Field of Study India: Mathematics

Jai Kumar Sharma

Mr. Jai Kumar Sharma is a mathematics teacher at an Eklavya Model Residential School (EMRS), Nandurbar, a government-run tribal residential school under the Ministry of Tribal Affairs, Government of India. He teaches mathematics to students in Grades 6 – 12, working primarily with first-generation learners from tribal and marginalized communities. He also serves as a Master Trainer for UNICEF India’s TALASH (Tribal Aptitude, Life Skills and Self-Esteem Hub) initiative, supporting teacher development and instructional improvement in government schools.

Prior to his current role, Mr. Sharma worked as a Mathematics Faculty member at Physics Wallah Pvt. Ltd., where he delivered concept-based and exam-oriented instruction and contributed to curriculum development and assessment design. He also served as an online Mathematics Tutor with Focus Edumatics Pvt. Ltd., providing one-to-one instruction to U.S. students, and as a Subject Matter Expert with Chegg India Pvt. Ltd., supporting learners across Algebra, Geometry, Calculus, and Statistics.

Mr. Sharma holds an M.Sc. from Raja Mahendra Pratap Singh State University and a B.Ed. from Dr. Bhimrao Ambedkar University. He is CTET-qualified (2022) and has completed international certifications in online teaching, educational technology, and social-emotional learning from institutions including the University of London, the University of New South Wales, and the University of Colorado.

During his Fulbright Teaching Excellence and Achievement (TEA) program, Mr. Sharma is observing and participating in secondary mathematics classrooms, collaborating with U.S. teachers, and engaging in professional development on student-centered pedagogy, assessment, and instructional technology. He is understanding how American schools support diverse and first-generation learners through differentiated instruction, project-based learning, and data-informed teaching practices, and developing curriculum resources and teaching strategies that can be adapted to high-need, low-resource school settings in India.

Senthil Selvan Jayam

Mr. Senthil Selvan Jayam is a Mathematics teacher with 20 years of experience, instructing students of grades 6 through 10 at the Government Higher Secondary School in Kallur, Pudukkottai District, Tamil Nadu. He holds a master’s degree and a M.Phil in mathematics, as well as a bachelor’s degree in education. His contributions to developing the information and communication technology (ICT) infrastructure at his school, effectively integrating ICT into his classroom teaching, and creating educational content has earned him numerous awards, including the National ICT Award.

Senthil is learning about new technologies and pursuing professional development through the Fulbright Teaching Excellence and Achievement program. He is enthusiastic about the opportunity to teach in American schools and to experience the US educational system. After completing this program, he intends to share his learnings with fellow educators in detail. He firmly believes that this exchange of knowledge will benefit not only him but also his school and the larger teaching community.

Benny Varghese

Mr. Benny Varghese is Research and Publication Officer (Post Graduate Teacher Mathematics) at Navodaya Leadership Institute, Canacona, Goa—one of the seven teacher training institutes for Navodaya Schools run by the Ministry of Education, Government of India. With 25 years of teaching experience in senior secondary schools, Mr. Varghese was honored with the National ICT Award by the Government of India in 2016 in recognition of his effective and innovative integration of ICT in promoting students’ learning. During 2020-22, he served as an institute advisory board member of the Central Institute of Education Technology, a constituent unit of the National Council of Educational Research and Training, Government of India. He holds a master’s degree in mathematics and a bachelor’s degree in education.

At times, the abstractness of mathematics makes its teaching and learning a dull experience for many. Through his Fulbright DAI project, ‘Toy-based pedagogy for enjoyable mathematics learning’, Mr. Varghese aims to transform the traditional methods of teaching and learning Math by means of gamification. Given children’s fondness for games, he intends to design and use mathematical games to teach and reinforce math concepts. Upon his return to India, he intends to share his enriching Fulbright DAI experience and his pedagogical findings with Navodaya school teachers. He further aims to implement the findings of his project in Navodaya schools and in other educational organizations in the country.

Rahul Kumar

Dr. Rahul Kumar is currently a postdoctoral F ellow at the Center for Geometry and Physics, Institute for Basic Science, POSTECH, South Korea. He obtained his BSc from B S A C ollege, Mathura, Dr. Bhimrao Ambedkar University, Agra, Uttar Pradesh, and his MSc from the Indian Institute of Technology Kanpur. He then completed his PhD in October 2020 from the Indian Institute of Technology Gandhinagar under the supervision of Prof. Atul Dixit. His research interests are in analytic number theory, special functions, and the theory of partitions. The work of Ramanujan also influences Dr. Kumar’s research. Over the years, he has worked on various topics such as the Lambert series, zeros and special values of certain L-functions, and the theory of zeta and Bessel functions arising from modular relations, etc. He has published several research papers in reputed international journals. He has qualified for IIT-JAM, CSIR-NET, and GATE examinations. Recently, he was selected for the NBHM postdoctoral F ellowship.

As a Fulbright-Nehru Postdoctoral Research Fellow , Dr. Kumar will be joining the Department of Mathematics, Penn State University, University Park, USA. The study of Selberg L-functions has been of great interest to mathematicians since Selberg introduced them. During his stint, Dr. Kumar will also study the theory of these L-functions apart from developing the theory of generalized Hurwitz zeta and polylogarithm functions. The latter two functions have appeared in his (and others) recent works on modular relations and Herglotz functions.