Results 191 to 200 of about 10,443 (222)
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UCP Journal of Languages & Literature
This research article examines Robert M. Pirsig's Zen and the Art of Motorcycle Maintenance using Nietzsche's theory of Apollonian and Dionysiac impulses as a framework.
Muhammad Masroor Zafar
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This research article examines Robert M. Pirsig's Zen and the Art of Motorcycle Maintenance using Nietzsche's theory of Apollonian and Dionysiac impulses as a framework.
Muhammad Masroor Zafar
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Error and attack vulnerability of Apollonian networks
Computer/law journalThis article examines the resilience of different Apollonian network (AN) types—deterministic, random, and evolutionary—to systematic attacks. ANs, members of the family of maximal planar graphs, possess unique properties such as high clustering ...
F. Safaei, M. M. E. Kouchak
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Fluid flow through Apollonian packings
Physical Review E, 2010This work considers the flow of a Newtonian fluid in a two-dimensional channel filled with an array of obstacles of distinct sizes that models an inhomogeneous medium. Obstacle sizes and positions are defined by the geometry of an Apollonian packing (AP).
Rafael S, Oliveira +2 more
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Length and Area of an Apollonian Packing
Mathematics MagazineSummary We prove two theorems about the circular Apollonian packing. The first states that the circles used in the packing have an infinite total length. The second states that the largest circle is covered by the other circles used in the packing, up to
Alexandru Tupan
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A Cylindrical Dielectric Resonator Antenna Based on Apollonian Gasket of Circles
2024 IEEE Microwaves, Antennas, and Propagation Conference (MAPCON)First time a cylindrical Dielectric Resonator Antenna (DRA) is proposed for wide bandwidth and compact size based on the Apollonian gasket of circles. First, a cylindrical DRA is designed to resonate at 1.78GHz by exciting $\mathrm{HEM}_{11 \delta}$ mode.
M. Colaco +4 more
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L'antiquité classique, 2001
Hunt John. Three Apollonian Problems. In: L'antiquité classique, Tome 70, 2001. pp. 155-159.
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Hunt John. Three Apollonian Problems. In: L'antiquité classique, Tome 70, 2001. pp. 155-159.
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Conformality of the Apollonian Metric
Computational Methods and Function Theory, 2004Let \(D\) be a domain in \(\overline{\mathbb{R}^n}=\mathbb{R}^n\cup \{\infty\},\;n\geq 2\), and let \(x,y\in D\). The Apollonian distance of \(x,y\) is defined by \[ \alpha(x,y):=\max_{w,z\in\partial D}\log \frac{| x-w| \;| y-z| }{| x-z| \;| y-w| }. \] The author introduces the quantity \[ H_D(x):=\frac{\limsup_{y\to x}(\alpha(y,x)/\chi(y,x))}{\liminf_{
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2023
The Apollonian merupakan sebuah resital gitar sebagai produk pembelajaran dan penelitian penulis dalam menyelesaikan Tugas Talenta Unggul konsentrasi penyajian musik di Prodi Seni Musik Universitas Kristen Satya Wacana. Apollonian merupakan istilah yang digunakan oleh filsuf Friedrich Nietzsche dalam bukunya berjudul The Birth of Tragedy yang merujuk ...
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The Apollonian merupakan sebuah resital gitar sebagai produk pembelajaran dan penelitian penulis dalam menyelesaikan Tugas Talenta Unggul konsentrasi penyajian musik di Prodi Seni Musik Universitas Kristen Satya Wacana. Apollonian merupakan istilah yang digunakan oleh filsuf Friedrich Nietzsche dalam bukunya berjudul The Birth of Tragedy yang merujuk ...
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2010
Since Friedrich Nietzsche discussed the Apollonian-Dionysian dichotomy in his The Birth of Tragedy, the dichotomy has been extensively applied by philosophers, by theologians, and especially by literary critics to discussions of an essential conflict between two human impulses or ideals symbolized by Apollo and Dionysus in Greek mythology.
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Since Friedrich Nietzsche discussed the Apollonian-Dionysian dichotomy in his The Birth of Tragedy, the dichotomy has been extensively applied by philosophers, by theologians, and especially by literary critics to discussions of an essential conflict between two human impulses or ideals symbolized by Apollo and Dionysus in Greek mythology.
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2015
Circle packings are a particularly elegant and simple way to construct quite complicated and elaborate sets in the plane. One systematically constructs a countable family of tangent circles whose radii tend to zero. Although there are many problems in understanding all of the individual values of their radii, there is a particularly simple asymptotic ...
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Circle packings are a particularly elegant and simple way to construct quite complicated and elaborate sets in the plane. One systematically constructs a countable family of tangent circles whose radii tend to zero. Although there are many problems in understanding all of the individual values of their radii, there is a particularly simple asymptotic ...
openaire +1 more source

