Matching anti-forcing polynomials of catacondensed hexagonal systems
Shuang Zhao
TL;DR
This paper introduces a recurrence relation for anti-forcing polynomials specifically applied to catacondensed hexagonal systems, advancing the mathematical understanding of these structures.
Contribution
It provides a new recurrence relation for anti-forcing polynomials tailored to catacondensed hexagonal systems, a novel theoretical development.
Findings
Derived a recurrence relation for anti-forcing polynomials
Applied the relation to catacondensed hexagonal systems
Enhanced understanding of the polynomial's properties
Abstract
In this paper, we derive a recurrence relation of anti-forcing polynomial for catacondensed hexagonal systems.
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Taxonomy
TopicsGraph theory and applications · Synthesis and Properties of Aromatic Compounds · Matrix Theory and Algorithms