Mentor/s
Dr. Elliott Bertrand
Participation Type
Poster
Abstract
In this poster, we will first examine polynomial interpolation. Interpolation allows us to construct a polynomial through a given set of data points. Interpolation is also used to develop the Newton-Cotes formulas, which are methods for numerical integration, or quadrature, that can approximate more complicated definite integrals. But, there is a way to arrive at even more precise approximations, and we will discover this through a discussion of Gaussian Quadrature.
College and Major available
Mathematics, Education MAT
Location
Digital Commons & West Campus West Building University Commons
Start Day/Time
4-26-2024 12:00 PM
End Day/Time
4-26-2024 2:00 PM
Creative Commons License
This work is licensed under a Creative Commons Attribution-Noncommercial 4.0 License
Abby_Senior_Sem_Paper (11) (1).pdf (649 kB)
Academic Festival Poster.pdf (375 kB)
Interpolation and Quadrature
Digital Commons & West Campus West Building University Commons
In this poster, we will first examine polynomial interpolation. Interpolation allows us to construct a polynomial through a given set of data points. Interpolation is also used to develop the Newton-Cotes formulas, which are methods for numerical integration, or quadrature, that can approximate more complicated definite integrals. But, there is a way to arrive at even more precise approximations, and we will discover this through a discussion of Gaussian Quadrature.
Students' Information
Abigail Poleway, Mathematics Major, Secondary Education and Honors Minors, graduation year 2024