Tenure-Track: Quantum Mathematics & Information Science

Utah State University

Logan (UT)

On-site

USD 81,000 - 99,000

Full time

12 days ago

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Job summary

The Department of Mathematics and Statistics at Utah State University invites applications for a nine-month tenure-track Assistant Professor position in the Mathematical Foundations of Quantum Information Science, with a starting date of August 1, 2027.

We seek candidates whose research bridges mathematical foundations and modern aspects of quantum information science, potentially including algebraic and geometric quantization, quantum probability, quantum computing, quantum algorithms for PDEs,

Qualifications

  • Ph.D. in mathematics, physics, computer science, engineering, or closely related field.
  • Strong record at the interface of mathematics and quantum information science.
  • Evidence of, or potential for, excellent teaching and mentoring.

Responsibilities

  • Research: develop an independent, externally funded program at the interface of mathematics and quantum information science.
  • Teaching: deliver core undergraduate and graduate mathematics courses and develop advanced courses related to quantum mathematics.
  • Mentorship: supervise graduate and undergraduate students in related research projects.
  • Collaboration: establish synergies across campus with physics, chemistry, engineering, and computing.
  • Service: perform departmental, college, and professional service.

Skills

Interdisciplinary collaboration
Teaching and mentoring
Grant/proposal development

Education

PhD in Mathematics
PhD in Physics
PhD in Computer Science
PhD in Engineering

Job description

The Department of Mathematics and Statistics at Utah State University invites applications for a nine-month tenure-track Assistant Professor position in the Mathematical Foundations of Quantum Information Science, with a starting date of August 1, 2027.

We seek candidates whose research bridges mathematical foundations and modern aspects of quantum information science, potentially including algebraic and geometric quantization, quantum probability, quantum computing, quantum algorithms for PDEs,

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