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Publications Influence

Ramsey Graphs Induce Subgraphs of Many Different Sizes

- Bhargav P. Narayanan, J. Sahasrabudhe, István Tomon
- Mathematics, Computer Science
- Comb.
- 6 September 2016

TLDR

7 4- PDF

Counting Zeros of Cosine Polynomials: On a Problem of Littlewood

- J. Sahasrabudhe
- Mathematics
- 24 October 2016

We show that if $A$ is a finite set of non-negative integers then the number of zeros of the function \[ f_A(\theta) = \sum_{a \in A} \cos(a\theta), \] in $[0,2\pi]$, is at least $(\log \log \log… Expand

6 3- PDF

Dense subgraphs in random graphs

- P. Balister, B. Bollobás, J. Sahasrabudhe, Alexander Veremyev
- Mathematics, Computer Science
- Discret. Appl. Math.
- 27 March 2018

TLDR

6 2- PDF

A stability theorem for maximal Kr+1-free graphs

- Kamil Popielarz, J. Sahasrabudhe, Richard Snyder
- Mathematics, Computer Science
- J. Comb. Theory, Ser. B
- 16 August 2016

TLDR

2 2- PDF

Partitioning a graph into monochromatic connected subgraphs

- António Girão, Shoham Letzter, J. Sahasrabudhe
- Mathematics, Computer Science
- J. Graph Theory
- 3 August 2017

TLDR

4 2- PDF

On Abelian and Additive Complexity in Infinite Words

- Hayri Ardal, T. Brown, Veselin Jungic, J. Sahasrabudhe
- Mathematics, Computer Science
- Integers
- 23 July 2011

TLDR

9 1- PDF

On the Maximum Running Time in Graph Bootstrap Percolation

- B. Bollobás, Michal Przykucki, O. Riordan, J. Sahasrabudhe
- Mathematics, Computer Science
- Electron. J. Comb.
- 24 October 2015

TLDR

7 1- PDF

On a New Idiom in the Study of Entailment

- R. Jennings, Yue Chen, J. Sahasrabudhe
- Mathematics, Computer Science
- Logica Universalis
- 29 March 2011

This paper is an experiment in Leibnizian analysis. The reader will recall that Leibniz considered all true sentences to be analytically so. The difference, on his account, between necessary and… Expand

3- PDF

Central limit theorems from the roots of probability generating functions

- M. Michelen, J. Sahasrabudhe
- Mathematics
- 20 April 2018

For each $n$, let $X_n \in \{0,\ldots,n\}$ be a random variable with mean $\mu_n$, standard deviation $\sigma_n$, and let \[ P_n(z) = \sum_{k=0}^n \mathbb{P}( X_n = k) z^k ,\] be its probability… Expand

6- PDF

Central limit theorems and the geometry of polynomials

- M. Michelen, J. Sahasrabudhe
- Mathematics
- 23 August 2019

Let $X \in \{0,\ldots,n \}$ be a random variable, with mean $\mu$ and standard deviation $\sigma$ and let \[f_X(z) = \sum_{k} \mathbb{P}(X = k) z^k, \] be its probability generating function.… Expand

6- PDF

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