Results 11 to 20 of about 2,030,203 (332)
Baryonic Generating Functions [PDF]
We show how it is possible to use the plethystic program in order to compute baryonic generating functions that count BPS operators in the chiral ring of quiver gauge theories living on the world volume of D branes probing a non compact CY manifold ...
A. Basu +37 more
core +5 more sources
Generalized Alomari Functionals [PDF]
We consider a generalized form of certain integral inequalities given by Guessab, Schmeisser and Alomari. The trapezoidal, mid point, Simpson, Newton-Simpson rules are obtained as special cases. Also, inequalities for the generalized Alomari functional in terms of the $n$-th order modulus, $n=\overline{1,4}$, are given and applied to some known ...
Acu, Ana-Maria, Gonska, Heiner
openaire +4 more sources
Generating generic functions [PDF]
We present an approach to the generation of generic functions from user-provided specifications. The specifications consist of the type of a generic function, examples of instances that it should "match" when specialized, and properties that the generic function should satisfy.
Jeuring, J.T. +2 more
openaire +3 more sources
General Grouping Functions [PDF]
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 +8 more
openaire +3 more sources
Analytical properties of the Hurwitz–Lerch zeta function
In the present paper, we aim to extend the Hurwitz–Lerch zeta function Φ δ , ς ; γ ( ξ , s , υ ; p ) $\varPhi _{\delta ,\varsigma ;\gamma }(\xi ,s,\upsilon ;p)$ involving the extension of the beta function (Choi et al. in Honam Math. J.
Raghib Nadeem +3 more
doaj +1 more source
Generalized Probability Functions [PDF]
From the integration of nonsymmetrical hyperboles, a one‐parameter generalization of the logarithmic function is obtained. Inverting this function, one obtains the generalized exponential function. Motivated by the mathematical curiosity, we show that these generalized functions are suitable to generalize some probability density functions (pdfs).
Alexandre Souto Martinez +2 more
openaire +3 more sources
Generalized Kiesswetter's Functions
In 1966, Kiesswetter found an interesting example of continuous everywhere but differentiable nowhere functions using base-4 expansion of real numbers. In this paper we show how Kiesswetter’s function can be extended to general cases. We also provide an equivalent form for such functions via a recurrence relation.
Li, Delong, Miao, Jie
openaire +2 more sources
COMPLEXITY OF SHORT GENERATING FUNCTIONS
We give complexity analysis for the class of short generating functions. Assuming #P $\not \subseteq$ FP/poly, we show that ...
DANNY NGUYEN, IGOR PAK
doaj +1 more source
Highest Weight Generating Functions for Hilbert Series [PDF]
We develop a new method for representing Hilbert series based on the highest weight Dynkin labels of their underlying symmetry groups. The method draws on plethystic functions and character generating functions along with Weyl integration.
Hanany, Amihay, Kalveks, Rudolph
core +2 more sources
Hypermoduli Stabilization, Flux Attractors, and Generating Functions [PDF]
We study stabilization of hypermoduli with emphasis on the effects of generalized fluxes. We find a class of no-scale vacua described by ISD conditions even in the presence of geometric flux. The associated flux attractor equations can be integrated by a
A Dabholkar +45 more
core +3 more sources

