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Profile Details
Contact
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USD 50 /hr
Hire Dr. Mehdi Ghasemi
Canada
USD 50 /hr

Mathematician & Data Scientist | Expert in Python

Profile Summary
Subject Matter Expertise
Services
Work Experience

Senior Scientist- Mathematician

Edmonton Police Service

June 2020 - Present

Adjunct Professor at Department of Mathematics & Statistics

University of Saskatchewan

November 2018 - Present

Data Scuentist

Government of Saskatchewan

August 2017 - May 2020

Postdoctoral fellow

University of Saskatchewan

May 2014 - August 2017

Postdoctoral fellow

Nanyang Technological University

February 2013 - April 2014

Postdoctoral fellow

Universitat Konstanz

September 2012 - December 2012

Education

PhD (Mathematics and Statistics)

University of Saskatchewan

January 2009 - August 2012

MSc (Basic Sciences)

Tarbiat Modares University

September 2002 - August 2004

Certifications
  • Certification details not provided.
Publications
JOURNAL ARTICLE
Ghasemi, M., Ghasemi, M., Lasserre, J.B., Marshall, M.(2014). Lower bounds on the global minimum of a polynomial . Computational Optimization and Applications. 57. (2). p. 387-402.
Ghasemi, M., Kuhlmann, S., Marshall, M.(2014). Application of Jacobi's representation theorem to locally multiplicatively convex topological R-algebras . Journal of Functional Analysis. 266. (2). p. 1041-1049.
Ghasemi, M., Marshall, M., Wagner, S.(2014). Closure of the Cone of Sums of 2d-powers in Certain Weighted l 1-seminorm Topologies . Canadian Mathematical Bulletin. 57. (2). p. 289-302.
Ghasemi, M., Kuhlmann, S., Samei, E.(2013). The moment problem for continuous positive semidefinite linear functionals . Archiv der Mathematik. 100. (1). p. 43-53.
(2013). Closure of the cone of sums of 2d-powers in commutative real topological algebras . Journal of Functional Analysis. 264. (1). p. 413-427.
Ghasemi, M., Marshall, M.(2012). Lower bounds for polynomials using geometric programming . SIAM Journal on Optimization. 22. (2). p. 460-473.
Ghasemi, M., Marshall, M., Ghasemi, M., Marshall, M.(2010). Lower bounds for a polynomial in terms of its coefficients . Archiv der Mathematik. 95. (4). p. 343-353.
(2006). Beatty sequences and the arithmetical hierarchy . Lecture Notes in Logic.
RESEARCH TOOL
(2012). CvxAlgGeo .