Algorithm for computing semi-Fourier sequences of expressions involving exponentiations and integrations

02/23/2017
by   Hoon Hong, et al.
0

We provide an algorithm for computing semi-Fourier sequences for expressions constructed from arithmetic operations, exponentiations and integrations. The semi-Fourier sequence is a relaxed version of Fourier sequence for polynomials (expressions made of additions and multiplications).

READ FULL TEXT

page 1

page 2

page 3

page 4

research
04/17/2020

A fast algorithm for computing Bell polynomials based on index break-downs using prime factorization

Establishing an interesting connection between ordinary Bell polynomials...
research
06/19/2019

Stability of the Kaczmarz Reconstruction for Stationary Sequences

The Kaczmarz algorithm is an iterative method to reconstruct an unknown ...
research
04/17/2018

On indefinite sums weighted by periodic sequences

For any integer q≥ 2 we provide a formula to express indefinite sums of ...
research
12/04/2020

Connecting 3-manifold triangulations with monotonic sequences of bistellar flips

A key result in computational 3-manifold topology is that any two triang...
research
11/22/2017

Linear complexity of quaternary sequences over Z4 based on Ding-Helleseth generalized cyclotomic classes

A family of quaternary sequences over Z4 is defined based on the Ding-He...
research
11/05/2018

Complexity Estimates for Fourier-Motzkin Elimination

In this paper, we propose a new method for removing all the redundant in...
research
05/11/2023

Simplification of General Mixed Boolean-Arithmetic Expressions: GAMBA

Malware code often resorts to various self-protection techniques to comp...

Please sign up or login with your details

Forgot password? Click here to reset