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Posts by Collection
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publications
Bug-eecha 2.0: An Educational Game for CS1 Students and Instructors
Published in COMPUTE 23: Proceedings of the 16th Annual ACM India Compute Conference, 2023
Bug-eecha 2.0 is an educational game designed for CS1 students and instructors, introduced at the 16th Annual ACM India Compute Conference[cite: 4].
A numerical study of the zeroes of the grand partition function of hard needles of length k on strips of width k
Published in Journal of Physics A, 2025
Numerically studied zeroes of grand partition functions of k-mers on k × L lattice systems for k = 2, 3[cite: 4]. Formulated novel transfer matrix methods, and optimised matrices by using symmetries of the configurations[cite: 4]. Analytically study partition functions of the given setup using the recursive transfer matrix and phase jumps across branch cuts[cite: 4]. Computed critical exponents at the end-points of branches of zeroes for trimers, comparing them with the ones postulated by Fisher[cite: 4].
Design and Benchmarks for Emulating Kondo Dynamics on a Quantum Chip
Published in Physical Review B, 2025
We formulate a novel quantum circuit to emulate periodic time-dependent Kondo Physics and also solve for our system analytically using Bosonization[cite: 2]. We numerically found oscillations in impurity magnetization in finite-sized chains, and analyzed entanglement between impurity and other fermionic sites alongside heating behaviour[cite: 4].
Semidefinite programming for understanding limitations of Lindblad equations
Published in Physical Review A, 2026
We use semidefinite programming (SDP) to establish rigorous no-go theorems on the fundamental limitations of Lindblad equations in correctly modeling non-equilibrium steady states[cite: 2]. We tested the feasibility of constructing QMEs that satisfy physical consistency requirements and accurate steady-state properties, establishing rigorous no-go results for XXZ and XX spin chains[cite: 4]. This demonstrates that for most non-equilibrium and strongly coupled regimes, it is fundamentally impossible for a Markovian QME to satisfy local conservation laws while correctly reproducing the leading-order populations and coherences of the non-equilibrium steady state (NESS)[cite: 4].
Universal Theory of Magic in Quantum Many-body systems
Published in arXiv preprint, 2026
Introduced the Scrooge ensemble, constructed from Haar-random states distorted by a thermal operator, and numerically demonstrated that its magic (filtered stabilizer entropy) accurately matches that of finite-temperature eigenstates in quantum chaotic systems[cite: 4]. Derived analytical formulae for the magic of the Scrooge ensemble for inverse temperatures β, using Weingarten calculus, in strong agreement with numerical data[cite: 4].
talks
Talk 1 on Relevant Topic in Your Field
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Conference Proceeding talk 3 on Relevant Topic in Your Field
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teaching
Teaching experience 1
Undergraduate course, University 1, Department, 2014
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Teaching experience 2
Workshop, University 1, Department, 2015
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