نتایج جستجو برای: parabolic antenna

تعداد نتایج: 56652  

2010
Romain Rossier Roger D. Hersch

Different inks may have different mechanical and/or optical properties. Existing Yule-Nielsen modified Neugebauer spectral prediction models assume however that the inks forming a color halftone behave similarly, i.e. that a single n-factor can model the lateral propagation of light within the paper as well as non-uniformities of the ink dot thickness profiles. However, if the inks have very di...

2006
Szilárd Szabó

— In this paper, we give a completely algebraic description of Nahm transform for parabolic Higgs bundles on P. 2 KÜRŞAT AKER & SZILÁRD SZABÓ

2007
YanYan Li Louis Nirenberg YANYAN LI LOUIS NIRENBERG

The Hopf Lemma for second order elliptic operators is proved to hold in domains with C, and even less regular, boundaries. It need not hold for C boundaries. Corresponding results are proved for second order parabolic operators.

2013
John R Parker Pierre Will

We consider in this work representations of the of the fundamental group of the 3-punctured sphere in PU(2, 1) such that the boundary loops are mapped to PU(2, 1). We provide a system of coordinates on the corresponding representation variety, and analyse more specifically those representations corresponding to subgroups of (3, 3,∞)-groups. In particular we prove that it is possible to construc...

2004
LUIS CAFFARELLI ARSHAK PETROSYAN HENRIK SHAHGHOLIAN

Journal: :SIAM J. Numerical Analysis 2007
Florian Frühauf Bastian von Harrach Otmar Scherzer

Heat equation: in B = Q ∪ Ω ∂ t (c(x)u(x, t)) − ∇ · (κ(x)∇u(x, t)) = 0 u(x, t): temperature c(x): heat capacity κ(x): heat conductivity Special case: c(x) = 1 in Ω 0 in Q κ(x) = κ 1 > 1 in Ω 1 in Q Ω Q parabolic equation in Ω (" ∂ t u − ∆u = 0 ") elliptic equation in Q (" ∆u = 0 ") Motivation:

2008
L. RAGOUB

We investigate a class of over-determined parabolic problems involving a non-constant boundary condition. The Weinstein’s technique known for the elliptic problems is extended to the parabolic one by means of auxiliary functions and Green classical formula.

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