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Hire Dr. Damjan P.

France

USD 48 /hr

PhD. Mathematician

Profile Summary

I hold a PhD in Mathematics with 5 years of postdoctoral research experience, specializing in algebraic topology, category theory, and geometric structures. My work involved rigorous proof construction, abstract reasoning, and complex problem solving.

Subject Matter Expertise

• ★ Pure Mathematics
• ★ Categorical Algebra
• ★ Geometry
• ☆ Applied Mathematics
• ☆ Mathematical Models
• ☆ Mathematics Education
• ☆ Mathematical Physics
• ☆ Differential Equations
• ☆ Algebra
• ☆ Calculus
• ☆ Mathematical Analysis
• ☆ Topology
• ☆ Python
• ☆ Matlab
• ☆ Excel
• ☆ LaTex
• ☆ R

Services

• Writing

Writing Technical Writing

Work Experience

Postdoctroral Researcher

University of Luxembourg

September 2020 - August 2025

Postdoctoral Researcher

University of Zadar

October 2019 - August 2020

Graduate Research Assistant / Research Assistant

University of Luxembourg

November 2013 - June 2018

Education

PhD Mathematics

University of Luxemburg - Luxembourg

November 2013 - June 2018

Master in Mathematics

University of Zagreb

September 2011 - September 2013

Certifications

• Certification details not provided.

Publications

JOURNAL ARTICLE

Alisa Govzmann, Damjan Pištalo, Norbert Poncin (2024). The Tor Spectral Sequence and Flat Morphisms in Homotopical D-Geometry . Higher Structures.

Alisa Govzmann, Damjan Pištalo, Norbert Poncin (2024). The Tor Spectral Sequence and Flat Morphisms in Homotopical D-Geometry . Higher Structures.

Alisa Govzmann, Damjan Pištalo, Norbert Poncin (2022). A new approach to model categorical homotopy fiber sequences . Dissertationes Mathematicae.

Gennaro Di Brino, Damjan Pištalo, Norbert Poncin (2019). Homotopical algebraic context over differential operators . Journal of Homotopy and Related Structures.

Gennaro di Brino, Damjan Pištalo, Norbert Poncin (2018). Koszul–Tate resolutions as cofibrant replacements of algebras over differential operators . Journal of Homotopy and Related Structures.

Damjan Pištalo, Norbert Poncin (2018). On Koszul–Tate resolutions and Sullivan models . Dissertationes Mathematicae.