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Hire Yangqin F.

Spain

USD 25 /hr

Mathematician | Expert in Pure Maths, Advance Maths, Math Olympiad

Profile Summary

I have done my Ph. D degree in Mathematics at Université Paris-Sud 11. I have 4 years of teaching experience (including supervising Ph. D and Master students) at university level, more than 10 years of experience in academic research. I’m expert in LaTeX, MATLAB, Word, Excel, etc. I’m also an electronic techno-geek.

Subject Matter Expertise

• ★ Pure Mathematics
• ☆ Fractals
• ☆ Calculus
• ☆ Mathematical Analysis
• ☆ Geometry
• ☆ Matlab
• ☆ Excel
• ☆ LaTex

Services

• Writing
• Research
• Consulting

Writing Technical Writing

Research Scientific and Technical Research, Systematic Literature Review

Consulting Scientific and Technical Consulting

Work Experience

Associate Professor

Huazhong University of Science and Technology

September 2017 - Present

Postdoc

Max Planck Institute for Gravitational Physics

October 2015 - June 2017

Education

Ph.D. (Département de Mathématiques d’Orsay)

Université Paris-Sud

September 2012 - September 2015

Master (Département de Mathématiques d’Orsay)

Université Paris-Sud

September 2011 - July 2012

(Department of Mathematics)

Tsinghua University Beijing CN

September 2010 - June 2011

Bachelor (Department of Mathematics)

Tsinghua University

August 2006 - June 2010

Certifications

• Diplomate in Mathematics

  Brainbench

  September 2015 - Present

Publications

PREPRINT

(2020). Plateau's problem with Čech homological conditions on $C^2$ manifold.

(2019). On the equality between the infimum obtained by solving various Plateau's problem.

(2016). Local $C^{1,β}$-regularity at the boundary of two dimensional sliding almost minimal sets in $\mathbb{R}^3$.

JOURNAL ARTICLE

Fang, Y.(2020). On the convergence of almost minimal sets for the Hausdorff and varifold topologies . Journal des Mathematiques Pures et Appliquees. 133. p. 329-354.

Fang, Y.(2018). Hölder regularity at the boundary of two-dimensional sliding almost minimal sets . Advances in Calculus of Variations. 11. (1). p. 29-63.

Fang, Y., Kolasiński, S.(2018). Existence of solutions to a general geometric elliptic variational problem . Calculus of Variations and Partial Differential Equations. 57. (3).

Fang, Y.(2016). Existence of minimizers for the Reifenberg Plateau problem . Annali della Scuola normale superiore di Pisa - Classe di scienze. 16. (3). p. 817-844.