Convergence analysis and parity conservation of a new form of a quadratic explicit spline

06/25/2019
by   A. J. Ferrari, et al.
0

In this study, a new form of quadratic spline is obtained, where the coefficients are determined explicitly by variational methods. Convergence is studied and parity conservation is demonstrated. Finally, the method is applied to solve integral equations.

READ FULL TEXT

page 1

page 2

page 3

page 4

research
08/01/2022

A Review on Higher Order Spline Techniques for Solving Burgers Equation using B-Spline methods and Variation of B-Spline Techniques

This is a summary of articles based on higher order B-splines methods an...
research
11/21/2022

Robust Faber–Schauder approximation based on discrete observations of an antiderivative

We study the problem of reconstructing the Faber–Schauder coefficients o...
research
07/25/2019

A Collocation Method in Spline Spaces for the Solution of Linear Fractional Dynamical Systems

We used a collocation method in refinable spline space to solve a linear...
research
05/05/2022

Geometric Methods for Adjoint Systems

Adjoint systems are widely used to inform control, optimization, and des...
research
12/19/2021

Time-Dependent Duhamel Renormalization method with Multiple Conservation and Dissipation Laws

The time dependent spectral renormalization (TDSR) method was introduced...
research
11/16/2021

Time integrator based on rescaled Rodrigues parameters

We develop an explicit, second-order, variational time integrator for fu...
research
04/04/2018

Nonexistence of generalized bent functions and the quadratic norm form equations

We obtain the nonexistence of generalized bent functions (GBFs) from (/t...

Please sign up or login with your details

Forgot password? Click here to reset