Results 91 to 100 of about 123,886 (231)
Research on group type theory and its functorial semantic models in category logic. [PDF]
Tang JG, Aishan Y, Liu JY, Peng JY.
europepmc +1 more source
Upper bounds for moments of Dirichlet L$L$‐functions to a fixed modulus
Abstract We study the 2kth$2k{\rm th}$ moment of central values of the family of Dirichlet L$L$‐functions to a fixed prime modulus and establish sharp upper bounds for all real k∈[0,2]$k \in [0,2]$.
Peng Gao, Liangyi Zhao
wiley +1 more source
Machine learning predictions from unpredictable chaos. [PDF]
Jiang J +9 more
europepmc +1 more source
Soft bounds for local triple products and the subconvexity‐QUE implication for GL2$\mathrm{GL}_2$
Abstract We give a soft proof of a uniform upper bound for the local factors in the triple product formula, sufficient for deducing effective and general forms of quantum unique ergodicity (QUE) from subconvexity.
Paul D. Nelson
wiley +1 more source
Beyond Euclid: an illustrated guide to modern machine learning with geometric, topological, and algebraic structures. [PDF]
Papillon M +10 more
europepmc +1 more source
Abstract We prove the direct and the converse inequalities for type IV superorthogonality in the vector‐valued setting. The converse one is also new in the scalar setting.
Jianghao Zhang
wiley +1 more source
On Hodge polynomials for nonalgebraic complex manifolds. [PDF]
Katzarkov L +3 more
europepmc +1 more source
Counting primes with a given primitive root, uniformly
Abstract The celebrated Artin conjecture on primitive roots asserts that given any integer g$g$ that is neither −1$-1$ nor a perfect square, there is an explicit constant A(g)>0$A(g)>0$ such that the number Π(x;g)$\Pi (x;g)$ of primes p⩽x$p\leqslant x$ for which g$g$ is a primitive root is asymptotically A(g)π(x)$A(g)\pi (x)$ as x→∞$x\rightarrow \infty$
Kai (Steve) Fan, Paul Pollack
wiley +1 more source
Adaptive connectivity control in networked multi-agent systems: A distributed approach. [PDF]
Križmančić M, Bogdan S.
europepmc +1 more source
Abstract Let μ$\mu$ be a probability measure on R$\mathbb {R}$. We give conditions on the Fourier transform of its density for functionals of the form H(a)=∫Rnh(⟨a,x⟩)μn(dx)$H(a)=\int _{\mathbb {R}^n}h(\langle a,x\rangle)\mu ^n(dx)$ to be Schur monotone. As applications, we put certain known and new results under the same umbrella, given by a condition
Andreas Malliaris
wiley +1 more source

