Job Description
Join Nexus Labs at the frontier of technological evolution as we pioneer the next era of quantum computing. We seek a visionary Quantum Computing Researcher to architect breakthrough solutions for 2026 and beyond. This role offers unparalleled opportunities to manipulate qubits, develop error-correction algorithms, and collaborate with Nobel laureates in our state-of-the-art facilities. You'll shape the future of cryptography, material science, and artificial intelligence while working with cutting-edge hardware from industry leaders.
Our team operates at the intersection of theoretical physics and practical application, where your innovations could redefine computational boundaries. We offer competitive equity packages, flexible work arrangements, and dedicated R&D budgets for your most ambitious projects. If you're ready to solve problems that haven't been solved yet, apply today.
Responsibilities
- Design and implement quantum algorithms for 2026-era applications in cryptography and AI optimization
- Develop novel error-correction protocols to achieve fault-tolerant quantum computation
- Collaborate with hardware teams to interface with next-generation quantum processors
- Lead research initiatives in quantum machine learning and simulation
- Publish findings in top-tier journals and present at international conferences
- Mentor junior researchers and secure federal/state research grants
- Contribute to quantum security frameworks for critical infrastructure
Qualifications
- PhD in Physics, Computer Science, or related field with quantum specialization
- 5+ years of hands-on quantum computing research experience
- Expertise in Qiskit, Cirq, or equivalent quantum programming frameworks
- Published work in Nature/Science or equivalent high-impact journals
- Deep understanding of quantum decoherence and entanglement principles
- Proven ability to translate theoretical models into practical implementations
- Experience securing DoE or NSF quantum research grants
- Strong background in linear algebra and complex probability theory