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Ergodic Theory and Dynamical Systems, 1994
AbstractThe pointwise spectral radii of irreducible matrices whose entries are polynomials with positive, integral coefficients are studied in this paper. Most results are derived in the case that the resulting algebraic function, the beta function of S. Tuncel, is in fact a polynomial.
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AbstractThe pointwise spectral radii of irreducible matrices whose entries are polynomials with positive, integral coefficients are studied in this paper. Most results are derived in the case that the resulting algebraic function, the beta function of S. Tuncel, is in fact a polynomial.
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Determination of Beta-Cell Function: Ion Channel Function in Beta Cells
2012For the regulation of beta-cell function ion channels are of outstanding importance. Beta cells are specialized to convert changes in blood glucose concentration to an adequate secretory response. To achieve this, nutrient-induced alterations of electrical activity are directly coupled to changes in insulin release.
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Erratum to "A Limit for the k-Gamma and k-Beta function"
, 2010In this paper, we present some limits for k− Gamma function and k− Beta function by using properties asymptotic of k− Gamma function.
Valmir Krasniqi
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Overstimulation and beta-cell function.
Diabetes, 2001Previous and present evidence ascribes an important role to overstimulation of beta-cells for the secretory abnormalities associated with type 2 diabetes. The abnormality most clearly linked to overstimulation is the elevated ratio of circulating proinsulin to insulin.
Valdemar Grill, A Björklund
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Gamma Functions, Beta Functions, and Related
2021Topics of this chapter are gamma functions, beta functions, and related functions in the complex domain. The evaluations are based on various numerical techniques in dependence of the function argument. Related functions are the Pochhammer symbol, the psi or digamma function, the incomplete gamma function and its first and second derivative, the ...
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, 2010
We present both an ultraviolet and an infrared regularization independent analysis in a symmetry preserving framework for the N=1 Super Yang–Mills beta function to two loop order.
H. Fargnoli +4 more
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We present both an ultraviolet and an infrared regularization independent analysis in a symmetry preserving framework for the N=1 Super Yang–Mills beta function to two loop order.
H. Fargnoli +4 more
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An Essay on Bion's Beta Function
The Psychoanalytic Review, 2013Among the major theorists studying the effect of the external world on the individual, none had a more ambiguous relationship to the psychic manifestations of the environment than Wilfred Bion. On the one hand his theory of the mind contained a new concept, beta elements, to depict the intrusion of the material world into the mental sphere, while on ...
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1973
In recent years, it has become possible to study experimentally the properties of many nuclei with a neutron number differing greatly from that of stable nuclei [see, e.g., (FHR 67), (Ley 70)]. The present survey deals with the information about nuclear structure that may be gained from the investigation of the beta-decay properties of nuclei far away ...
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In recent years, it has become possible to study experimentally the properties of many nuclei with a neutron number differing greatly from that of stable nuclei [see, e.g., (FHR 67), (Ley 70)]. The present survey deals with the information about nuclear structure that may be gained from the investigation of the beta-decay properties of nuclei far away ...
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2018
Let \(z, w\in \mathbb {C}\), Re(z) > 0, Re(w) > 0. Define the beta function B(z, w) as follows: $$\displaystyle B(z, w)=\int _0^1 t^{z-1} (1-t)^{w-1} dt. $$
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Let \(z, w\in \mathbb {C}\), Re(z) > 0, Re(w) > 0. Define the beta function B(z, w) as follows: $$\displaystyle B(z, w)=\int _0^1 t^{z-1} (1-t)^{w-1} dt. $$
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1982
We use the notation of Chapter 22. In all cases the dimension of W f0 is 1 but 1/(1 − x) is not a representative of the basis unless condition (22.1.1) is satisfied. This means that the formulae for the dual space will degenerate if (22.1.1) is not satisfied.
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We use the notation of Chapter 22. In all cases the dimension of W f0 is 1 but 1/(1 − x) is not a representative of the basis unless condition (22.1.1) is satisfied. This means that the formulae for the dual space will degenerate if (22.1.1) is not satisfied.
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