Results 91 to 100 of about 9,684,212 (314)
Transcendental lattices and supersingular reduction lattices of a singular $K3$ surface
, 2006 A (smooth) K3 surface X defined over a field k of characteristic 0 is called singular if the N\'eron-Severi lattice NS (X) of X over the algebraic closure of k is of rank 20. Let X be a singular K3 surface defined over a number field F.
Shimada, Ichiro
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Freedom of Scientific Inquiry and Democracy. A Systems‐Theoretical Approach
Systems Research and Behavioral Science, EarlyView.ABSTRACT The article examines the relationship between democracy and one of its inherent features: freedom of scientific inquiry—a multi‐layered concept closely intertwined with the broader notion of academic freedom—both of which are increasingly under threat worldwide. The paper advocates for the use of Luhmann's theoretical framework to analyse this
Krešimir Žažar, Steffen Roth
wiley +1 more source
A Reconfigurable System Approach to the Direct Kinematics of a 5 D.o.f Robotic Manipulator
International Journal of Reconfigurable Computing, 2010 Hardware acceleration in high performance computer systems has a particular interest for many engineering and scientific applications in which a large number of arithmetic operations and transcendental functions must be computed. In this paper a hardware
Diego F. Sánchez +3 more
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COMPARATIVE STUDY OF NONLINEAR ROOT FINDING USING IMPROVISED SECANT METHODS
Malaysian Journal of Computing, 2023 he nonlinear transcendental or algebraic equation problem is one of the important research areas in numerical analysis, and the iterative methods are playing an important role to find approximate solutions.
Nurul Nabilah Rosli +3 more
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On the complexity of algebraic number I. Expansions in integer bases
, 2005 Let $b \ge 2$ be an integer. We prove that the $b$-adic expansion of every irrational algebraic number cannot have low complexity. Furthermore, we establish that irrational morphic numbers are transcendental, for a wide class of morphisms. In particular,
Adamczewski, Boris, Bugeaud, Yann
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Who Is the System? On the Externalisation and Depersonalisation of Responsibility for Abuse
Systems Research and Behavioral Science, EarlyView.ABSTRACT This article examines the externalisation and depersonalisation of responsibility in the institutional communication of the Roman Catholic Church in the context of sexualised violence. Niklas Luhmann's theory of social systems is used to show how semantic constructions such as ‘systemic causes’ rhetorically blur responsibility and contribute ...
Thomas Kron
wiley +1 more source
THE PROBLEM OF THE RELIGIOUS APRIORI IN WESTERN RELIGIOUS PHILOSOPHY (E. TROELTSCH, P. TILLICH) [PDF]
Вестник Православного Свято-Тихоновского гуманитарного университета: Серия I. Богословие, философия, 2008 Though in XIX century Friedrich Schleiermacher have already attempted to vindi-cate a religion using the methodology of transcendental philosophy, as some other rep-resentatives of German theology’s Kantian line, the problematic of so called «religious a
K. UKOLOV
doaj
Modeling friction factor in pipeline flow using a GMDH-type neural network
Cogent Engineering, 2015 The standard methods of calculating the fluid friction factor, the Colebrook–White and Haaland equations, require iterative solution of an implicit, transcendental function which entails high computational costs for large-scale piping networks while ...
Saeb M. Besarati +3 more
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A characterization of the real zeros of a particular transcendental function [PDF]
The real zeros of the transcendental function y = ax + becx are characterized, and the results should alleviate the difficulty of determining their existence, location, and ...
Hedgley, D. R.
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On Sprindzuk's classification of transcendental numbers.
Journal für die reine und angewandte Mathematik (Crelles Journal), 1996 In this paper we show the existence of real and purely imaginary transcendental numbers with certain properties related to a classification of transcendental numbers proposed by Sprindzhuk. This implies the existence of \(\widetilde {S}\)-numbers with any given order \(v>1\), that of \(\widetilde {T}\)-numbers, and that of \(\widetilde {U}\)- numbers ...
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