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See detailErratum to: Internet shopping with price-sensitive discounts
Blazewicz, Jacek; Bouvry, Pascal UL; Kovalyov, Michael et al

in 4OR: a quarterly journal of operations research (2014), 12(4), 403-406

In Blazewich et al. (4OR-Q J Oper Res 12(1):35–48, 2014), an Internet shopping problem with price-sensitive discounts was introduced, in which a customer wants to buy a given set of products in a given ... [more ▼]

In Blazewich et al. (4OR-Q J Oper Res 12(1):35–48, 2014), an Internet shopping problem with price-sensitive discounts was introduced, in which a customer wants to buy a given set of products in a given set of Internet shops. This problem is an extension of the original Internet shopping optimization problem (ISOP) presented in Blazewich et al. (Int J Appl Math Comput Sci 20(2):385–390, 2010). For each Internet shop, standard prices for the products are given as well as a concave increasing discounting function of the total standard and delivery price. The problem is to buy all the required products at the minimum total discounted price. Among other results, approximability issues were shortly discussed. This note extends this discussion and corrects a flaw in Blazewich et al. (4OR-Q J Oper Res 12(1):35–48, 2014). [less ▲]

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See detailInternet shopping with price sensitive discounts
Blazewicz, Jacek; Bouvry, Pascal UL; Kovalyov, Mikhael et al

in 4OR: a quarterly journal of operations research (2014), 12(1), 35-48

A customer would like to buy a given set of products in a given set of Internet shops. For each Internet shop, standard prices for the products are known as well as a concave increasing discounting ... [more ▼]

A customer would like to buy a given set of products in a given set of Internet shops. For each Internet shop, standard prices for the products are known as well as a concave increasing discounting function of total standard and delivery price. The problem is to buy all the required products at the minimum total discounted price. Computational complexity of various special cases is established. Properties of optimal solutions are proved and polynomial time and exponential time solution algorithms based on these properties are designed. Two heuristic algorithms are suggested and computationally tested. [less ▲]

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See detailR UBIS: A bipolar-valued outranking method for the choice problem
Bisdorff, Raymond UL; Meyer, P.; Roubens, M.

in 4OR: a quarterly journal of operations research (2008), 6(2), 143-165

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See detailConcordant outranking with multiple criteria of ordinal significance: A contribution to robust multicriteria aid for decision
Bisdorff, Raymond UL

in 4OR: a quarterly journal of operations research (2004), 2(4), 293-308

Detailed reference viewed: 62 (6 UL)