Nanobots in the Bloodstream: Chasing Plaques with Mathematics
Febbraio 24th, 2026 | by Marcello Colozzo |Exciting news is circulating in the biotech world: nanoparticles capable of dissolving coronary plaques are no longer science fiction. These tiny "robots" navigate our arteries using a clever propulsion system powered by glucose density gradients.
A Familiar Mathematical Challenge
This breakthrough resonates deeply with my previous research. Back in 2022, I developed a heuristic model to simulate how antibodies track a target (specifically the Spike protein) moving in a random walk.
At the time, I modeled this "pursuit" by implementing a chemical potential difference to drive the particles. You can see the original logic in my article: Antibodies vs. Spike Protein Pursuit Algorithm.
From SDEs to Clinical Solutions
The core of these technologies lies in Stochastic Differential Equations (SDEs). Whether it's a theoretical "toy-model" integrated in Mathematica or a cutting-edge nanomedicine application, the underlying physics remains the same:
Detection: Identifying the chemical signature of the target.
Propulsion: Converting environmental energy (glucose) into kinetic energy.
Action: Dissolving the plaque upon contact.



Congettura di Riemann
Trasformata discreta di Fourier
Trasformata di Fourier nel senso delle distribuzioni
Trasformata di Fourier
Infinitesimi ed infiniti
Limiti notevoli
Punti di discontinuità
Misura di Peano Jordan
Eserciziario sugli integrali
Differenziabilità
Differenziabilità (2)
Esercizi sui limiti
Appunti sulle derivate
Studio della funzione
Esercizi sugli integrali indefiniti
Algebra lineare
Analisi Matematica 2
Analisi funzionale
Entanglement quantistico
Spazio complesso
Biliardo di Novikov
Intro alla Meccanica quantistica
Entanglement Quantistico
