We present generalized secretary problems as a framework for online auctions. Elements, such as potential employees or customers, arrive one by one online. After observing the value derived from an element, but without knowing the values of future elements, the algorithm has to make an irrevocable decision whether to retain the element as part of a solution, or reject it. The way in which the secretary framework diers from traditional online algorithms is that the elements arrive in uniformly random order. Many natural online auction scenarios can be cast as generalized secretary problems, by impos- ing natural restrictions on the feasible sets. For many such settings, we present surprisingly strong constant factor guarantees on the...
We study a generalization of the classical secretary problem which we call the "matroid secretary pr...
In this article, we study the problem of online market clearing where there is one commodity in the ...
In classical secretary problems, a sequence of n elements arrive in a uniformly random order, and we...
htmlabstractWe present generalized secretary problems as a framework for online auctions. Elements, ...
In the classical secretary problem, a set S of numbers is presented to an online algorithm in random...
textabstractThe classical secretary problem studies the problem of selecting online an element (a “s...
Online auction is an essence of many modern markets, particularly networked markets, in which inform...
In an online problem, information is revealed incrementally and decisions have to be made before the...
The classical secretary problem studies the problem of selecting online an element (a “secretary”) w...
Recent work on online auctions for digital goods has explored the role of optimal stopping theory — ...
Recent work on online auctions for digital goods has explored the role of optimal stopping theory — ...
We consider situations in which a decision-maker with a fixed budget faces a sequence of options, ea...
We consider the general (J, K)-secretary problem, where n totally ordered items arrive in a random o...
In online algorithms, a decider has to make irrevocable decisions before she has received all releva...
We consider the online problem in which an intermediary trades identical items with a sequence of n ...
We study a generalization of the classical secretary problem which we call the "matroid secretary pr...
In this article, we study the problem of online market clearing where there is one commodity in the ...
In classical secretary problems, a sequence of n elements arrive in a uniformly random order, and we...
htmlabstractWe present generalized secretary problems as a framework for online auctions. Elements, ...
In the classical secretary problem, a set S of numbers is presented to an online algorithm in random...
textabstractThe classical secretary problem studies the problem of selecting online an element (a “s...
Online auction is an essence of many modern markets, particularly networked markets, in which inform...
In an online problem, information is revealed incrementally and decisions have to be made before the...
The classical secretary problem studies the problem of selecting online an element (a “secretary”) w...
Recent work on online auctions for digital goods has explored the role of optimal stopping theory — ...
Recent work on online auctions for digital goods has explored the role of optimal stopping theory — ...
We consider situations in which a decision-maker with a fixed budget faces a sequence of options, ea...
We consider the general (J, K)-secretary problem, where n totally ordered items arrive in a random o...
In online algorithms, a decider has to make irrevocable decisions before she has received all releva...
We consider the online problem in which an intermediary trades identical items with a sequence of n ...
We study a generalization of the classical secretary problem which we call the "matroid secretary pr...
In this article, we study the problem of online market clearing where there is one commodity in the ...
In classical secretary problems, a sequence of n elements arrive in a uniformly random order, and we...