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Nilay Kundu

Researcher at Yukawa Institute for Theoretical Physics

Publications -  44
Citations -  2596

Nilay Kundu is an academic researcher from Yukawa Institute for Theoretical Physics. The author has contributed to research in topics: AdS/CFT correspondence & Black brane. The author has an hindex of 22, co-authored 39 publications receiving 2262 citations. Previous affiliations of Nilay Kundu include Indian Institute of Technology Kanpur & Harish-Chandra Research Institute.

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Liouville Action as Path-Integral Complexity: From Continuous Tensor Networks to AdS/CFT

TL;DR: In this paper, an optimization procedure for Euclidean path-integrals that evaluate CFT wave functionals in arbitrary dimensions is proposed, where the optimization is performed by minimizing certain functional, which can be interpreted as a measure of computational complexity, with respect to background metrics for the pathintegrals.
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Anti-de Sitter Space from Optimization of Path Integrals in Conformal Field Theories.

TL;DR: A new optimization procedure for Euclidean path integrals, which compute wave functionals in conformal field theories (CFTs), is introduced and it is suggested that the optimization prescription is analogous to the estimation of computational complexity.
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Holographic Fermi and Non-Fermi Liquids with Transitions in Dilaton Gravity

TL;DR: In this paper, the two-point function for fermionic operators in a class of strongly coupled systems using the gauge-gravity correspondence was studied. But it was not shown that the two point function can exhibit non-Fermi liquid behaviour.
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Holographic Fermi and non-Fermi liquids with transitions in dilaton gravity

TL;DR: In this article, the two-point function for fermionic operators in a class of strongly coupled systems using the gauge-gravity correspondence was studied. But it was not shown that the two point function can exhibit non-Fermi liquid behaviour.
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Conformal invariance and the four point scalar correlator in slow-roll inflation

TL;DR: In this article, the authors used techniques drawn from the AdS/CFT correspondence to find the wave function at late times and then calculate the four point correlation function from it.