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With a key improvement, the auxiliary mass flow method is now able to compute many badly-needed Feynman integrals encountered in cutting-edge collider processes. We have successfully applied it to two-loop electroweak correction to $e^+e^-to HZ$, two-loop QCD corrections to $3j$, $W/Z/H+2j$, $tbar{t}H$ and $4j$ production at hadron colliders, and three-loop QCD correction to $tbar{t}$ production at hadron colliders, all of which are crucial for precision test in the following decade. Our results are important building blocks and benchmarks for future study of these processes.
I will present a new method for thinking about and for computing loop integrals based on differential equations. All required information is obtained by algebraic means and is encoded in a small set of simple quantities that I will describe. I will p
We present the one-loop corrections originating from Quantum Chromo-Dynamics (QCD) and Electro-Weak (EW) interactions of Supersymmetric (SUSY) origin within the Minimal Supersymmetric Standard Model (MSSM) to the single-top processes bq -> tq and qba
We extend the auxiliary-mass-flow (AMF) method originally developed for Feynman loop integration to calculate integrals involving also phase-space integration. Flow of the auxiliary mass from the boundary ($infty$) to the physical point ($0^+$) is ob
The problem of eliminating divergences arising in quantum gravity is generally addressed by modifying the classical Einstein-Hilbert action. These modifications might involve the introduction of local supersymmetry, the addition of terms that are hig
The O(alpha) virtual weak radiative corrections to many hadron collider processes are known to become large and negative at high energies, due to the appearance of Sudakov-like logarithms. At the same order in perturbation theory, weak boson emission