Photonic Design: From Fundamental Solar Cell Physics to Computational Inverse Design

TL;DR

This paper combines fundamental solar cell physics with a novel computational inverse design approach to advance photonic devices, emphasizing photon management for higher efficiency and innovative design solutions.

Contribution

It introduces an inverse design framework for photonics, applying it to solar cells and optical devices, bridging physics and computational methods for innovation.

Findings

Photonic considerations are crucial for reaching solar cell efficiency limits.

Inverse design enables creation of non-intuitive, high-performance photonic structures.

Designs for optical cloaking and sub-wavelength solar cells are demonstrated.

Abstract

Photonic innovation is becoming ever more important in the modern world. Optical systems are dominating shorter and shorter communications distances, LED's are rapidly emerging for a variety of applications, and solar cells show potential to be a mainstream technology in the energy space. The need for novel, energy-efficient photonic and optoelectronic devices will only increase. This work unites fundamental physics and a novel computational inverse design approach towards such innovation. The first half of the dissertation is devoted to the physics of high-efficiency solar cells. As solar cells approach fundamental efficiency limits, their internal physics transforms. Photonic considerations, instead of electronic ones, are the key to reaching the highest voltages and efficiencies. Proper photon management led to Alta Device's recent dramatic increase of the solar cell efficiency record to 28.3%. Moreover, approaching the Shockley-Queisser limit for any solar cell technology will require light extraction to become a part of all future designs. The second half of the dissertation introduces inverse design as a new computational paradigm in photonics. An assortment of techniques (FDTD, FEM, etc.) have enabled quick and accurate simulation of the "forward problem" of finding fields for a given geometry. However, scientists and engineers are typically more interested in the inverse problem: for a desired functionality, what geometry is needed? Answering this question breaks from the emphasis on the forward problem and forges a new path in computational photonics. The framework of shape calculus enables one to quickly find superior, non-intuitive designs. Novel designs for optical cloaking and sub-wavelength solar cell applications are presented.