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CV.pdf
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CV.pdf
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CV.tex
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CV.tex
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@ -69,16 +69,16 @@ classes that I taught as an Instructor of Record: \\
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\section{Awards and Achievements}
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\begin{longtable}{L!{\VRule}R}
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Spring 2024 & I was a recipient of the 2024 C. Eugene Springer Scholarship. \\
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Spring 2021 & I was among the 9 students selected for PhD at the prestigious TIFR (Tata Institute for Fundamental Research), Mumbai. \\
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Fall 2019 & I got into the top quartile in Simon Marais Mathematics Competition and received a special mention. \\
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Fall 2019 & I secured a nationwide rank 10 in CSIR-UGC NET, December 2019. \\
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Spring 2019 & I secured nationwide rank 2 in the M. Math. entrance test of ISI (Indian Statistical Institute). \\
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Spring 2024 & I was a recipient of the 2024 C. Eugene Springer Scholarship. \\
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Spring 2021 & I was among the 9 students selected for PhD at the prestigious TIFR (Tata Institute for Fundamental Research), Mumbai. \\
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Fall 2019 & I got into the top quartile in Simon Marais Mathematics Competition and received a special mention. \\
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Fall 2019 & I secured a national rank of 10 in CSIR-UGC NET, December 2019. \\
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Spring 2019 & I secured a national rank of 2 in the M. Math. entrance test of ISI (Indian Statistical Institute). \\
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Spring 2019 & I was among the 15 students selected for interview at the prestigious CMI (Chennai Mathematical Institute) for M.Sc. in
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Mathematics. \\
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Spring 2019 & I secured nationwide rank 87 in JAM 2019 and was among the 5 students selected for admission in the prestigious IISc (Indian
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Institute of Science) for integrated PhD in Mathematics. \\
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2016 & I received the prestigious INSPIRE SHE scholarship (for the period 2016-2019). \\
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Mathematics. \\
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Spring 2019 & I secured a national rank of 87 in JAM 2019 and was among the 5 students selected for admission in the prestigious IISc (Indian
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Institute of Science) for integrated PhD in Mathematics. \\
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2016 & I received the prestigious INSPIRE SHE scholarship (for the period 2016-2019). \\
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\end{longtable}
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\section{Programming}
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@ -101,19 +101,19 @@ familiar with Linux, Docker, and shell programming.
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\section{Presentations/Talks}
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\begin{tabular}{L!{\VRule}R}
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Spring 2024 & \say{Proof Formalization in Lean, or: how to trick your computer into doing (even) more math} with Dr. Mario Morán Cañón
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in OU Math Club at the University of Oklahoma \\
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Spring 2024 & \say{Exceptional Primes and Where to Find Them} in MathFest at the University of Oklahoma \\
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Spring 2024 & \say {A (very) Brief Introduction to Lean 4} in Student Algebra Seminar at the University of Oklahoma \\
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Spring 2024 & \say{Proof Formalization in Lean, or: how to trick your computer into doing (even) more math} together with Dr. Mario Morán Cañón
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in OU Math Club at the University of Oklahoma \\
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Spring 2024 & \say{Exceptional Primes and Where to Find Them} in MathFest at the University of Oklahoma \\
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Spring 2024 & \say {A (very) Brief Introduction to Lean 4} in Student Algebra Seminar at the University of Oklahoma \\
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Fall 2023 & \say{On Congruences of Coefficients of Modular Forms} in the ARTS (Algebra and Representation Theory Seminar) at the University
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of Oklahoma \\
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Fall 2023 & \say{On Congruences of Coefficients of Modular Forms} in Student Presentation Seminar at the University of Oklahoma \\
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Spring 2023 & \say{Elliptic Curves and Integer Factorization} in Student Presentation Seminar at the University of Oklahoma \\
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of Oklahoma \\
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Fall 2023 & \say{On Congruences of Coefficients of Modular Forms} in Student Presentation Seminar at the University of Oklahoma \\
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Spring 2023 & \say{Elliptic Curves and Integer Factorization} in Student Presentation Seminar at the University of Oklahoma \\
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Fall 2022 & \say{Motivations and Consequences of the Prime Number Theorem} in SPS (Student Presentation Seminar) at the University of
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Oklahoma \\
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Fall 2021 & \say{Primes of the Form $p=x^2+ny^2$} in Student Algebra Seminar at the University of Oklahoma \\
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Spring 2021 & \say{Primes of the Form $p=x^2+ny^2$} for final semester project presentation at the Indian Statistical Institute \\
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Spring 2019 & \say{Planar Graphs and n-Holed Tori} at RKMRC Narendrapur \\
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Oklahoma \\
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Fall 2021 & \say{Primes of the Form $p=x^2+ny^2$} in Student Algebra Seminar at the University of Oklahoma \\
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Spring 2021 & \say{Primes of the Form $p=x^2+ny^2$} for final semester project presentation at the Indian Statistical Institute \\
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Spring 2019 & \say{Planar Graphs and n-Holed Tori} at RKMRC Narendrapur \\
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\end{tabular}
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\section{Conferences Attended}
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