Results 41 to 50 of about 233 (146)
Asymptotics of Bergman kernels
We give an elementary proof of the existence of an asymptotic expansion in powers of $k$ of the Bergman kernel associated to $L^k$, where $L$ is a positive line bundle. We also give an algorithm for computing the coefficients in the expansion.
Berman, Robert +2 more
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Abstract Wildlife and their habitats face profound challenges from climate and landscape‐scale changes that extend beyond the influence and time horizon of most biologists and land managers. In this changing environment, long‐term datasets can enhance assessments of how demographic trends respond to interactions among local (e.g., habitat restoration ...
Teagan A. Hayes +7 more
wiley +1 more source
Increasing ecological perturbations resulting from global change processes are altering the environmental predictability (EP) of critical forage and water resources for wildlife. While research has furthered our understanding of how EP both underlies and directs animal movement, studies have mainly focused on relationships between EP and large‐scale ...
Madeline P. Standen +4 more
wiley +1 more source
Cereal Arabinoxylans—Their Enzymatic Degradation and Relevance for Breadmaking and Human Health
ABSTRACT As the most abundant nonstarch polysaccharides in cereals, arabinoxylans (AXs) contribute significantly to the global intake of dietary fiber. They play a crucial role in the breadmaking process with respect to dough rheology and texture, bread volume, and nutritional quality, especially when starting from wheat or rye flour.
Víctor González‐Alonso +3 more
wiley +1 more source
The Bergman Kernel on Some Hartogs Domains [PDF]
We obtain new explicit formulas for the Bergman kernel function on two families of Hartogs domains. To do so, we first compute the Bergman kernels on the slices of these Hartogs domains with some coordinates fixed, evaluate these kernel functions at certain points off the diagonal, and then apply a first order differential operator to them.
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New Inequalities and an Integral Expression for the 𝒜‐Berezin Number
This work examines a reproducing kernel Hilbert space XF,·,· constructed on a nonempty set F. Our investigation focuses on the A‐Berezin number and the A‐Berezin norm, where A denotes a positive bounded linear operator acting on XF. For an A‐bounded linear operator B, the A‐Berezin seminorm is defined by BberA=supλ,ν∈FBu∧λ,u∧νA, where u∧λ and u∧ν are ...
Salma Aljawi +4 more
wiley +1 more source
Bergman kernels on degenerations
24 pages, some typos ...
Wang, Linsheng, Zhou, Shengxuan
openaire +3 more sources
Comparison of the Bergman and Szegö kernels
15 ...
Chen, Bo-Yong, Fu, Siqi
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Bergman kernel and hyperconvexity index [PDF]
Let $ \subset {\mathbb C}^n$ be a bounded domain with the hyperconvexity index $ ( )>0$. Let $\varrho$ be the relative extremal function of a fixed closed ball in $ $ and set $ :=|\varrho|(1+|\log|\varrho||)^{-1}$, $ :=|\varrho|(1+|\log|\varrho||)^n$. We obtain the following estimates for the Bergman kernel: (1) For every $00$ such that $\int_
openaire +3 more sources

