Many natural decision problems can be formulated as constraint satisfaction problems for reducts \mathbb{A} of finitely bounded homogeneous structures. This class of problems is a large generalisation of the class of CSPs over finite domains.
Jan 18, 2016
May 22, 2018 · We use this reduction to obtain new powerful polynomial-time tractability conditions that can be expressed in terms of the topological ...
May 22, 2018 · Many natural decision problems can be formulated as constraint satisfaction problems for reducts A of finitely bounded homogeneous structures.
Every finite structure is homomorphically equivalent to a first-order reduct of a unary structure. ... A Dichotomy for First-Order Reducts of Unary Structures,.
This work uses a general polynomial-time reduction from such infinite-domain CSPs to finite- domains to obtain new powerful polynometric-time tractability ...
Many natural decision problems can be formulated as constraint satisfaction problems for reducts $\mathbb{A}$ of finitely bounded homogeneous structures.
A Dichotomy for First-Order Reducts of Unary Structures. Manuel Bodirsky, Antoine Mottet. Logical Methods in Computer Science.
Jun 10, 2024 · A dichotomy for first-order reducts of unary structures. Logical Methods in Computer Science 14, 2 (2018), 1–31. Google Scholar. [18]. Manuel ...
A Dichotomy for First-Order Reducts of Unary Structures. A Mottet, M Bodirsky. Logical Methods in Computer Science 14, 2018. 37*, 2018 ; Reducts of finitely ...
A dichotomy for first-order reducts of unary structures. Logical Methods in Computer Science 14, 2 (2018), 1–31. [18] Manuel Bodirsky, Florent Madelaine ...