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frederic-speyser/README.md

Welcome to Frederic's repository! πŸ‘‹

Frederic G. Speyser

Independent Researcher - France
Mathematician (Discrete mathematics)
Entrepreneur
Writer Β· Essayist

Independent researcher based in France, working primarily in discrete mathematics, with a focus on enumerative and analytic combinatorics, graph enumeration, and posets, as well as their connections to algebra, number theory, probability, and applied algorithmics. Contributor to the On-Line Encyclopedia of Integer Sequences (OEIS) - πŸ”— OEIS sequences

Research also extends to other scientific fields, from ecology to astronomy, with the aim of providing mathematical and algorithmic contributions to interdisciplinary projects spanning both fundamental and applied research.

This includes the development of scientific and technical software, research-oriented digital tools, electronic systems, and experimental scientific and technical systems.

Also active as an entrepreneur, writer, and essayist, exploring topics in law, geopolitics, contemporary societal issues, and science through essays, fiction, and documentary film.

πŸ”¬ Microscopist and amateur astronomer.

Links

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  1. non-plane-mgonal-cacti non-plane-mgonal-cacti Public

    Independent verification code for "Enumeration of Non-Plane m-Gonal Cactus Graphs via Split-Decomposition"

    Python

  2. K-F-Research/KF-MicroScale K-F-Research/KF-MicroScale Public

    Light microscopy image acquisition and measurement software

  3. cactus-split-decomp-omega cactus-split-decomp-omega Public

    Exploratory numerical extension of strict m-gonal cactus graph enumeration to mixed cycle-length sets (Ξ© = {5, 6}), via split-decomposition.

    Python

  4. cactus-growth-rate-monotonicity cactus-growth-rate-monotonicity Public

    Verification code for "Strict Monotonicity of the Growth Rate for Non-Plane Strict m-Gonal Cactus Graphs"

    Python

  5. cactus-mixed-cycle-lengths cactus-mixed-cycle-lengths Public

    Verification code for 'Enumeration and Asymptotic Analysis of Strict Non-Plane Cactus Graphs over a Finite Set of Cycle Lengths' - extends the companion single-length paper to a finite mixed set Ξ©.…

    Python