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Quantum Computing Research Scientist

Nexus Labs
San Francisco
Estimated Salary
USD 180.000 – USD 250.000
New
Live Update
1 Juni 2026
Deadline
1 Jun 2027

Job Description

Step into the future with Nexus Labs! We're pioneering quantum computing breakthroughs that will redefine 2026's technological landscape. Join our elite research team to develop revolutionary algorithms and protocols that will power next-gen AI, cryptography, and materials science. At Nexus, you'll collaborate with Nobel laureates and cutting-edge innovators in our state-of-the-art quantum lab, where your ideas could shape humanity's digital frontier.

We offer unparalleled resources, flexible work arrangements, and a culture that celebrates intellectual curiosity. Your work will directly impact industries from healthcare to space exploration, making this your opportunity to leave an indelible mark on the coming decade.

Responsibilities

  • Design and implement novel quantum algorithms for computational optimization problems
  • Develop error correction protocols for scalable quantum systems
  • Collaborate with hardware engineers to optimize quantum processor architectures
  • Lead experimental validation of quantum supremacy claims
  • Publish breakthrough research in top-tier journals and conferences
  • Mentor junior researchers in quantum information theory
  • Secure patents for proprietary quantum methodologies

Qualifications

  • PhD in Quantum Physics, Computer Science, or related field
  • 3+ years of hands-on quantum computing research experience
  • Expertise in quantum circuit design and simulation frameworks
  • Proficiency in Python, Q#, or C++ for quantum programming
  • Strong background in linear algebra and probability theory
  • Experience with quantum annealing or superconducting qubits
  • Published work in Nature/Science or IEEE journals
  • Ability to translate complex concepts for interdisciplinary teams

Required Skills

Quantum Computing Machine Learning Cryptography Q# Python Quantum Algorithms Superconducting Qubits Linear Algebra

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