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Demand satisfaction

Level 1 For each River Basin, identification of the existing problems and their possible causes (the same problem can be originated for more than one cause). For example, the problem No demand satisfaction can be caused by water transfers, surface water and groundwater extraction, agricultural and farm activities (water pollution), a lack of urban and industrial wastewater treatment, Combined Sewer Overflows (CSOs), etc. [Pg.139]

The planner can indude the stock costs in addition to the other costs, but as a consequence delay costs are balanced with stock costs. Here this effect is not wanted at first high demand satisfaction is required. Keeping this to the maximum level, stock costs are lowered around this optimum. The trade off between production for future demands and inventory costs can be maximized by the so called shift operator. [Pg.82]

The decisions should be taken in an optimal fashion subject to the plant topology and the processing constraints with the objective to maximize the profit, given as the difference of revenues for products and costs for the production. The demands are specified by their amounts and their due dates, where the revenues decrease with increasing lateness of the demand satisfaction. The production costs consist of fixed costs for each batch and for the start-up- and shut-down-procedures of the finishing lines, and variable costs for the product inventory. [Pg.141]

These Southern belles looked a bit less pristine and refined when, on April 2, 1863, they angrily marched to Governor John Letcher s office in Richmond to demand satisfaction against high wartime prices. The ensuing riots saw hundreds of... [Pg.307]

It seems reasonable to demand satisfaction of the no-slip boundary condition q = 0 at solid boundaries. For the practical case where //a is large K,ljKc and K,I IK, large), ordinary Darcy flow will prevail except in a thin boundary layer near solid surfaces. Only in this region will the last two terms on the right side of Eq. (177) be of the same order as the leading term. [Pg.356]

Gupta A., Maranas C.D. and McDonald C.M. 2000. Midterm supply chain planning under demand uncertainty customer demand satisfaction and inventory management, Comput. Chem. Eng., 24, 2613-2621. [Pg.372]

To improve supply chain asset management efficiency The effectiveness of an organization in managing assets to support demand satisfaction. This includes the management of all assets—fixed and working capital... [Pg.33]

Pirkul and Jayaraman (1998) successfully applied the Lagrangian relaxation problem for the supply chain configuration problem. Similar results have been obtained by Jang et al. (2002) and Amiri (2006). The supply chain configuration model by Pirkul and Jayaraman (1998) locates a specified number of manufacturing facilities and warehouses to minimize fixed and transformation costs subject to customer demand satisfaction and capacity constraints. [Pg.160]

Constraint set (11) represents the demand satisfaction constraints. The total quantity of products flowing into retailer c and the lost sales at the retailer c should be equal to the demand at that retailer. [Pg.13]

Both MIPS are comprised of three main blocks of equations capacity limitations, demand satisfaction, and objective function-related equations. To formulate these constraints, we consider the generic SC structure depicted in Figure 13.2. The model contains two types of variables binary and continuous. The former are used to model the SC configuration (i.e., establishment of a new plant in a potential location), while the latter denote planning decisions (i.e., transportation flows). We describe next each of these equations in detail for both cases. [Pg.532]

The demand satisfaction constraint, which is equivalent to Equation 13.2, can be expressed as follows ... [Pg.535]

Case Transport, lags [Lpw Lwd LdrI Receding horizon th Demand satisfaction % Variance in prod, demand y/time period... [Pg.514]

By solving the energy objective with the model presented in Section 8.3.4, we get a trivial solution with no shipments and all the returns being disposed of at the retailer. In order to get a realistic value for the energy objective, we incorporate a minimum demand satisfaction constraint in the model (see Equation 8.25). [Pg.258]

The next step is customer s demand satisfaction by retailer i, and it depends on the retailer s beginning on-hand inventory. If sufficient material is available with the respective retailer, retailer i ships it to the customer instantaneously otherwise the unsatisfied demand is considered to be lost. The quantity shipped by retailer i does not exceed customer s demand and does not exceed the beginning on-hand inventory of retailer i. We have... [Pg.355]

The linear problem equations can be classified into three groups, namely (i) batch size equations, (ii) demand satisfaction, and (ill) the objective function. [Pg.205]

Equation (9.6) is to compute the sales of material s executed at each market m. Equation (9.7) forces the sales of state i carried out in market m during time period t to be less than or equal to the demand. While, Eq. (9.8) imposes a minimum target for the demand satisfaction MinCLS), which must be accomplished in all periods t and event combinations hi. [Pg.224]


See other pages where Demand satisfaction is mentioned: [Pg.244]    [Pg.228]    [Pg.18]    [Pg.51]    [Pg.283]    [Pg.284]    [Pg.529]    [Pg.529]    [Pg.532]    [Pg.535]    [Pg.234]    [Pg.513]    [Pg.513]    [Pg.126]    [Pg.345]    [Pg.390]    [Pg.3154]    [Pg.42]    [Pg.111]    [Pg.168]    [Pg.206]   
See also in sourсe #XX -- [ Pg.205 , Pg.206 ]




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