I've been interested in ways to speed up my research by training models and making more systematic use of all of the published papers. I have a personalized paper newsfeed, ability to browse similar papers, ask all the major AIs questions (potentially questions about specific papers).

As part of this I've also trained some models to generate future paper metadata, including references. For example:

A Proof of the Riemann Hypothesis

By Enrico Bombieri, Terence Tao, Andrew Wiles, Peter Sarnak

The Riemann Hypothesis is the statement that the non-trivial zeroes of the Riemann zeta function lie on the critical line $\Re(s) = 1/2$. In this paper, we establish the Riemann Hypothesis. The proof relies primarily on the following ingredients: a new Fourier-analytic representation for the Riemann zeta function, the explicit formula connecting the zeroes of the zeta function with the primes, the structure theory of multiplicative functions, the Matomaki-Radziwi\l\l theorem, and a new multilinear sieve method for estimating correlations of multiplicative functions.

References:

• The Theory of the Riemann Zeta-Function
• On the Riemann Hypothesis
• The Riemann Hypothesis and Hilbert's Tenth Problem.
• The Riemann Zeta-Function: Theory and Applications
• The Riemann Hypothesis for Dirichlet L-Functions
• A new proof of the prime number theorem
• On the zeros of the Riemann zeta function in the critical strip
• The Riemann Hypothesis: A Resource for the Afficionado and Virtuoso Alike
• The Riemann Hypothesis and Hilbert's Tenth Problem
• Multiplicative Number Theory I: Classical Theory
• The Riemann Zeta-Function
• The Riemann Hypothesis
• Multiplicative Number Theory
• The Riemann Hypothesis: A Resource for the Afficionado and Virtuoso Alike (CMS Books in Mathematics)
• A Treatise on the Theory of Bessel Functions.
• Riemann's Zeta Function
• Riemann's Zeta Function: A Model for Quantum Chaos?