specific standard of optimality (Robbins & Tuntiwongpiboon, 1989; Lorraine, Alain, & Dominique, 2006) and (Megiddo, 1991). In this connection I would like to provide an analysis of the use of the linear programming techniques and tools for the purposes of hospital management. While considering the prospective reduction in cost and effective operations of the hospital resources, hospitals are confident enough to improve services as well as management of human resources, especially in the department of surgical suite. This report is going to present the working of the tools and techniques of the linear programming for the anesthesiology nurse scheduling problem (ANSP) for a hospital of the French public. The basic purpose of application of the linear programming techniques and tools at the anesthesiology nurses issue is to better manage and assign the most of public resources among different departments (Lorraine, Alain, & Dominique, 2006; Robbins & Tuntiwongpiboon, 1989). The major area creating problem for which the methods and tools of linear programming are being applied is the working nature of hospital that is based on the cross way over surgical specialties as well as presume a range of activities. So here another problem existing is the effective provision of resources. Here major resources are shared and needed to be allocated in a better way (Lorraine, Alain, & Dominique, 2006; Robbins & Tuntiwongpiboon, 1989). So the techniques and tools formed on the basis of liner programming have absolutely provided a solution of these problems into two different ways. For the solution of the problem related to ANSP overall arrangement is programmed in the integer programming as well as constraint programming. Here the implementation of these solutions is focused to maximize the equality of the schedule and allocation (Lorraine,