Jay Hineman

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Jay Hineman

Jay L. Hineman

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Biography

Fordham University Rose Hill - Mathematics

Research Scientist at GEOMETRIC DATA ANALYTICS
Research
Jay
Hineman
Durham, North Carolina
A team leader, researcher, and coder based in Durham, NC. I build pipelines from mathematics to algorithms to deployments to results. I apply mathematical insight to problems in materials, biology, and machine learning. I execute these insights at scale using agile development practices for code and deployment.

Experience

  • University of Kentucky

    Visiting Lecturer in Mathematics

    As a visiting lecturer at University of Kentucky I was responsible for instruction of large service courses (often over 100 students), coordination of services courses to include oversight of graduate assistants, undergraduate assistants, and part-time instructors, and course development and piloting activities.

  • University of Kentucky

    Graduate TA

    Served as a full instructor responsible for course
    design, lectures, and evaluation---taught a wide range of upper and lower division mathematics classes.

  • GEOMETRIC DATA ANALYTICS

    Senior Mathematician

    Jay worked at GEOMETRIC DATA ANALYTICS as a Senior Mathematician

  • GEOMETRIC DATA ANALYTICS

    Mathematician

    Development, implementation, and application of tools from applied mathematics, statistics, and computer science to modeling and data analysis problems. Projects have involved target tracking, logistics and supply chain modeling, and cyber security analysis.

  • Fordham University

    Peter M. Curran Research Instructor

    Visiting assistant professor in the mathematics department.

Education

  • University of Kentucky

    Doctor of Philosophy (Ph.D.)

    Mathematics
    My dissertation research was conducted in nonlinear partial differential equations (PDE) and supervised by Dr. Changyou Wang. Title: THE HYDRODYNAMIC FLOW OF NEMATIC LIQUID CRYSTALS IN $\mathbb{R}^3$ Abstract: This manuscript demonstrates the well-posedness (existence, uniqueness, and regularity of solutions) of the Cauchy problem for simplified equations of nematic liquid crystal hydrodynamic flow in three dimensions for initial data that is uniformly locally $L^3(\mathbb{R}^3)$ integrable ( $L^3_{\mathbb{U}} (\mathbb{R}^3 )). The equations examined are a simplified version of the equations derived by Ericksen and Leslie. Background on the continuum theory of nematic liquid crystals and their flow is provided as are explanations of the related mathematical literature for nematic liquid crystals and the Navier--Stokes equations.

  • University of Kentucky

    Visiting Lecturer in Mathematics


    As a visiting lecturer at University of Kentucky I was responsible for instruction of large service courses (often over 100 students), coordination of services courses to include oversight of graduate assistants, undergraduate assistants, and part-time instructors, and course development and piloting activities.

  • University of Kentucky

    Graduate TA


    Served as a full instructor responsible for course design, lectures, and evaluation---taught a wide range of upper and lower division mathematics classes.

  • University of Kentucky College of Engineering

    Graduate certificate

    Computational Fluid Dynamics

  • Northern Arizona University

    Master of Science (MS)

    Mathematics

Publications

  • A survey of results and open problems for the hydrodynamic flow of nematic liquid crystals

    Proceeding of Variational and Topological Methods: Theory, Applications, Numerical Simulations, and Open Problems

  • A survey of results and open problems for the hydrodynamic flow of nematic liquid crystals

    Proceeding of Variational and Topological Methods: Theory, Applications, Numerical Simulations, and Open Problems

  • Regularity and uniqueness of the heat flow of biharmonic maps

    Preprint

  • A survey of results and open problems for the hydrodynamic flow of nematic liquid crystals

    Proceeding of Variational and Topological Methods: Theory, Applications, Numerical Simulations, and Open Problems

  • Regularity and uniqueness of the heat flow of biharmonic maps

    Preprint

  • Well-posedness of nematic liquid crystal flow in $L^3_{\text{uloc}} (\mathbb{R}^3 )$

    Preprint

  • A survey of results and open problems for the hydrodynamic flow of nematic liquid crystals

    Proceeding of Variational and Topological Methods: Theory, Applications, Numerical Simulations, and Open Problems

  • Regularity and uniqueness of the heat flow of biharmonic maps

    Preprint

  • Well-posedness of nematic liquid crystal flow in $L^3_{\text{uloc}} (\mathbb{R}^3 )$

    Preprint

  • GNGA for general regions: elliptic PDE and crossing semilinear eigenvalues

    Commun. Nonlinear Sci. Numer. Simul.

CALC 1206

3.3(2)

  • Level:
  • Credit hours: 0

MATH 1000

4(1)

  • Level:
  • Credit hours: 0

MATH 1206

1(2)

  • Level:
  • Credit hours: 0

STATISTICS

2(1)

  • Level:
  • Credit hours: 0
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