Feb 24, 2017 · In this paper, we undertake a systematic study of the (\min,+)-convolution problem as a hardness assumption. First, we establish the equivalence ...

In the (min,+)-convolution problem, the goal is to compute a sequence (c[i])n-1i=0, where c[k] = mini=0,…;,k { a[i] + b[k-i]}, given sequences (a[i])n-1i=0 and ...

The (min,+)-convolution has been used as a building block in algorithms for many problems, notably problems in stringology. It has also already appeared as an ...

Dec 5, 2024 · The (min ,+)-convolution problem has been used as a building block in algorithms for many problems, notably problems in stringology. It has also ...

May 6, 2019 · The. (min, +)-convolution problem has been used as a building block in algorithms for many problems, notably problems in stringology. It has ...

Aug 16, 2022 · Bibliographic details on On Problems Equivalent to (min, +)-Convolution.

This article establishes the equivalence of this problem to a group of other problems, including variants of the classic knapsack problem and problems ...

Jul 7, 2017 · The (min,+)-convolution has been used as a building block in algorithms for many problems, notably problems in stringology. It has also already ...

Notice that if we can solve All-Target. Unbounded Knapsack in T(u + t) time, we can compute (min, +) convolution for n-length arrays in O(T(n)) time: to compute ...

Feb 11, 2013 · The naive way of computing a discrete infimal convolution uses O(n2) operations, just as the naive method for computing a standard cyclic ...