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Information Technology 🏢 Full Time ⭐️ Verified

Quantum Computing Researcher

Nexus Labs
San Francisco
Estimated Salary
USD 180.000 – USD 250.000
Live Update
16 Mei 2026
Deadline
16 Mei 2027

Job Description

Join Nexus Labs at the forefront of technological evolution as we pioneer quantum computing solutions for 2026 and beyond. We're seeking visionary Quantum Computing Researchers to develop next-gen algorithms that will redefine computational boundaries. Our cutting-edge lab in San Francisco offers unparalleled resources and collaborative environment for groundbreaking work.

What You'll Achieve:
Architect quantum algorithms for real-world applications in cryptography, AI optimization, and material science. Publish breakthrough research in top-tier journals and contribute to open-source quantum frameworks. Collaborate with Nobel laureates and industry pioneers to shape the quantum landscape.

Responsibilities

  • Design and implement novel quantum algorithms for complex computational problems
  • Lead quantum circuit optimization and error mitigation research
  • Collaborate with hardware teams to develop quantum-classical hybrid systems
  • Publish peer-reviewed research and present at international conferences
  • Develop quantum software tools for industry adoption
  • Mentor junior researchers and interns in quantum methodologies
  • Secure research grants and industry partnerships

Qualifications

  • PhD in Quantum Computing, Physics, or Computer Science (or equivalent experience)
  • 3+ years hands-on experience with quantum programming (Qiskit, Cirq, or similar)
  • Publication record in quantum computing or related fields
  • Deep understanding of quantum mechanics and information theory
  • Expertise in at least one classical programming language (Python/C++)
  • Experience with cloud quantum platforms (IBM Quantum, Amazon Braket)
  • Strong background in linear algebra and probability theory

Required Skills

Quantum Computing Qiskit Cirq Quantum Algorithms Cryptography Machine Learning Python C++ Linear Algebra Research

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