

Jay Gambetta
Director of Research at IBM and a leading researcher in quantum computing, with a background in superconducting qubits and building scalable quantum systems.
Top 3 podcasts with Jay Gambetta
Ranked by the Snipd community

Nov 18, 2025 • 54min
Unlocking Our Quantum Future
Join Malcolm Gladwell and quantum computing expert Jay Gambetta, IBM's Director of Research, as they dive into the revolutionary world of quantum technology. Gambetta shares insights on IBM's ambitious plans to scale quantum computers and explores practical challenges like qubit stability. They discuss current applications in healthcare and finance, revealing how quantum enhances drug design and risk modeling. Jay encourages a diverse range of professionals to engage with quantum, emphasizing its growing importance in various fields.

Nov 19, 2025 • 54min
Smart Talks with IBM: Unlocking Our Quantum Future
In a dynamic conversation, Jay Gambetta, IBM’s Director of Research and a quantum physics expert, shares insights on scaling quantum computing. He delves into the unique challenges of constructing quantum computers, such as cooling and noise reduction. Gambetta highlights groundbreaking applications in chemistry and drug design alongside financial optimization techniques. He even suggests how institutions can start exploring quantum today, emphasizing the need for applied mathematics over classical intuition. It’s a fascinating look into our quantum future!

Nov 18, 2025 • 53min
Unlocking Our Quantum Future
Jay Gambetta, IBM's Director of Research and a quantum computing trailblazer, discusses the future of quantum technology with Malcolm Gladwell. They delve into IBM's mission to scale quantum computing, groundbreaking experiments in chemistry and finance, and the challenges of building quantum hardware. Jay shares insights on the journey towards fault tolerance by 2029, the impact of quantum in practical applications, and how industries can prepare for this revolutionary shift. His perspectives equate this paradigm shift to the adoption of zero in mathematics.


