Motivated and detail-oriented graduate with a Bachelor's degree in Mathematics and currently working on a Master's degree, specializing in algebraic geometry. My Bachelor’s thesis focused on applying the Gröbner basis method to computer origami, where I explored and synthesized existing techniques while correcting prior findings. For my Master’s thesis, I am developing a novel approach to the deformation of toric varieties, advancing current methods in this field.
I conducted weekly tutorials in the following courses, graded weekly assignments, and corrected the final exam.
I have supported students of all age groups, particularly in mathematics and the natural sciences.
I taught a high school physics class as a temporary teacher and worked as a substitute teacher in various other subjects.