2 problems

The cohomological spectrum-to-spectrum conjecture for arithmetic locally symmetric spaces
The cohomological spectrum conjecture. The lattices $\Gamma_{K_1}$ and $\Gamma_{K_2}$ are $L$ -equivalent in $G_{1,\infty}\simeq G_{2,\infty}$ .
openarithmetic-lattices automorphic-forms cohomology
0 responses
04
The arithmetic-to-spectrum conjecture for $L$ -cuspidal lattices
The arithmetic-to-spectrum conjecture. The lattices $\Gamma_{K_1}$ and $\Gamma_{K_2}$ are $L$ -equivalent in $G_{1,\infty}\simeq G_{2,\infty}$ .
openadelic-groups arithmetic-lattices automorphic-forms
0 responses
04

The cohomological spectrum-to-spectrum conjecture for arithmetic locally symmetric spaces