Exact(5)
We consider a market for indivisible items with m buyers and m sellers.
We consider the problem of allocating a finite number of indivisible items to two players with additive utilities.
We consider the revenue maximization problem with sharp multi-demand, in which m indivisible items have to be sold to n potential buyers.
In this article, the fair division problem for two participants in the presence of both divisible and indivisible items is considered.
But this problem pales in comparison to that of fairly dividing indivisible items, such as in a divorce or in the division of an estate between two heirs.
Similar(55)
A risk neutral seller and buyer with private information bargain over an indivisible item.
Moreover, some requests may in practice be indivisible and a discrete item of information may inevitably be highly time-consuming to obtain.
But the dense is divisible while a point is indivisible.
But it is common ground that a point is indivisible.
A simultaneous item auction is a simple procedure for allocating multiple indivisible goods to a set of bidders.
First form and first matter are in themselves indivisible and simple, and according to Grosseteste the finite multiplication of a simple cannot generate an item with size (quantum).
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Justyna Jupowicz-Kozak
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