Results 21 to 30 of about 1,516,048 (285)
Considering the Epistemic Uncertainties of the Variogram Model in Locating Additional Exploratory Drillholes [PDF]
To enhance the certainty of the grade block model, it is necessary to increase the number of exploratory drillholes and collect more data from the deposit.
Saeed Soltani, Abbas Soltani
doaj
Orthogonal bases of Hermitean monogenic polynomials : an explicit construction in complex dimension 2 [PDF]
In this contribution we construct an orthogonal basis of Hermitean monogenic polynomials for the specific case of two complex variables. The approach combines group representation theory, see [5], with a Fischer decomposition for the kernels of each of ...
Brackx, Fred +3 more
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Affine dual frames and Extension Principles
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Atreas, N., Melas, A., Stavropoulos, T.
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The Hasse norm principle for A-extensions [PDF]
We prove that, for every $n \geq 5$, the Hasse norm principle holds for a degree $n$ extension $K/k$ of number fields with normal closure $F$ such that $\operatorname{Gal}(F/k) \cong A_n$. We also show the validity of weak approximation for the associated norm one tori.
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Natural extension of the Generalised Uncertainty Principle
We discuss a gedanken experiment for the simultaneous measurement of the position and momentum of a particle in de Sitter spacetime. We propose an extension of the so-called generalized uncertainty principle (GUP) which implies the existence of a minimum
C Bambi +6 more
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Local-global principles for norm one tori over semi-global fields
Let K be a complete discretely valued field with residue field k and F be a function field of a curve over K. Let L/F be a Galois extension of degree n. If n is coprime to char(k), then under some assumptions on k(e.g.
Mishra, Sumit Chandra
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Testing the Gravitational Weak Equivalence Principle in the Standard-Model Extension with Binary Pulsars [PDF]
The Standard-Model Extension provides a framework to systematically investigate possible violation of the Lorentz symmetry. Concerning gravity, the linearized version was extensively examined.
Bailey, Quentin G., Shao, Lijing
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An extension of Banach’s contraction principle [PDF]
1. A. Borel, Seminar on transformation groups, Annals of Mathematics Studies No. 46, Princeton, 1960. 2. G. E. Bredon, Frank Raymond, R. F. Williams, p-adic groups of transformations, to appear in Trans. Amer. Math. Soc. 3. D. Montgomery and L. Zippin, Topological transformation groups, New YorkLondon, Interscience, 1955. 4.
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An Extension of the Contraction Principle [PDF]
The ``contraction principle'' is about large deviations; the basic definitions figure in [\textit{A. Dembo} and \textit{O. Zeitouni}, ``Large deviation techniques and applications''. 2nd ed. (1998; Zbl 0896.60013)]. Its statement is (C). Let \((X_{n})\) satisfy the large deviation principle with good rate function \(I\) (defined on the metric space \({\
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Friedrichs Extension and Min-Max Principle for Operators with a Gap
Semibounded symmetric operators have a distinguished self-adjoint extension, the Friedrichs extension. The eigenvalues of the Friedrichs extension are given by a variational principle that involves only the domain of the symmetric operator.
Schimmer, Lukas +2 more
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