I am an M.Sc student in mathematics at the Indian Institute of Technology Ropar, India.

Previously, I received a B.Sc (Hons) in Mathematics from the Royal University of Phnom Penh, Cambodia.

Education

• 2005-2011: Banoy Primary School, Takeo, Cambodia 

• 2011-2014: Banoy Secondary School, Takeo, Cambodia 

• 2014-2017: Banoy High School, Takeo, Cambodia 

• 2017-2021: BSc in mathematics at the Royal University of Phnom Penh, (RUPP), Cambodia

• 2021-2023: MSc in mathematics at the Indian Institute of Technology (IIT) Ropar, India

Experience

• 2017-2018: Mathematics Tutor, Phnom Penh, Cambodia

• 2018-2019: Mathematics Teacher, Moha Vitia School, Phnom Penh, Cambodia

• 2019-2021: Mathematics Teacher, Tongpor International School, Phnom Penh, Cambodia 

• 2017-2021: Teach Abstract Algebra, Bright And Noble Group - RUPP, Phnom Penh Cambodia

Internship

• May, 2022-July, 2022: Work on " Smooth Manifold " under Dr. Biplab Basak, IIT Delhi, New Delhi, India

Talks

• "Classification Group Of Order 8 and their Correspondence by Cayley's Diagrams", MAC, Cambodia, 01.05.2021

• "Euler's Gem-The Polyhedron Formula and the Birth of Topology", MAC, Cambodia, 27.08.2021

• " Collatz conjecture", IIT Ropar, India, 26.03.2022

• "Differential of a Smooth Map over a Manifold", MAC, Cambodia, 28/08/2022.

• "Bottcher-Wenzel Conjecture and Related Problems", IIT Ropar, India, 06/10/2022.

• "Vector Bundles On Smooth Manifolds", IIT Ropar, India, 02/12/2022

• "Differential Forms on Manifolds", IIT Ropar, India, 07/03/2023

• "Hausdorff Measure and Hausdorff Dimension", IIT Ropar, India, 16/04/2023

• "Integration On Smooth Manifolds", IIT Ropar, India, 10/05/2023

Computer Skills

• Microsoft Word, Microsoft Excel, Microsoft PowerPoint

• MathType

• Latex

• Matlab

Interesting Article To Read

• The Simple Math Problem We Still Can’t Solve

• Mathematicians Prove 30-Year-Old André-Oort Conjecture

• Dividing Walls: Topology and topography I

• Winding numbers: Topography and topology II

• In Topology, When Are Two Shapes the Same?

• New Math Book Rescues Landmark Topology Proof

• Banach-Tarski and the Paradox of Infinite Cloning

• Nobel Prize Awarded for Quantum Topology

• How Mathematicians Use Homology to Make Sense of Topology

• Introducing to Klein Bottle

• Inside the Klein Bottle

• The Fundamental Group

• Wrapping Spheres Around Spheres

• Topology 101: The Hole Truth

• How Mathematicians Use Homology to Make Sense

• Mathematicians Settle Erdos Coloring Conjecture

• A Proof That Some Spaces Can't be Cut

• Disentangling Loops with an Ambient Isotopy

• Seifert Surfaces for Knots and Links

• How Tadayuki Watanabe Disproved Major Conjecture About Spheres

• What is the Geometry of the Universe?

• Mathematicians Transcend Geometric Theory of Motion

• What Shape is the Universe? A New Study Suggests We've Got It All Wrong

• If Our Universe is Expanding, Then What is It Expanding to?

• The Shape and Fate of the Universe

• Exotic Spheres or Why 4-Dimensional Space is a Crazy Place

• Maths in a Minute: Simplices - The Atoms of Topology

• The Mathematical Shapes in Your Brain

• The Shape of Things to Come I

• The Shape of Things to Come II

• The Shape of Things to Come III

• Tinkertoy Models Produce New Geometric Insights

• A Fight to Fix Geometry's Foundations

• *Mathematicians Find Structure in Biased Polynomial

• Mathematicians Answer Old Question About Old Graphs

• New Proof Reveals That Graphs With No Pentagons Are Fundamentally Different

• How Physicists Found a Geometric Structure to Play With

• The Hidden Twist to Making a Mobius Strip

• Mathematicians Solve Decades-Old Classification Problem

• *In Topology, When Are Two Shapes the Same?

• Smooth Manifolds

• Groups, Geometry and Gromov

• A Journey to Define Dimension

• Hidden Dimensions

• Graduate Student Solves Decades-Old Conway Knot Problem

• How Close is Close?

• Solving crimes with maths: Bloodstain pattern analysis

• The Euler-Poincaré Formula

• The Journey to Define Dimension

• Mathematical Connect-the-Dots Reveals How Structure Emerges

• Surfaces So Different Even a Fourth Dimension Can’t Make Them the Same