Results 21 to 30 of about 6,635,178 (304)
Leptonic CP violation in flipped SU(5) GUT from Z12−I orbifold compactification
Physics Letters B, 2019 We obtain a phenomenologically acceptable PMNS matrix in a flipped SU(5) model, possessing the Z4R discrete symmetry, from the compactification of heterotic string E8×E8′.
Junu Jeong, Jihn E. Kim, Soonkeon Nam
doaj +1 more source
Fractal and FractionalThe objective of this article is to introduce the ∆h bivariate Appell polynomials ∆hAs[r](λ,η;h) and their extended form via fractional operators. The study described in this paper follows the line of study in which the monomiality principle is used to ...
Musawa Yahya Almusawa
doaj +1 more source
Quantum groups and functional relations for arbitrary rank
Nuclear Physics B, 2021 The quantum integrable systems associated with the quantum loop algebras Uq(L(sll+1)) are considered. The factorized form of the transfer operators related to the infinite dimensional evaluation representations is found and the determinant form of the ...
Alexander V. Razumov
doaj +1 more source
A determinant of symmetric forms
Discrete Mathematics, 1984 In einer früheren Arbeit [Can. Math. Bull. 12, 615-623 (1969; Zbl 0193.015)] hat sich der Verf. mit Konvexitätseigenschaften der durch die erzeugende Reihe \[ \prod^{m}_{i=1}((1+\alpha_ itx)/(1-\alpha_ ix))^ k=1+\sum^{\infty}_{n=1}q_ r(k,t)x^ r\quad (t\geq 0\quad und\quad \alpha_ 1,...,\alpha_ m\in {\mathbb{R}}^+) \] definierten Funktionen \(q_ r(k,t)\)
openaire +2 more sources
The Malgrange Form and Fredholm Determinants [PDF]
Symmetry, Integrability and Geometry: Methods and Applications, 2017 We consider the factorization problem of matrix symbols relative to a closed contour, i.e., a Riemann-Hilbert problem, where the symbol depends analytically on parameters. We show how to define a function $τ$ which is locally analytic on the space of deformations and that is expressed as a Fredholm determinant of an operator of "integrable" type in the
openaire +5 more sources
A Gram determinant for Lickorish's bilinear form
, 2011 We use the Jones–Wenzl idempotents to construct a basis of the Temperley–Lieb algebra TLn. This allows a short calculation for a Gram determinant of Lickorish's bilinear form on the Temperley–Lieb algebra.
XUANTING CAI
core +1 more source
Determinant formula for the field form factor in the anyonic Lieb-Liniger model [PDF]
, 2020 We derive an exact formula for the field form factor in the anyonic Lieb-Liniger model, valid for arbitrary values of the interaction c, anyonic parameter κ, and number of particles N.
Lorenzo Piroli +5 more
core +1 more source
Sturm-Liouville eigenfunctions expressed in determinant form [PDF]
, 1991 The purpose of this thesis is to investigate and establish Sturm- Liouville properties for special eigenfunctions which are expressed in determinant form.
Phillips, Michael D.
core +1 more source
Investigating the Properties and Dynamic Applications of Δh Legendre–Appell Polynomials
MathematicsThis research aims to introduce and examine a new type of polynomial called the Δh Legendre–Appell polynomials. We use the monomiality principle and operational rules to define the Δh Legendre–Appell polynomials and explore their properties.
Noor Alam +3 more
doaj +1 more source
Determinan Matriks FLScircr Bentuk Khusus n×n,n≥3 Menggunakan Metode Salihu
Jurnal Fourier, 2019 Determinan mempunyai peranan penting dalam menyelesaikan beberapa persoalan dalam matriks dan banyak dipergunakan dalam ilmu matematika maupun ilmu terapannya. Kondensasi Salihu merupakan salah satu metode yang dapat digunakan dalam menentukan determinan
Ade Novia Rahma +2 more
doaj +1 more source