Michael F. Singer is affiliated with North Carolina State University in the United States and conducts research primarily in the fields of Mathematics and Computer Science. Their work spans various subfields, including Computational Theory and Mathematics, Geometry and Topology, Mathematical Physics, Statistical and Nonlinear Physics, and Applied Mathematics.
The main research topics addressed by Michael F. Singer include Polynomial and algebraic computation, Algebraic Geometry and Number Theory, Nonlinear Waves and Solitons, Advanced Combinatorial Mathematics, Mathematical Dynamics and Fractals, History and Theory of Mathematics, and Advanced Numerical Analysis Techniques.
Recent publications highlight a focus on the mathematical analysis of walks in the quarter plane, differential algebraic generating series, and telescopers for differential forms. Notable papers include:
Michael F. Singer has collaborated frequently with several researchers, including Charlotte Hardouin, Julien Roques, Shaoshi Chen, Ruyong Feng, and Thomas Dreyfus. These collaborations demonstrate ongoing engagement with peers working on interconnected topics.
Their work has been disseminated through notable publication venues such as arXiv (Cornell University), Selecta Mathematica, Journal of Combinatorial Theory Series A, Advances in Applied Mathematics, and Springer proceedings in mathematics & statistics.
Michael F. Singer was recognized as a Fellow of the American Mathematical Society in 2013, reflecting a formal acknowledgment within the professional community.
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French Institute for Research in Computer Science and Automation - INRIA
Publications: 11
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