Sublinear Subwindow Search

07/31/2019
by   Max Reuter, et al.
3

We propose an efficient approximation algorithm for subwindow search that runs in sublinear time and memory. Applied to object localization, this algorithm significantly reduces running time and memory usage while maintaining competitive accuracy scores compared to the state-of-the-art. The algorithm's accuracy also scales with both the size and the spatial coherence (nearby-element similarity) of the matrix. It is thus well-suited for real-time applications and against many matrices in general.

READ FULL TEXT

page 1

page 3

page 6

page 8

research
06/27/2018

Sublinear-Time Quadratic Minimization via Spectral Decomposition of Matrices

We design a sublinear-time approximation algorithm for quadratic functio...
research
02/10/2023

Dynamic (1+ε)-Approximate Matching Size in Truly Sublinear Update Time

We show a fully dynamic algorithm for maintaining (1+ϵ)-approximate size...
research
06/15/2018

Geometric Algorithms with Limited Workspace: A Survey

In the limited workspace model, we consider algorithms whose input resid...
research
09/09/2018

On Solving Linear Systems in Sublinear Time

We study sublinear algorithms that solve linear systems locally. In the ...
research
12/17/2021

Sublinear Time Approximation of Text Similarity Matrices

We study algorithms for approximating pairwise similarity matrices that ...
research
11/17/2022

Incremental Approximate Maximum Flow in m^1/2+o(1) update time

We show an (1+ϵ)-approximation algorithm for maintaining maximum s-t flo...
research
12/05/2017

Deterministic Heavy Hitters with Sublinear Query Time

This paper studies the classic problem of finding heavy hitters in the t...

Please sign up or login with your details

Forgot password? Click here to reset