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Gielisova transformace logaritmické spirály

Luděk Spíchal (2020)

Pokroky matematiky, fyziky a astronomie

Logaritmická spirála byla od okamžiku svého objevu studována z mnoha různých pohledů. Prvotní fascinace matematiků, z nichž někteří věnovali logaritmické spirále značnou část svého tvůrčího potenciálu, se postupně přenesla do dalších oblastí nejen přírodních věd a promítá se tak např. do fyziky, biologie, ale také různých inženýrských disciplín či architektury. Článek ukazuje, že logaritmická spirála popisovaná jako hladká křivka s exponenciálně rostoucím poloměrem může být transformována do řady...

Global structure of holomorphic webs on surfaces

Vincent Cavalier, Daniel Lehmann (2008)

Banach Center Publications

The webs have been studied mainly locally, near regular points (see a short list of references on the topic in the bibliography). Let d be an integer ≥ 1. A d-web on an open set U of ℂ² is a differential equation F(x,y,y’) = 0 with F ( x , y , y ' ) = i = 0 d a i ( x , y ) ( y ' ) d - i , where the coefficients a i are holomorphic functions, a₀ being not identically zero. A regular point is a point (x,y) where the d roots in y’ are distinct (near such a point, we have locally d foliations mutually transverse to each other, and caustics appear through...

Gradient estimates and Harnack inequalities for solutions to the minimal surface equation

Mario Miranda (2000)

Atti della Accademia Nazionale dei Lincei. Classe di Scienze Fisiche, Matematiche e Naturali. Rendiconti Lincei. Matematica e Applicazioni

A gradient estimate for solutions to the minimal surface equation can be proved by Partial Differential Equations methods, as in [2]. In such a case, the oscillation of the solution controls its gradient. In the article presented here, the estimate is derived from the Harnack type inequality established in [1]. In our case, the gradient is controlled by the area of the graph of the solution or by the integral of it. These new results are similar to the one announced by Ennio De Giorgi in [3].

Grassmann manifold V 3 4 in the projective space P 7 with characteristics consisting of a quadric and two planes

Josef Vala (1993)

Mathematica Bohemica

Some results in the geometry of four-parametric manifolds of three-dimensional spaces in the projective space P 7 are found. The properties of such a manifold V 3 4 with characteristics consisting of a quadric and two planes are studied. The properties of the manifold dual to V 3 4 are found. Some results in the geometry of linear spaces from [1],[2],[3],[4] are used. The notation of the quantities is the same as in [4].

Grundlagen der räumlichen kinematischen Geometrie. II

Adolf Karger (1980)

Aplikace matematiky

Der Artikel ist eine Vorsetzung des ersten Teiles des Artikels und ist der Analyse und der Synthese der helikoidalen Bewegungen gewidmet. Im der Analyse der helikoidalen Bewegungen gewidmeten Teil sind die helikoidale Bewegungen als die Zweischraubenbewegungen charakterisiert und es sind die Invarianten der helikoidalen Bewegungen gefunden. Im, der Synthese der helikoidalen Bewegungen gewiemeten, Teil sind alle helikoidalen Bewegungen, die eine ebene oder gerade oder sphärische Punkttrajektorie...

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