Robust quantum gates are essential for quantum computing and information processing. They are quantum operations that can manipulate two or more qubits in a way that is resilient to noise and errors. Some of the most recent progress for robust quantum gates in theory and experiments are:

• Robust Two-Qubit Gates for Trapped Ions Using Spin-Dependent Squeezing1. This paper proposes a new scheme for implementing two-qubit gates in trapped ions using spin-dependent squeezing, which can reduce the sensitivity to intensity noise and motional heating.
• Fast and Robust Geometric Two-Qubit Gates for Superconducting Qubits2. This paper presents a novel adiabatic protocol for geometric two-qubit gates in superconducting qubits, which can achieve high-fidelity gates in a short time and with minimal dependence on system parameters.
• Experimental Realization of Robust Geometric Quantum Gates with Solid-State Spins3. This paper reports the first experimental demonstration of robust geometric quantum gates with solid-state spins, using adiabatic control and dynamical decoupling techniques to suppress decoherence and noise.
• Clearing the way toward robust quantum computing4. This article describes the development of tunable couplers for superconducting qubits, which can enable near-perfect fidelity for two major types of two-qubit gates, namely Controlled-Z gates and iSWAP gates.
• Universal robust quantum gates by geometric correspondence of noisy quantum evolution5. This paper introduces a general framework for designing universal robust quantum gates by exploiting the geometric correspondence between noisy and ideal quantum evolution, which can be applied to various physical systems and noise models.
• Robust Two-Qubit Gates for Neutral Atoms Using Rydberg Dressing6. This paper proposes a scheme for implementing two-qubit gates for neutral atoms using Rydberg dressing, which can achieve high-fidelity gates with long coherence times and large gate speeds.
• Automated Synthesis of Dynamically Corrected Quantum Gates**12**. This paper presents a computational framework for synthesizing dynamically corrected gates for non-Markovian open quantum systems, where analytical methods are not feasible. It applies this framework to a singlet-triplet spin qubit and predicts substantially improved gate fidelities for current devices.
• Dynamical quantum error correction of unitary operations with bounded controls3. This paper proposes a general scheme for designing dynamically corrected gates for unitary operations with bounded controls, which can achieve high-fidelity gates in a non-Markovian spin-bath setting. It also incorporates robustness against a class of systematic control errors.
• Dynamically corrected gates from geometric space curves**45**. This paper reviews a novel framework for designing dynamically corrected gates based on the geometric structure of the Schrödinger equation and the correspondence between quantum evolution and geometric space curves. It shows how this framework can overcome some limitations of existing approaches and generate optimal control fields for various quantum systems.

These are some of the citations for the recent progress for robust quantum gates. Do you want to know more about any of them?