!DOCTYPE html> Acamaro Cutcher - Portfolio

Hello, I'm Acamaro Cutcher

Researcher | Developer | Innovator

Exploring the intersection of computational science, mathematics, physics and technology. Passionate about research, coding, building and sharing knowledge.

Acamaro Cutcher

About Me

I'm a passionate researcher and developer specializing in computational atmospheric science, mathematical modeling, and software development.

My current work focuses on wildfire forecasting, combining foundations of physics, mathematics and computational to create predictive models. I enjoy tackling complex problems and learning from others.

When I'm not researching, you can find me tinkering with Electronics or Code, traveling around the world, attending conferences, and addressing humanitarian emergencies.

Technical Skills

Programming

Python C/C++ Java Assembly Bash Mathematica

Scientific Computing

NumPy SciPy Matplotlib Plotly TensorFlow Keras

Tools & Frameworks

Git Docker LaTeX Jupyter Linux Slurm

Analytics

Data Analysis Visualization Modeling

Academic Knowledge

π Mathematics

Advance Linear Algebra / Spectral Analysis Single and Multivariable Calculus Differential Equations Abstract Algebra Real Analysis Complex Analysis Number Theory Discrete Mathematics

Computer Science

Data Structures Algorithms Operating Systems Cloud Computing Network Protocols Programming Languages Web Development Software Engineering Deep Learning

Physics

Classical Mechanics Quantum Mechanics Thermodynamics Electromagnetism Computational Physics Basic Electronics Thin Film Fabrication

Languages

Spanish English

Research & Projects

Selected work in computational science, physics and mathematics

Modified Fourier Neural Operators for Direct Wildfire Spread Prediction: A FourCastNet Adaptation

Current

Structural Adaptation of FourCastNet for Direct Wildfire Spread Modeling This research re-engineers the FourCastNet architecture—originally designed for global weather emulation—to serve as a direct solver for wildfire propagation. Unlike traditional approaches that use FourCastNet solely for atmospheric inputs, this project modifies the internal tokenization and latent space to integrate static and dynamic fire drivers, including fuel moisture, vegetation density (LANDFIRE), and high-resolution topography. By expanding the model's input channels and retraining the Adaptive Fourier Neural Operator (AFNO) on historical fire perimeters, the system learns to predict the evolution of the fire front as a discrete state-space variable. This approach leverages FourCastNet’s characteristic speed to generate subseasonal fire-spread ensembles up to 80,000 times faster than coupled physics models like WRF-SFIRE.

Python Deep Learning Dynamical Models

Hybrid Data-Driven and Dynamical Forecasting of the South Asian Monsoon Intraseasonal Oscillation

Current

Advancing Monsoon Forecasting through Data-Driven Oscillatory Modes Current dynamical models often struggle to predict the active and break phases of the South Asian monsoon, which are driven by northward-propagating rainfall anomalies known as MISOs. My research introduces Ensemble Oscillation Correction (EnOC) to overcome these limitations. By leveraging the near-regularity of climate oscillations, this methodology refines traditional physics-based forecasts with data-driven insights. The result is a more accurate tool for agricultural and hydrological planning, providing reliable rainfall predictions three to four weeks in advance—a timeframe previously considered unreliable by standard meteorological models.

Python/Julia Data-driven Forecasting Machine Learning Dynamical Models

Minimal Group Embeddings

Completed

This project focuses on the classification of small finite groups and the determination of their minimal embedding degree. By utilizing the Sylow Theorems, I analyzed the prime power subgroups for each order to verify group structures and non-simplicity. Building upon Cayley’s Theorem, which guarantees an embedding into \(S_{|G|}\), I calculated the minimum \(n\) such that \(G\hookrightarrow S_{n}\), often finding degrees significantly smaller than the group's order.

Abstract Algebra Group Theory Sylow Theorems Math Honors Thesis

Multiscale Theoretical Modeling of Surface Plasmon Polaritons (SPPs): From Fundamentals to Integrated Photonic Applications.

Completed

Theoretical investigation of SPP dispersion relations by applying Bloch’s Theorem to the fundamental Maxwell’s equations. By treating the multilayer as a 1D plasmonic crystal, this model identifies how periodic modulation creates unique band structures and forbidden gaps. The findings provide a roadmap for tailoring the optical response of superllatice metal-insulator-metal devices, bridging the gap between analytical theory and functional nanophotonic device design.

Maxwell's Equations Dispersion Relation Electric Fields Bloch Theorem Solid State Physics Mathematica

Excitation of “forbidden” guided-wave plasmon polariton modes via direct reflectance using a low refractive index polymer coupling layer.

Completed

Experimental investigation of plasmonic modes in metal-insulator-metal thin film structures using a low refractive index polymer coupling layer. By employing angle-resolved reflectance spectroscopy, we successfully excited and characterized "forbidden" guided-wave plasmon polariton modes that are typically inaccessible through conventional methods. The study reveals how the polymer layer modifies the coupling conditions, enabling direct excitation of these modes. Our findings provide new insights into light-matter interactions in complex thin film systems and open up avenues for advanced photonic device applications.

Thin Film Devices AFM/XRR Solid State Physics

Blog & Notes

Technical articles, tutorials, and research notes

Python Tutorial
Jan 1, 2026 5 min read

Advanced Python Techniques for Scientific Computing

Exploring NumPy broadcasting, vectorization, and performance optimization techniques.

Python NumPy Performance
Read Article
3D Visualization
Dec 28, 2025 8 min read

Interactive 3D Visualizations with Three.js and Python

Creating stunning 3D scientific visualizations for web and presentations.

Three.js Visualization WebGL
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LaTeX Mathematics
Dec 20, 2025 6 min read

Mathematical Modeling: From Theory to Implementation

Step-by-step guide to implementing mathematical models with code examples and LaTeX equations.

Mathematics LaTeX Modeling
Read Article

Get In Touch

I'd love to hear from you!

Contact Information

Location

Portland, OR, USA

LinkedIn

Acamaro Cutcher