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Affine statistical bundle modeled on a Gaussian Orlicz–Sobolev space
The dually flat structure of statistical manifolds can be derived in a non-parametric way from a particular case of affine space defined on a...
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Space-time pseudospectral method for the variable-order space-time fractional diffusion equation
In this paper, we study the space-time variable-order fractional diffusion equation with a variable diffusion coefficient. The fractional derivatives...
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Weight Decompositions on Algebraic Models for Map** Spaces and Homotopy Automorphisms
We obtain restrictions on the rational homotopy types of map** spaces and of classifying spaces of homotopy automorphisms by means of the theory of...
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Lie Algebroids and Weight Systems
We put the Rozansky-Witten weight systems obtained from Lie algebroids by Voglaire & Xu, into the general machine provided by Kontsevich in the...
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Asymptotics of generalized Bessel functions and weight multiplicities via large deviations of radial Dunkl processes
This paper studies the asymptotic behavior of several central objects in Dunkl theory as the dimension of the underlying space grows large. Our...
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The Grammar of Anne Tyng’s Simpler Space Structures
Anne Tyng’s notion of metamorphology is introduced in relation to three of the architect’s residential space structures. The interpretation of this...
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Fast Processing of Bending Deflection for Euler–Bernoulli Beam Under Different Boundary Constraints Based on a Semi-Analytical Null Space Method
In this paper, a semi-analytical method called null space method is proposed to realize fast processing of bending deflection for Euler–Bernoulli...
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Composition Cesàro Operator on the Normal Weight Zygmund Space in High Dimensions
Let n > 1 and B be the unit ball in n dimensions complex space C n . Suppose that φ is a holomorphic self-map of B and ψ ∈ H ( B ) with ψ (0) = 0. A kind...
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On the Inclusion Relations of Global Ultradifferentiable Classes Defined by Weight Matrices
We study and characterize the inclusion relations of global classes in the general weight matrix framework in terms of growth relations for the...
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Stability properties of ultraholomorphic classes of Roumieu-type defined by weight matrices
We characterize several stability properties, such as inverse or composition closedness, for ultraholomorphic function classes of Roumieu type...
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On a Slice Hyper-Meromorphic Bergman Space
We intend to introduce and investigate a new functional space on the quaternionic unit ball of slice hyper-meromorphic functions with unique pole at...
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Quantum Fibrations: Quantum Computation on an Arbitrary Topological Space
Using operator algebras, we extend the theory of quantum computation on a graph to a theory of computation on an arbitrary topological space. Quantum...
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Inequalities of the Markov–Nikol’skii Type in Regions with Zero Interior Angles in the Bergman Space
The order of growth of the module of an arbitrary algebraic polynomial in a weighted Bergman space A p ( G, h ) , p > 0 , is studied in the regions with...
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Period-like polynomials for L-series associated with half-integral weight cusp forms
Given the L -series of a half-integral weight cusp form, we construct polynomials behaving similarly to the classical period polynomial of an integral...
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On Orlicz classes defined in terms of associated weight functions
N-functions and their growth and regularity properties are crucial in order to introduce and study Orlicz classes and Orlicz spaces. We consider...
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DESCRIPTION OF THE CLOSURE OF THE SET OF INFINITELY DIFFERENTIABLE COMPACTLY SUPPORTED FUNCTIONS IN A WEIGHTED SOBOLEV SPACE
The paper describes the closure of infinitely differentiable compactly supported functions in certain second-order weighted Sobolev space depending...
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A Universal Space for the Bourbaki-Complete Spaces and Further Examples
In this paper it is provided an explicit embedding for complete metric spaces having a star-finite base of its uniformity into the universal space
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