Lattice rules are implemented in CUDA for many-core computations on GPUs. A high-speed evaluation of Feynman loop integrals is presented, based on lattice rules and suitable transformations. The accuracy and efficiency of the method are compared for higher order sin m -transformations. Extensive results are reported for classes of diagrams including 2-loop box and 3-loop self-energy diagrams with massive internal lines. The method is further combined with an extrapolation with respect to the dimensional regularization parameter
The starting point of any lattice QCD computation is the generation of a Markov chain of gauge field...
•Recursive integration strategies independent of the number of integration variables are proposed.•W...
AbstractIn the past few years the development of exascale computing technology necessitated to obtai...
Feynman loop integrals are a key ingredient for the calculation of higher order radiation effects, a...
We present an algorithm to automatically derive Feynman rules for lattice perturbation theory in bac...
The purely numerical evaluation of multi-loop integrals and amplitudes can be a viable alternative t...
In this work we explore the performance of CUDA in quenched lattice SU(2) simulations. CUDA, NVIDIA ...
Graphics Processing Units (GPUs) are being used in many areas of physics, since the performance vers...
Abstract: Lattice spin models are useful for studying critical phenomena and allow the extraction of...
We discuss the CUDA approach to the simulation of pure gauge Lattice SU(2). CUDA is a hardware and s...
The compute unified device architecture (CUDA) is a programming approach for performing scientific c...
In a recent paper we have presented an automated subtraction method for divergent multi-loop/leg int...
We describe an algebraic algorithm which allows us to express every one-loop lattice integral with g...
An important aspect of improving perturbative predictions in high energy physics is efficiently redu...
In the past few years the development of exascale computing technology necessitated to obtain an est...
The starting point of any lattice QCD computation is the generation of a Markov chain of gauge field...
•Recursive integration strategies independent of the number of integration variables are proposed.•W...
AbstractIn the past few years the development of exascale computing technology necessitated to obtai...
Feynman loop integrals are a key ingredient for the calculation of higher order radiation effects, a...
We present an algorithm to automatically derive Feynman rules for lattice perturbation theory in bac...
The purely numerical evaluation of multi-loop integrals and amplitudes can be a viable alternative t...
In this work we explore the performance of CUDA in quenched lattice SU(2) simulations. CUDA, NVIDIA ...
Graphics Processing Units (GPUs) are being used in many areas of physics, since the performance vers...
Abstract: Lattice spin models are useful for studying critical phenomena and allow the extraction of...
We discuss the CUDA approach to the simulation of pure gauge Lattice SU(2). CUDA is a hardware and s...
The compute unified device architecture (CUDA) is a programming approach for performing scientific c...
In a recent paper we have presented an automated subtraction method for divergent multi-loop/leg int...
We describe an algebraic algorithm which allows us to express every one-loop lattice integral with g...
An important aspect of improving perturbative predictions in high energy physics is efficiently redu...
In the past few years the development of exascale computing technology necessitated to obtain an est...
The starting point of any lattice QCD computation is the generation of a Markov chain of gauge field...
•Recursive integration strategies independent of the number of integration variables are proposed.•W...
AbstractIn the past few years the development of exascale computing technology necessitated to obtai...