Results 161 to 170 of about 139,367 (266)
Abstract Shallow water equations (SWEs) are the backbone of most hydrodynamics models for flood prediction, river engineering, and many other water resources applications. The estimation of flow resistance, that is, the Manning's roughness coefficient n $n$, is crucial for ensuring model accuracy, and has been previously determined using empirical ...
Xiaofeng Liu, Yalan Song
wiley +1 more source
Nonsymmetric Askey–Wilson Shift Operators
ABSTRACT We classify the shift operators for the symmetric Askey–Wilson polynomials and construct shift operators for the nonsymmetric Askey–Wilson polynomials using two decompositions of nonsymmetric Askey–Wilson polynomials in terms of symmetric ones. These shift operators are difference–reflection operators, and we discuss the conditions under which
Max van Horssen, Philip Schlösser
wiley +1 more source
Isotopic lifting of Newtonian mechanics
We present a simple isotopic generalization of the ordinary differential calculus, here called isodifferential calculus, which is based on an axiom-preserving generalization of the unit with compatible generalizations of fields, vector spaces and ...
Ruggero Maria Santilli
doaj
The adjoint representation of a Lie algebra and the support of Kostant's weight multiplicity formula
Pamela E. Harris+2 more
openalex +2 more sources
On generalized Igusa local zeta functions associated to simple Chevalley K-groups under the adjoint representation [PDF]
Roland Martin
openalex +1 more source
On fixed‐point‐free involutions in actions of finite exceptional groups of Lie type
Abstract Let G$G$ be a nontrivial transitive permutation group on a finite set Ω$\Omega$. By a classical theorem of Jordan, G$G$ contains a derangement, which is an element with no fixed points on Ω$\Omega$. Given a prime divisor r$r$ of |Ω|$|\Omega |$, we say that G$G$ is r$r$‐elusive if it does not contain a derangement of order r$r$. In a paper from
Timothy C. Burness, Mikko Korhonen
wiley +1 more source
FIELD OF INVARIANTS OF BORELEAN GROUP OF ADJOINT REPRESENTATION OF GL(n,K)
K. A. Vyatkina
openalex +2 more sources
Gauss sum for the adjoint representation of $GL_{n}(q)$ and $SL_{n}(q)$ [PDF]
Yeon-Kwan Jeong+3 more
openalex +1 more source
Functorial constructions related to double Poisson vertex algebras
Abstract For any double Poisson algebra, we produce a double Poisson vertex algebra using the jet algebra construction. We show that this construction is compatible with the representation functor which associates to any double Poisson (vertex) algebra and any positive integer a Poisson (vertex) algebra.
Tristan Bozec+2 more
wiley +1 more source
Wilson Loops in the Adjoint Representation and Multiple Vacua in Two-Dimensional Yang–Mills Theory [PDF]
A. Bassetto, Luca Griguolo, F. Vian
openalex +1 more source