Results 21 to 30 of about 1,487,794 (276)
Worldline description of a bi-adjoint scalar and the zeroth copy
Bi-adjoint scalars are helpful in studying properties of color/kinematics duality and the double copy, which relates scattering amplitudes of gauge and gravity theories. Here we study bi-adjoint scalars from a worldline perspective.
Fiorenzo Bastianelli +2 more
doaj +1 more source
Modelling uncertainty for flash floods in coastal plains using adjoint methods [PDF]
This paper shows the application of adjoint sensitivity analysis to flash flood wave propagation in a river channel. The adjoint sensitivity analysis is used to assess flood hazard in a coastal area caused by river discharge.
Copeland, Graham J.M., Elhanafy, Hossam
core +3 more sources
GMOR relation for a QCD-like theory from S-duality
Following [1] we study a QCD-like gauge theory using a non-supersymmetric setup in type IIB string theory. The setup includes an O3 plane and N D3 anti-branes and it realises a USp(2N) ‘electric’ gauge theory with four “quarks” in the two-index ...
Adi Armoni, Henry Harper-Gardner
doaj +1 more source
SELF-ADJOINT REPRESENTATIONS OF BRAID GROUPS [PDF]
We give a method to construct new self-adjoint representations of 𝔹n of finite dimension. In particular, we give a family of irreducible self-adjoint representations of dimension arbitrarily large. Moreover we give sufficient condition for a representation to be constructed with this method.
Egea, Claudia Maria, Galina, Esther
openaire +4 more sources
Models of Self-Adjoint and Unitary Operators in Pontryagin Spaces
This paper represents a revised version of the lectures, delivered by the author at KROMSH-2019. These lectures are devoted to describing a few different ways of constructing a model representation for self-adjoint and unitary operators acting in ...
V. A. Strauss
doaj +1 more source
Universal Racah matrices and adjoint knot polynomials: Arborescent knots
By now it is well established that the quantum dimensions of descendants of the adjoint representation can be described in a universal form, independent of a particular family of simple Lie algebras.
A. Mironov, A. Morozov
doaj +1 more source
A Category for the Adjoint Representation
We construct an abelian category C and exact functors in C which on the Grothendieck group descend to the action of a simply-laced quantum group in its adjoint representation. The braid group action in the adjoint representation lifts to an action in the derived category of C.
Huerfano, Ruth Stella, Khovanov, Mikhail
openaire +4 more sources
Representations are adjoint to endomorphisms [PDF]
The functor that takes a ring to its category of modules has an adjoint if one remembers the forgetful functor to abelian groups: the endomorphism ring of linear natural transformations. This uses the self-enrichment of the category of abelian groups. If one considers enrichments into symmetric sequences or even bisymmetric sequences, one can produce ...
Drummond-Cole, Gabriel C. +2 more
openaire +2 more sources
Aerodynamic Inverse Design Framework using Discrete Adjoint Method [PDF]
The aerodynamic inverse design approach consists of finding the ge-ometry that produces a desired (target) pressure distribution. Such design problem is here solved using optimization strategies based on CFD solver to minimize the pressure residual.
Mohammad Abu-Zurayk +3 more
core +1 more source
Adjoint modular Galois representations and their Selmer groups [PDF]
In the last 15 years, many class number formulas and main conjectures have been proven. Here, we discuss such formulas on the Selmer groups of the three-dimensional adjoint representation ad(φ) of a two-dimensional modular Galois representation φ.
Hida, Haruzo +2 more
openaire +2 more sources

