Intramolecular Structure of Proteins as driven by Steiner Optimization Problems

TL;DR

This paper explores the structural organization of proteins by modeling their intramolecular arrangements using Steiner trees and points, applying Euclidean geometry to understand biomolecular configurations.

Contribution

It introduces an analytical approach to model protein structures through Steiner optimization problems, linking geometric principles to biomolecular architecture.

Findings

Identification of Steiner points relevant to protein folding

Analytical models that predict protein structural features

Potential applications in biomolecular engineering

Abstract

In this work we intend to report on some results obtained by an analytical modelling of biomacromolecular structures as driven by the study of Steiner points and Steiner trees with an Euclidean definition of distance.