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Seed Grant Writing Workshop

Applying for an RQS seed grant? This workshop will share some tips and best practices for grant writing, with insight from the UMD research and development office's Amanda Dykema and former RQS seed grant recipient Alaina Green (JQI). Bring your idea or draft for a proposal; after the presentation, there will be time to work on your proposal and get feedback. 

The RQS Annual Workshop will also feature a seed grant session where you can continue to refine your proposal. 

Three lectures (11 am to 12:30 pm) on quantum error correction and bosonic coding

I provide a brief introduction to the tenets of quantum error correction using the four-qubit code, making contact with concatenated, CSS, stabilizer, and rotated surface codes. I then go over bosonic quantum memories, organizing them into bosonic stabilizer codes and bosonic Fock-state codes. I conclude by overviewing six use cases of bosonic encodings, three of which circumvent no-go theorems due to the infinite-dimensionality of bosonic Hilbert space.

Times:

Mon, Aug 1, 11 am to 12:30 pm est: Lecture 1 - Introduction to quantum error correction

Theory of quantum circuits with Abelian symmetries and new methods for circuit synthesis with XY interaction

In this talk, I will first provide an overview of an ongoing project on symmetric quantum circuits and then discuss two related recent results from this year. The overarching goal of this project is to investigate the properties of quantum circuits constructed from k-local gates that all respect a global symmetry, such as U(1) or SU(d). It turns out that general unitary transformations respecting a global symmetry cannot be realized by composing local gates with the same symmetry, which contrasts with the universality of 2-local gates in the absence of symmetries.

Steane Error Correction with Trapped Ions

Quantum states can quickly decohere due to their interaction with the environment and imperfections in the applied quantum controls. Quantum error correction promises to preserve coherence by encoding the state of each qubit into a multi-qubit state with a high-degree of symmetry. Perturbations are first detected by measuring the symmetries of the quantum state and then corrected by applying a set of gates based on the measurements.

Simulating the Schwinger Model and Testing Symmetry Protection with Trapped Ion

Gauge theory is a powerful theoretical framework for understanding the fundamental forces in the standard model. Simulating the real time dynamics of gauge theory, especially in the strong coupling regime, is a challenging classical problem. Quantum computers offer a solution to this problem by taking advantage of the intrinsic quantum nature of the systems. The Schwinger model, that is the 1+1 dimensional U(1) gauge theory coupled to fermions, has served as a testbed for different methods of quantum simulation.