Job Description
Join Nexus Labs at the forefront of quantum revolution! We're seeking a pioneering Quantum Computing Researcher to architect the next generation of computational solutions for 2026 and beyond. This role offers unparalleled opportunities to shape humanity's technological future in our state-of-the-art San Francisco facility.
As part of our elite Quantum Innovation Division, you'll collaborate with Nobel laureates and industry disruptors to develop scalable quantum algorithms, optimize quantum error correction protocols, and pioneer breakthrough applications in cryptography, materials science, and AI optimization. We provide competitive equity packages, flexible research budgets, and access to IBM Quantum and IonQ systems.
Our culture values audacious thinking and rigorous experimentation. If you're ready to transform theoretical possibilities into tangible quantum advantages, apply now to join the team redefining computational boundaries.
Responsibilities
- Design and implement novel quantum algorithms for optimization and simulation challenges
- Develop quantum error mitigation strategies for fault-tolerant systems
- Lead cross-functional teams in translating quantum research into commercial applications
- Publish findings in top-tier journals and present at international quantum conferences
- Collaborate with hardware teams to co-design quantum processors
- Secure federal and industry research grants for quantum initiatives
- Mentor junior researchers in quantum computing principles
Qualifications
- PhD in Quantum Computing, Physics, or Computer Science (MS with exceptional experience considered)
- 3+ years of hands-on quantum algorithm development experience
- Proficiency in quantum programming languages (Qiskit, Cirq, Q#)
- Published research in quantum error correction or quantum machine learning
- Demonstrated ability to secure research funding ($500k+ preferred)
- Expertise in quantum hardware architectures (superconducting, trapped ion, photonic)
- Experience with high-performance computing and parallelization
- Strong background in linear algebra and quantum information theory