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Daily edition · Algorithms

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TILens turns technical updates into a focused daily brief: official releases, trusted reporting, and practitioner analysis, deduplicated and organized by topic.

21 Sep 2026 edition

44 articles · 3 sources · 44 papers ·

Top topics: Algorithms · AI

Algorithms

Prophet Inequalities and Online Contention Resolution for Matchoids

arXiv:2609.20939v1 Announce Type: new Abstract: In the classical prophet inequality, an algorithm observes a sequence of random variables with known distributions in an online fashion, and it must select one of the…

Source: arXiv cs.DS Calum MacRury, Pranav Nuti, Jan Vondr\'ak
Algorithms

Tight Lower Bounds for Differentially Private Continual Counting

arXiv:2609.17650v2 Announce Type: replace Abstract: The Binary Tree Mechanism is a standard algorithm for differentially private continual counting, but its asymptotic optimality under pure differential privacy has…

Source: arXiv cs.DS Charlie Harrison, Ethan Leeman
Algorithms

Faster SVP in Polynomial Space

arXiv:2609.21612v1 Announce Type: new Abstract: Kannan's algorithm, as analyzed by Hanrot and Stehl\'e in 2007, solves the exact Euclidean shortest vector problem in polynomial space and $n^{\frac{n}{2e}+o(n)}$ time. In…

Source: arXiv cs.DS Yansong Feng, Yiming Gao, Jiaqi Liu
Algorithms

Scaling Forced Alignment to End-User Devices

arXiv:2609.21145v1 Announce Type: cross Abstract: The Viterbi algorithm has been previously used to perform forced alignment of audio to text to mine training data from online resources. However, many existing…

Source: arXiv cs.DS Lawry Sorenson, Michael Crandall, Eric K. Ringger, Stephen D. Richardson
Algorithms

Dynamic Contention Resolution Schemes

arXiv:2609.21993v1 Announce Type: new Abstract: We introduce a low-recourse rounding paradigm for packing problems in fully dynamic settings, which we name Dynamic Contention Resolution Schemes (DCRSs). These are…

Source: arXiv cs.DS Moran Feldman, Gregory Kehne, Roie Levin, Sherry Sarkar
Algorithms

A lower bound for $\langle 3,2,m \rangle$ matrix multiplication

arXiv:2609.22054v1 Announce Type: cross Abstract: We prove that, over any field, the bilinear complexity of multiplying a $3\times 2$ matrix by a $2\times m$ matrix is strictly greater than $24m/5$. In particular, every…

Source: arXiv cs.DS Askar Tsyganov, Uliana Parkina, Sergey Samsonov, Maxim Rakhuba
Algorithms

Succinct Representation of Search Trees on Trees

arXiv:2609.21236v1 Announce Type: new Abstract: A search tree on trees (STT) is a data structure for performing a search for a target vertex in a reference tree. A standard binary search tree is a special case of an…

Source: arXiv cs.DS Seungbum Jo, Nodari Sitchinava
Algorithms

The Cube-Root Phenomenon in Online Carpooling

arXiv:2609.21348v1 Announce Type: new Abstract: We consider the online carpooling problem, where edges arrive online and must be oriented immediately while keeping the discrepancy between the indegree and outdegree at…

Source: arXiv cs.DS Nikhil Bansal, Milind Prabhu, Sahil Singla, Siddharth M. Sundaram
Algorithms

Online Algorithms with a Sample: Tight Bounds and Adversarial Robustness

arXiv:2609.21889v1 Announce Type: new Abstract: Suppose an online algorithm is given an unbiased $p$-sample of its input as offline advice; can the algorithm exploit the sample to achieve beyond-worst-case performance?…

Source: arXiv cs.DS Anish Hebbar (Seffi), Ravi Kumar (Seffi), Roie Levin (Seffi), Joseph (Seffi), Naor, Debmalya Panigrahi
Algorithms

Fair Prophets

arXiv:2609.21826v1 Announce Type: cross Abstract: We initiate the study of $\alpha$-fair prophet inequalities. This interpolates between utilitarian welfare $(\alpha=0)$, Nash welfare $(\alpha=1)$, and Rawlsian max-min…

Source: arXiv cs.DS Paul Duetting, Michal Feldman, Mathieu Molina
Algorithms

A Refined Analysis of the Sequential Access Theorem for Splay Trees

arXiv:2609.19746v2 Announce Type: replace Abstract: A splay tree is a self-adjusting binary search tree that allows access, insertion, and deletion to be performed in amortized $O(\log n)$ time, where $n$ is the number…

Source: arXiv cs.DS Naonori Kakimura, Yoshihiko Terai

Showing 1 day · 44 items available