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Quantum Computing Research Scientist

Nexus Quantum Labs
San Francisco
Estimated Salary
USD 180.000 – USD 280.000
New
Live Update
2 Juli 2026
Deadline
2 Jul 2027

Job Description

Join Nexus Quantum Labs at the forefront of the quantum revolution! We're seeking a visionary Quantum Computing Research Scientist to pioneer breakthroughs in quantum algorithms, error correction, and hardware optimization. Shape the future of computation by solving problems deemed impossible for classical systems. Collaborate with Nobel laureates and industry pioneers in our state-of-the-art San Francisco laboratory, where innovation meets real-world application.

Responsibilities

  • Design and implement novel quantum algorithms for optimization, cryptography, and machine learning
  • Develop quantum error correction protocols to enhance qubit stability and fidelity
  • Collaborate with hardware teams to co-design quantum processor architectures
  • Lead experimental validation of quantum systems using superconducting and photonic platforms
  • Publish high-impact research in peer-reviewed journals and present at international conferences
  • Mentor junior researchers and contribute to quantum computing patent portfolios
  • Translate theoretical models into practical quantum applications for industry partners

Qualifications

  • PhD in Physics, Computer Science, or Mathematics with quantum computing focus
  • 3+ years of hands-on experience with quantum programming frameworks (Qiskit, Cirq, Q#)
  • Deep understanding of quantum mechanics, linear algebra, and complexity theory
  • Publication record in top-tier quantum computing or physics journals
  • Proficiency in quantum hardware simulation and experimental validation tools
  • Strong analytical skills for solving abstract computational problems
  • Excellent communication abilities for technical and non-technical audiences

Required Skills

Quantum Computing Quantum Algorithms Quantum Error Correction Qiskit Cirq Q# Superconducting Qubits Photonic Quantum Systems Quantum Machine Learning Linear Algebra

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