Esha @eshaswaroop
PhD student in quantum error-correction and quantum info @Perimeter @QuantumIQC, Waterloo Waterloo, ON Joined December 2018-
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We're confident our modular approach to FTQC is the most practical and will succeed quickly and spectacularly, so we're happy to take on DARPA's challenge in QBI and prove our approach to fault-tolerant quantum computing to the world. darpa.mil/news/2025/comp…
🛠️ if interested in recent designs for fault-tolerant quantum computing, stop by our session Thursday March 20th 3:12-3:48 PM :) lnkd.in/gXiX_Q7G
🛠️ if interested in recent designs for fault-tolerant quantum computing, stop by our session Thursday March 20th 3:12-3:48 PM :) lnkd.in/gXiX_Q7G
On Monday afternoon, we had the first sets of parallel talks from the full range of areas covered by QIP, including but not limited to error correction, algorithms, and cryptography! From left to right: Eesha Swaroop, Bobak Kiani, Luowen Qian #EeshaSwaroop #BobakKiani…
This is the first paper together with my grad student Ryan who worked very hard on this. Also check out this recent related work offering a complementary approach to gates in qLDPC codes x.com/eshaswaroop/st… 5/5
This is the first paper together with my grad student Ryan who worked very hard on this. Also check out this recent related work offering a complementary approach to gates in qLDPC codes x.com/eshaswaroop/st… 5/5
qLDPC codes offer efficient storage of quantum information. It is less clear how to use them for fault-tolerant quantum computing in a resource efficient way. In scirate.com/arxiv/2411.033… we show how to obtain logical entangling gates without the use of any additional qubits. 1/5
Think I forgot to specify, the adapter is "universal" in the sense that it can be applied to any quantum LDPC code, and also to any logical qubit within multi-qubit LDPC codeblocks.
Think I forgot to specify, the adapter is "universal" in the sense that it can be applied to any quantum LDPC code, and also to any logical qubit within multi-qubit LDPC codeblocks.
This allows us to prove that 3-fold HGP, as well as HGP of 2D manifolds w/ graphs, have a transversal non-Clifford gate. In particular, the product of a 2D hyperbolic lattice w/ an expander graph gives us a [[n,Θ(n),Θ(log(n))]] code with a transversal non-Clifford gate! 8/N
"Valiant’s Swap-gate-free circuits aka “matchgate” circuits were in fact simulating a well-known class of physics problems -- fermions."
"Valiant’s Swap-gate-free circuits aka “matchgate” circuits were in fact simulating a well-known class of physics problems -- fermions."

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