IRAD - Research Scientist (Math and Cryptography) - Riverside Research Institute
Lexington, MA 02421
About the Job
The research scientist will contribute to a team responsible for researching and developing mathematically grounded solutions in security systems. They will be expected to develop, test, debug, and push both code and accompanying documentation. Additionally, they should have demonstrable experience in one high-level language (e.g., Python, MATLAB) and C/C++. Moreover, the candidate should have prior experience conducting in-depth mathematical analysis of cryptographic protocols and cryptographic primitives. The research scientist should have the writing skills necessary to communicate their ideas and results to internal and external stakeholders. Furthermore, the research scientist will also contribute to technical marketing and proposal writing in their research area in addition to interfacing with team members across Riverside Research locations.
All Riverside Research opportunities require US citizenship.
Responsibilities:- Perform in-depth mathematical/statistical analysis on algorithms and their output
- Develop, test, optimize and verify algorithms in Python (or MATLAB)
- Implement algorithms in C/C++ when needed
- Contribute to whitepapers and/or published papers that document innovative work performed
- Collaborate with team members on debugging, reviewing papers/proposals, etc.
- Participate in relevant internal and customer meetings, including overnight travel
Required Qualifications:
- Active TS clearance
- Must be willing to work onsite 75-85% of time
- MS in mathematics, computer science or related field
- Strong background in cryptology (cryptography and cryptanalysis)
- A minimum of 3-4 years’ hands-on work experience in algorithm (preferably cryptological) design/analysis
- Demonstrated proficiency in Python (or MATLAB) and C/C++
Desired Qualifications:
- 2+ years’ experience and PhD degree in mathematics, computer science or a related field
- Demonstratable experience in performing mathematical analysis of cryptographic primitives
- Self-starter with ability to manage time independently without direct supervision
- Superior written and verbal communications skills