Results 41 to 50 of about 396 (66)
Automated One-loop Computation in Quarkonium Process within NRQCD Framework
In last decades, it has been realized that the next-to-leading order corrections may become very important, and sometimes requisite, for some processes involving quarkoinum production or decay, e.g., $e^+e^- \to J/\psi + \eta_c$ and $J/\psi \to 3\gamma$.
Feng, Feng
core +1 more source
Scavenger 0.1: A Theorem Prover Based on Conflict Resolution
This paper introduces Scavenger, the first theorem prover for pure first-order logic without equality based on the new conflict resolution calculus.
A Stump +16 more
core +1 more source
3-loop Massive $O(T_F^2)$ Contributions to the DIS Operator Matrix Element $A_{gg}$
Contributions to heavy flavour transition matrix elements in the variable flavour number scheme are considered at 3-loop order. In particular a calculation of the diagrams with two equal masses that contribute to the massive operator matrix element $A_ ...
Ablinger, J. +6 more
core
Numerical Implementation of Harmonic Polylogarithms to Weight w = 8
We present the FORTRAN-code HPOLY.f for the numerical calculation of harmonic polylogarithms up to w = 8 at an absolute accuracy of $\sim 4.9 \cdot 10^{-15}$ or better. Using algebraic and argument relations the numerical representation can be limited to
Ablinger, J. +3 more
core +2 more sources
We calculate the massive Wilson coefficients for the heavy flavor contributions to the non-singlet charged current deep-inelastic scattering structure function $xF_3^{W^+}(x,Q^2)+xF_3^{W^-}(x,Q^2)$ in the asymptotic region $Q^2 \gg m^2$ to 3-loop order ...
Behring, A. +5 more
core +1 more source
Towards an exact adaptive algorithm for the determinant of a rational matrix
In this paper we propose several strategies for the exact computation of the determinant of a rational matrix. First, we use the Chinese Remaindering Theorem and the rational reconstruction to recover the rational determinant from its modular images ...
Urbanska, Anna
core +2 more sources
Some of the next articles are maybe not open access.
AI Feynman: A physics-inspired method for symbolic regression
Science Advances, 2020Silviu-Marian Udrescu, Max Erik Tegmark
exaly

