Results 11 to 20 of about 8,030 (311)
One-loop matching of CP-odd four-quark operators to the gradient-flow scheme
The translation of experimental limits on the neutron electric dipole moment into constraints on heavy CP-violating physics beyond the Standard Model requires knowledge about non-perturbative matrix elements of effective operators, which ideally should ...
Jona Bühler, Peter Stoffer
doaj +1 more source
A Note of Jessen’s Inequality and Their Applications to Mean-Operators
A variant of Jessen’s type inequality for a semigroup of positive linear operators, defined on a Banach lattice algebra, is obtained. The corresponding mean value theorems lead to a new family of mean-operators.
Gul I Hina Aslam +2 more
doaj +1 more source
Convexity of charged operators in CFTs with multiple Abelian symmetries
Motivated by the Weak Gravity Conjecture in the context of holography in AdS, it has been proposed that operators charged under global symmetries in CFTs, in three dimensions or higher, should satisfy certain convexity properties on their spectrum. A key
Eran Palti, Adar Sharon
doaj +1 more source
Renormalization and mixing of the Gluino-Glue operator on the lattice
We study the mixing of the Gluino-Glue operator in $$\mathcal{N}=1$$ N = 1 Supersymmetric Yang–Mills theory (SYM), both in dimensional regularization and on the lattice.
M. Costa +3 more
doaj +1 more source
A bounded linear operator T on a Hilbert space ℋ is trace class if its singular values are summable. The trace class operators on ℋ form an operator ideal and in the case that ℋ is finite-dimensional, the trace tr(T) of T is given by ∑jajj for any matrix representation {aij} of T.
openaire +1 more source
Toward learning Lattice Boltzmann collision operators
Abstract In this work, we explore the possibility of learning from data collision operators for the Lattice Boltzmann Method using a deep learning approach. We compare a hierarchy of designs of the neural network (NN) collision operator and evaluate the performance of the resulting LBM method in reproducing time ...
Corbetta, Alessandro +5 more
openaire +4 more sources
Orness For Idempotent Aggregation Functions
Aggregation functions are mathematical operators that merge given data in order to obtain a global value that preserves the information given by the data as much as possible.
Leire Legarreta +2 more
doaj +1 more source
Lattice renormalization of quark operators [PDF]
We have technically improved the non-perturbative renormalization method, proposed by Martinelli et al., by using quark momentum sources and sinks. Composite two-fermion operators up to three derivatives have been measured for Wilson fermions and Sheikholeslami-Wohlert improved fermions in the quenched approximation.
Goeckeler, M. +6 more
openaire +2 more sources
On Lattice Summing Operators [PDF]
Given a Banach space E E and a Banach lattice L L , necessary and sufficient conditions on E E and L L are given such that every lattice summing operator T : E → L T:E \to L (cf. Introduction) is absolutely summing.
openaire +2 more sources
Baryonic operators for lattice simulations [PDF]
The construction of baryonic operators for determining the N* excitation spectrum is discussed. The operators are designed with one eye towards maximizing overlaps with the low-lying states of interest, and the other eye towards minimizing the number of sources needed in computing the required quark propagators.
LHP Collaboration +8 more
openaire +2 more sources

