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Quantum AI Research Scientist

Nexus Quantum Labs
Austin
Estimated Salary
USD 180.000 – USD 250.000
New
Live Update
4 Juli 2026
Deadline
4 Jul 2027

Job Description

Join Nexus Quantum Labs at the forefront of 2026's technological revolution. We're pioneering quantum-AI fusion systems that will redefine computational boundaries. As a Quantum AI Research Scientist, you'll develop breakthrough algorithms at our Austin innovation hub, collaborating with Nobel laureates and industry disruptors. Our state-of-the-art facilities offer unparalleled resources to transform theoretical concepts into real-world applications.

We offer competitive equity packages, flexible hybrid work arrangements, and dedicated R&D time. Shape the future of quantum computing while advancing your career in one of America's most vibrant tech ecosystems.

Responsibilities

  • Design and implement quantum machine learning algorithms for next-gen AI systems
  • Lead cross-functional teams in prototyping quantum neural networks
  • Publish groundbreaking research in top-tier quantum computing journals
  • Develop error-correction protocols for scalable quantum processors
  • Collaborate with hardware teams to optimize quantum-AI integration
  • Secure federal and private research grants for experimental validation
  • Mentor PhD researchers in quantum algorithm development

Qualifications

  • PhD in Quantum Computing, Physics, or Computer Science (or equivalent experience)
  • 3+ years of quantum algorithm development using frameworks like Qiskit or Cirq
  • Published research in quantum machine learning or quantum information theory
  • Expertise in Python, TensorFlow, and quantum simulation tools
  • Strong background in linear algebra and quantum mechanics
  • Experience with high-performance computing and GPU acceleration
  • Proven track record of securing research funding
  • US citizenship or permanent residency required for government contracts

Required Skills

Quantum Computing Machine Learning Python Qiskit Cirq TensorFlow Quantum Algorithms Research Linear Algebra

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