Dan Reznik
Adjunct Professor at Pontifícia Universidade Católica do Rio de Janeiro
Expertise
Links
Biography
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Education
- MSc University of Wisconsin-Madison (1990 — 1995)
- BSc The University of Kansas (1987 — 1990)
- tecnico em eletronica Centro Federal de Educação Tecnológica Celso Suckow da Fonseca (1981 — 1983)
Companies
- Director Data Science Consulting (2019)
- Principal Consultant Data Science Consulting (2019)
- Adjunct Professor Pontifícia Universidade Católica do Rio de Janeiro (2013)
- Adjunct Professor Fundação Dom Cabral (2019 — 2021)
- Principal Consultant Upper West Soluções (2011 — 2019)
- Founder Azor Diagnostics (2018 — 2019)
- Principal Consultant -- Advanced Analytics, Data Science, Machine Learning Microsoft (2016 — 2017)
- Adjunct Lecturer FGV - Fundação Getulio Vargas (2014 — 2016)
- Consultant / Solar Systems Analytics and Optimization Edisun CSP (2015 — 2016)
Skills
- Lecturing
- .NET
- Cleantech
Other
Renewable Energy Systems, Article Writing, Options Strategies, inventions, Investments, Options, Alternative Energy, Product Owner, Big Thinker, C#, Guitar Playing, Artificial Intelligence, Hadoop, Modeling, Big data, Simulation, Solar, Data Science, Venture Capital, Distributed Systems, Python, Statistics, Patents, Solar Energy, Data Analytics, Computer Vision, Text Mining, Renewable Energy, Robotics, Recommender Systems, Analysis, Information Retrieval, Software Development, Entrepreneurship, Optimization, Data Analysis, Integration, Product Management, Product Development, Start-ups, Software Engineering, Simulations, Analytics, Algorithms, Machine Learning, Big Data, Data Mining
Videos
ICGG2022 [short]: "Exploring the Steiner-Soddy Porism"
Rotating Equilaterals VII: Conic locus of X2 of antipedal triangles
ICGG2022 [full]: "The Wrought-Iron Beauty of Poncelet Loci"
Isodynamic points II: centers of Apollonius' circles are collinear & reciprocity wrt circumcircle
Isodynamic Points IV: flank triangles between hexagons erected on a triangle's sides have common X16
ICGG2022 [short]: "The Wrought-Iron Beauty of Poncelet Loci"
Multiple-Caustic Poncelet V: a non-poristic and a quasi-poristic N=4, what is going on?
Rotating Equilaterals VI: The nature of eversions of the anticevian triangle w.r.t. a point P
Multiple-Caustic Poncelet III: an N=10 example on variant of the bicentric family
ICGG2022 [full]: "Exploring the Steiner-Soddy Porism"
More Circumparabola Loci over Poncelet Triangle: the case of the Polar triangle
N-Point Porism I: three-point quasi-porisms
Extending A. Skutin's result I: locus of isogonal conjugate of fixed point over Poncelet triangles
Multiple-Caustic Poncelet IV: cases when a pseudo-porism is maintained and cases when it fails
Rotating Equilaterals IV: loci of cevian triangle centers w.r.t. any point on the plane
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