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20102025
most citedOn the Power of Unambiguity in Logspace

5 citations · 8 across the 10 of their papers we have counts for

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14 papers · 1 filter

cs.CC2025

Efficient Isolation of Perfect Matching in O(log n) Genus Bipartite Graphs

Chetan Gupta, Raghunath Tewari, Vimal Raj Sharma

We show that given an embedding of an genus bipartite graph, one can construct an edge weight function in logarithmic space, with respect to which the minimum weight pe…

cs.CC2024

Trading Determinism for Time: The k-Reach Problem

Ronak Bhadra, Raghunath Tewari

Kallampally and Tewari showed in 2016 that there can be a trade-off between determinism and time in space-bounded computations. This they did by describing an unambiguous non-deter…

cs.CC2024★ 1 cited

Lossy Catalytic Computation

Chetan Gupta, Rahul Jain, Vimal Raj Sharma +1

A catalytic Turing machine is a variant of a Turing machine in which there exists an auxiliary tape in addition to the input tape and the work tape. This auxiliary tape is initiall…

cs.CC2021

Reachability and Matching in Single Crossing Minor Free Graphs

Samir Datta, Chetan Gupta, Rahul Jain +3

We show that for each single crossing graph , a polynomially bounded weight function for all -minor free graphs can be constructed in Logspace such that it gives nonzero…

cs.CC2020

Time Space Optimal Algorithm for Computing Separators in Bounded Genus Graphs

Chetan Gupta, Rahul Jain, Raghunath Tewari

A graph separator is a subset of vertices of a graph whose removal divides the graph into small components. Computing small graph separators for various classes of graphs is an imp…

cs.CC2020

Two Player Hidden Pointer Chasing and Multi-Pass Lower Bounds in Turnstile Streams

Anay Mehrotra, Vibhor Porwal, Raghunath Tewari

The authors have withdrawn this paper due to an error in the proof of Lemma 3.4. -------------------------------------------------------------------------------------------- The au…

cs.CC2019

Reachability in High Treewidth Graphs

Rahul Jain, Raghunath Tewari

Reachability is the problem of deciding whether there is a path from one vertex to the other in the graph. Standard graph traversal algorithms such as DFS and BFS take linear time…

cs.CC2019

On Solving Reachability in Grid Digraphs using a Psuedoseparator

Rahul Jain, Raghunath Tewari

The reachability problem asks to decide if there exists a path from one vertex to another in a digraph. In a grid digraph, the vertices are the points of a two-dimensional square g…

cs.CC2018

Circuit Complexity of Bounded Planar Cutwidth Graph Matching

Aayush Ojha, Raghunath Tewari

Recently, perfect matching in bounded planar cutwidth bipartite graphs (\BGGM) was shown to be in ACC by Hansen et al.. They also conjectured that the problem is in AC. In…

cs.CC2016

Trading Determinism for Time in Space Bounded Computations

Vivek Anand T Kallampally, Raghunath Tewari

Savitch showed in that nondeterministic logspace (NL) is contained in deterministic space but his algorithm requires quasipolynomial time. The questi…

cs.CC2015★ 1 cited

Simultaneous Time-Space Upper Bounds for Certain Problems in Planar Graphs

Diptarka Chakraborty, Raghunath Tewari

In this paper, we show that given a weighted, directed planar graph , and any , there exists a polynomial time and space algorithm that computes the…

cs.CC2014★ 1 cited

Derandomizing Isolation Lemma for -free and -free Bipartite Graphs

Rahul Arora, Ashu Gupta, Rohit Gurjar +1

The perfect matching problem has a randomized NC algorithm, using the celebrated Isolation Lemma of Mulmuley, Vazirani and Vazirani. The Isolation Lemma states that giving a random…

cs.CC2010

Space Complexity of Perfect Matching in Bounded Genus Bipartite Graphs

Samir Datta, Raghav Kulkarni, Raghunath Tewari +1

We investigate the space complexity of certain perfect matching problems over bipartite graphs embedded on surfaces of constant genus (orientable or non-orientable). We show that t…

cs.CC2010★ 5 cited

On the Power of Unambiguity in Logspace

Aduri Pavan, Raghunath Tewari, N. V. Vinodchandran

We report progress on the \NL vs \UL problem. [-] We show unconditionally that the complexity class $\ReachFewL\subseteq\UL$. This improves on the earlier known upper bound $\Reach…