activity
19912023
most citedNoncommutative Field Theory

2.1k citations · 17.1k across the 109 of their papers we have counts for

collaborators

112 papers

cs.CL2023★ 10 cited

Large Language Models

Michael R. Douglas

Artificial intelligence is making spectacular progress, and one of the best examples is the development of large language models (LLMs) such as OpenAI's GPT series. In these lectur…

hep-th2023★ 1 cited

The Tameness of Quantum Field Theory, Part II -- Structures and CFTs

Michael R. Douglas, Thomas W. Grimm, Lorenz Schlechter

Tame geometry originated in mathematical logic and implements strong finiteness properties by defining the notion of tame sets and functions. In part I we argued that observables i…

hep-th2022

The Tameness of Quantum Field Theory, Part I -- Amplitudes

Michael R. Douglas, Thomas W. Grimm, Lorenz Schlechter

We propose a generalized finiteness principle for physical theories, in terms of the concept of tameness in mathematical logic. A tame function or space can only have a finite amou…

cs.AI2021

What is Learned in Knowledge Graph Embeddings?

Michael R. Douglas, Michael Simkin, Omri Ben-Eliezer +4

A knowledge graph (KG) is a data structure which represents entities and relations as the vertices and edges of a directed graph with edge types. KGs are an important primitive in…

cond-mat.mes-hall2021★ 1 cited

Fractional Quantum Hall States on CP2 Space

Jie Wang, Semyon Klevtsov, Michael R. Douglas

We study four-dimensional fractional quantum Hall states on CP2 geometry from microscopic approaches. While in 2d the standard Laughlin wave function, given by a power of Vandermon…

math.HO2021

From Algebraic Geometry to Machine Learning

Michael R. Douglas

David Mumford made groundbreaking contributions in many fields, including the pure mathematics of algebraic geometry and the applied mathematics of machine learning and artificial…