
Overview
Background
Artem Pulemotov holds a Bachelor's degree from Kyiv University and a PhD from Cornell University. His research is primarily in the field of geometric analysis. He had been a Dickson Instructor at the University of Chicago before joining the School of Mathematics and Physics at UQ as a lecturer in 2012.
Availability
- Professor Artem Pulemotov is:
- Available for supervision
- Media expert
Fields of research
Qualifications
- Doctor of Philosophy, Cornell University
Works
Search Professor Artem Pulemotov’s works on UQ eSpace
2007
Journal Article
Spectral theory and Wiener-Ito decomposition for the image of a Jacobi field
Berezansky, Yu M. and Pulemotov, Artem D. (2007). Spectral theory and Wiener-Ito decomposition for the image of a Jacobi field. Ukrainian Mathematical Journal, 59 (6), 811-832. doi: 10.1007/s11253-007-0052-x
2005
Journal Article
Image of the Spectral Measure of a Jacobi Field and the Corresponding Operators
Berezansky, Y. M., Lytvynov, E. W. and Pulemotov, A. D. (2005). Image of the Spectral Measure of a Jacobi Field and the Corresponding Operators. Integral Equations and Operator Theory, 53 (2), 191-208. doi: 10.1007/s00020-004-1344-2
2004
Book Chapter
On the generalized joint eigenvector expansion for commuting normal operators
Pulemotov, Artem (2004). On the generalized joint eigenvector expansion for commuting normal operators. Current trends in operator theory and its applications. (pp. 517-524) edited by Joseph A. Ball, J. William Helton, Martin Klaus and Leiba Rodman. Basel, Germany: Birkhauser Verlag.
2004
Conference Publication
On the generalized joint eigenvector expansion for commuting normal operators
Pulemyotov, A (2004). On the generalized joint eigenvector expansion for commuting normal operators. International Workshop on Operator Theory and its Applications (IWOTA), Blacksburg Va, Aug, 2002. BASEL: BIRKHAUSER VERLAG AG.
2003
Journal Article
Support of a joint resolution of identity and the projection spectral theorem
Pulemyotov, Artem D. (2003). Support of a joint resolution of identity and the projection spectral theorem. Infinite Dimensional Analysis Quantum Probability and Related Topics, 6 (4), 549-561. doi: 10.1142/S0219025703001444
2001
Journal Article
On the support of the product of resolutions of identity
Pulemotov, Artyom. (2001). On the support of the product of resolutions of identity. Methods of Functional Analysis and Topology, 7 (2), 75-80.
Funding
Current funding
Past funding
Supervision
Availability
- Professor Artem Pulemotov is:
- Available for supervision
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Available projects
-
Geometric analysis
Several projects are available in the field of geometric analysis. Specific topics include geometric flows, prescribed curvature problems, geometry of Lie groups and homogeneous spaces, Yang-Mills theory, and connections with mathematical physics.
Supervision history
Current supervision
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Doctor Philosophy
Geometric differential equations with symmetries
Principal Advisor
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Doctor Philosophy
Geodesics on Homogeneous Spaces and connections to the Euler Fluid Equations
Principal Advisor
Other advisors: Associate Professor Ramiro Lafuente
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Doctor Philosophy
Geometric flows with symmetry
Associate Advisor
Other advisors: Associate Professor Ramiro Lafuente
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Doctor Philosophy
Supersymmetric field theories on curved manifolds and applications
Associate Advisor
Other advisors: Associate Professor Yao-zhong Zhang, Dr Gabriele Tartaglino Mazzucchelli
Completed supervision
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2019
Doctor Philosophy
A degree-theoretic approach to geometric equations on manifolds with symmetries
Principal Advisor
Other advisors: Professor Joseph Grotowski, Professor Jorgen Rasmussen
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2016
Doctor Philosophy
The Bianchi Identity and the Ricci Curvature Equation
Principal Advisor
Other advisors: Professor Joseph Grotowski
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2023
Doctor Philosophy
Curvature Problems in Hermitian Geometry
Associate Advisor
Other advisors: Associate Professor Ramiro Lafuente
Media
Enquiries
Contact Professor Artem Pulemotov directly for media enquiries about:
- differential equations
- geometry
- Mathematical analysis
- mathematical physics
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