The efficiency factors $Q_{\text{ext}}$ and $Q_{\text{scat}}$ of the core-mantle grains in the infrared region 2 - 3.4 $\mu $

Jan Svatoš; Zdeněk Sekanina

Displaying similar documents to “The efficiency factors $Q_{ext}$ and $Q_{scat}$ of the core-mantle grains in the infrared region 2 - 3.4 $μ$ ”

A Determinantal Inequality in Hilbert Space.

Shen-Chi Tang (1965)

Collectanea Mathematica

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A class of non-commutative Jordan algebra

Tsai, Chester E. (1967)

Portugaliae mathematica

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Several observations about Maneeals - a peculiar system of lines

Naga Vijay Krishna Dasari, Jakub Kabat (2016)

Annales Universitatis Paedagogicae Cracoviensis. Studia Mathematica

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For an arbitrary triangle ABC and an integer n we define points Dn, En, Fn on the sides BC, CA, AB respectively, in such a manner that |AC|n|AB|n=|CDn||BDn|,|AB|n|BC|n=|AEn||CEn|,|BC|n|AC|n=|BFn||AFn|. $\frac{{|A C|}^{n}}{{|A B|}^{n}} = \frac{|C D_{n}|}{|B D_{n}|}, \frac{{|A B|}^{n}}{{|B C|}^{n}} = \frac{|A E_{n}|}{|C E_{n}|}, \frac{{|B C|}^{n}}{{|A C|}^{n}} = \frac{|B F_{n}|}{|A F_{n}|} .$ Cevians ADn, BEn, CFn are said to be the Maneeals of order n. In this paper we discuss some properties of the Maneeals and related objects.

Erratum

(1993)

Compositio Mathematica

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Tolerances on powers of a finite algebra

Jaromír Duda (1992)

Mathematica Bohemica

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It is shown that any power $A^{n}, n \geq 2$ , of a finite $k$ -element algebra $A, k \geq 2$ , has factorable tolerances whenever the power $A^{4 k^{2} - 3 k}$ has the same property.

Further Generalization of Kobayashi's Gamma Function

Galue, L., Alobaidi, G., Kalla, S. (2001)

Serdica Mathematical Journal

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In this paper, we introduce a further generalization of the gamma function involving Gauss hypergeometric function 2F1 (a, b; c; z)

On the existence of weak solutions for a semilinear singular hiperbolic system.

Joao-Paulo Dias, Mário Figueira (1991)

Revista Matemática de la Universidad Complutense de Madrid

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In this paper we prove the existence of a weak solution for a given semilinear singular real hyperbolic system.

Canonical subgroups of $H_{1} ⋊ S L (2, R)$

Filippo De Mari, Krzysztof Nowak (2002)

Bollettino dell'Unione Matematica Italiana

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We classify, up to conjugation, all subgroups of the semidirect products $H_{1} ⋊ S L (2, R)$ and $R^{2} ⋊ S L (2, R)$ . Our methods can also be applied to all Lie groups that are locally isomorphic to them.

Displaying similar documents to “The efficiency factors Q ext and Q scat of the core-mantle grains in the infrared region 2 - 3.4 μ ”

Displaying similar documents to “The efficiency factors $Q_{ext}$ and $Q_{scat}$ of the core-mantle grains in the infrared region 2 - 3.4 $μ$ ”