We investigate the problem of deciding whether a given preference profile is close to having a certain nice structure, as for instance single-peaked, single-caved, single-crossing, value-restricted, best-restricted, worst-restricted, medium-restricted, or group-separable profiles. We measure this distance by the number of voters or alternatives that have to be deleted to make the profile a nicely structured one. Our results classify the problem variants with respect to their computational complexity, and draw a clear line between computationally tractable (polynomial-time solvable) and computationally intractable (NP-hard) questions
Preference profiles that are single-peaked on trees enjoy desirable properties: they admit a Condorc...
Eliciting the preferences of a set of agents over a set of alternatives is a problem of fundamental ...
Incomplete preferences are likely to arise in real-world preference aggregation and voting systems. ...
We investigate the problem of deciding whether a given preference profile is close to having a certa...
We investigate the problem of deciding whether a given preference profile is close to having a certa...
We investigate the problem of deciding whether a given preference profile is close to having a certa...
We investigate the problem of deciding whether a given preference profile is close to having a certa...
We investigate the problem of deciding whether a given preference profile is close to having a certa...
We investigate the problem of deciding whether a given preference profile is close to having a certa...
\u3cp\u3eWe investigate the problem of deciding whether a given preference profile is close to havin...
We investigate the problem of deciding whether a given preference profile is close to having a certa...
Structured preference domains, such as, for example, the do-mains of single-peaked and single-crossi...
Structured preference domains, such as, for example, the domains of single-peaked and single-crossin...
If voters' preferences are one-dimensional, many hard problems in computational social choice become...
We study the complexity of deciding if a given profile of incomplete votes (i.e., a profile of parti...
Preference profiles that are single-peaked on trees enjoy desirable properties: they admit a Condorc...
Eliciting the preferences of a set of agents over a set of alternatives is a problem of fundamental ...
Incomplete preferences are likely to arise in real-world preference aggregation and voting systems. ...
We investigate the problem of deciding whether a given preference profile is close to having a certa...
We investigate the problem of deciding whether a given preference profile is close to having a certa...
We investigate the problem of deciding whether a given preference profile is close to having a certa...
We investigate the problem of deciding whether a given preference profile is close to having a certa...
We investigate the problem of deciding whether a given preference profile is close to having a certa...
We investigate the problem of deciding whether a given preference profile is close to having a certa...
\u3cp\u3eWe investigate the problem of deciding whether a given preference profile is close to havin...
We investigate the problem of deciding whether a given preference profile is close to having a certa...
Structured preference domains, such as, for example, the do-mains of single-peaked and single-crossi...
Structured preference domains, such as, for example, the domains of single-peaked and single-crossin...
If voters' preferences are one-dimensional, many hard problems in computational social choice become...
We study the complexity of deciding if a given profile of incomplete votes (i.e., a profile of parti...
Preference profiles that are single-peaked on trees enjoy desirable properties: they admit a Condorc...
Eliciting the preferences of a set of agents over a set of alternatives is a problem of fundamental ...
Incomplete preferences are likely to arise in real-world preference aggregation and voting systems. ...