Results 31 to 40 of about 2,005,506 (332)

General Grouping Functions [PDF]

, 2020
Some aggregation functions that are not necessarily associative, namely overlap and grouping functions, have called the attention of many researchers in the recent past. This is probably due to the fact that they are a richer class of operators whenever one compares with other classes of aggregation functions, such as t-norms and t-conorms ...
Helida Santos, Graçaliz P. Dimuro, Tiago C. Asmus, Giancarlo Lucca, Eduardo N. Borges, Benjamin Bedregal, José A. Sanz, Javier Fernández, Humberto Bustince   +8 more
openaire   +3 more sources

Generating functions for giant graviton bound states

Journal of High Energy Physics, 2023
We construct generating functions for operators dual to systems of giant gravitons with open strings attached. These operators have a bare dimension of order N so that the usual methods used to solve the planar limit are not applicable.
Warren Carlson, Robert de Mello Koch, Minkyoo Kim   +2 more
doaj   +1 more source

A new family of q-Bernstein polynomials: probabilistic viewpoint

Arab Journal of Basic and Applied Sciences
In this paper, we introduce a new class of polynomials, called probabilistic q-Bernstein polynomials, alongside their generating function. Assuming [Formula: see text] is a random variable satisfying moment conditions, we use the generating function of ...
Ayse Karagenc, Mehmet Acikgoz, Serkan Araci   +2 more
doaj   +1 more source

A comparative study on generating function relations for generalized hypergeometric functions via generalized fractional operators

Advances in Difference Equations, 2018
In this paper, we present further generalizations of the beta function; Riemann–Liouville, Caputo and Kober–Erdelyi fractional operators by using confluent hypergeometric function with six parameters.
Ayşegül Çetinkaya, İ. Onur Kıymaz, Praveen Agarwal, Ravi Agarwal   +3 more
doaj   +1 more source

Symmetric and generating functions of generalized (p,q)-numbers

Kuwait Journal of Science, 2021
In this paper, we first define new generalization for (p,q)-numbers. Considering these sequence, we give Binet's formulas and generating functions of (p,q)-Fibonacci numbers, (p,q)-Lucas numbers, (p,q)-Pell numbers, (p,q)-Pell Lucas numbers, (p,q ...
Nabiha Saba, Ali Boussayoud, Abdelhamid Abderrezzak   +2 more
doaj   +1 more source

Generating Functions for Coherent Intertwiners

, 2012
We study generating functions for the scalar products of SU(2) coherent intertwiners, which can be interpreted as coherent spin network evaluations on a 2-vertex graph. We show that these generating functions are exactly summable for different choices of
Aquilanti V, Aquilanti V, Barrett J W Dowdall R J Fairbairn W J Gomes H Hellmann F Pereira R, Bonzom V, Bonzom V, Bonzom V, Borja E F, Borja E F, Costantino F Marché J, Dowdall R J, Dupuis M, Dupuis M, Dupuis M, Dupuis M Livine E R, Etera R Livine, Freidel L, Freidel L Hnybida J, Garoufalidis S van der Veen R, Girelli F, Labarthe J J, Livine E R, Livine E R Martín-Benito M, Schnetz O, Schwinger J, Valentin Bonzom, Varshalovich D A, Yu L, Yu L   +27 more
core   +1 more source

Symplectic Microgeometry II: Generating functions [PDF]

, 2011
We adapt the notion of generating functions for lagrangian submanifolds to symplectic microgeometry. We show that a symplectic micromorphism always admits a global generating function.
A. Weinstein, A. Weinstein, A. Weinstein, A.S. Cattaneo, Alan Weinstein, Alberto S. Cattaneo, Benoît Dherin, G.I. Eskin, L. Hörmander, M. Ruzhansky, P. d. M. Rios, S. Zakrzewski, Z. Chen   +12 more
core   +1 more source

Method for Obtaining Coefficients of Powers of Multivariate Generating Functions

Mathematics, 2023
There are several general concepts that allow obtaining explicit formulas for the coefficients of generating functions in one variable by using their powers. One such concept is the application of compositae of generating functions.
Dmitry Kruchinin, Vladimir Kruchinin, Yuriy Shablya   +2 more
doaj   +1 more source

Generating Functions in Two Dimensional Quantum Gravity

, 1995
We solve general 1-matrix models without taking the double scaling limit. A method of computing generating functions is presented. We calculate the generating functions for a simple and double torus.
Albarez-Gaumé, Barbón, Bessis, Boulatov, Brézin, Brézin, Das, David, David, Distler, Douglas, Gross, Gross, Gross, Gubser, Hiroshi Shirokura, Itzykson, Kazakov, Kazakov, Kazakov, Klebanov, Klebanov, Korchemsky, Korchemsky, Mehta, Sugino   +25 more
core   +1 more source

Generalized Elliptic-Type Integrals and Generating Functions

Demonstratio Mathematica, 2014
On account of analytical importance or application in certain problems in radiation physics and nuclear technology, several interesting families of elliptic-type integrals were recently studied by many authors.
Chaurasia V. B. L., Singh Yudhveer
doaj   +1 more source