A Numerical Procedure for Proving Specific Strict One-Variable Inequalities in Specific Finite Intervals
Man Kam Kwong

TL;DR
This paper introduces a numerical method implemented in MAPLE to rigorously prove strict one-variable inequalities within finite intervals, aiding in establishing strict bounds of functions.
Contribution
It presents a brute-force numerical procedure and MAPLE implementation for rigorously proving specific strict inequalities in finite intervals.
Findings
Successfully proves strict inequalities within finite intervals.
Provides a MAPLE implementation for the numerical procedure.
Useful for affirming strict lower bounds of functions.
Abstract
A numerical procedure and its MAPLE implementation capable of rigorously, albeit in a brute-force manner, proving specific strict one-variable inequalities in specific finite intervals is described. The procedure is useful, for instance, to affirm strict lower bounds of specific functions.
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Taxonomy
TopicsMatrix Theory and Algorithms · Numerical methods for differential equations · Numerical Methods and Algorithms
