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Mean values and associated measures of $\delta $-subharmonic functions
, 2002 summary:Let $u$ be a $\delta $-subharmonic function with associated measure $\mu $, and let $v$ be a superharmonic function with associated measure $\nu $, on an open set $E$.
Watson, Neil A.
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Subharmonic mixer design [PDF]
, 2001 This graduate project report contains a presentation of a design of an X-band subharmonic mixer using two non-biased Schottky diodes in an antiparallel configuration as non-linear devices to produce harmonics for the mixing function. A computer simulator
Pham, Tai Huu
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Strongly Subharmonic Functions.
MATHEMATICA SCANDINAVICA, 1964 Hörmander, Lars, GARDING, Lars
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Separately Subharmonic and Harmonic Functions are Subharmonic
, 2009 The paper has been withdrawn, because of an ...
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Subharmonic Behaviour Of Smooth Functions
, 1996 . We prove that jf j p , p ? 0, behaves like a subharmonic function if f is a C 2 - function such that, for some constants K and K0 , j\Deltaf (x)j 6 Kr \Gamma1 sup jrf j +K0r \Gamma2 sup jf j; where the supremum is taken over Br (x) = f z : jz
Miroslav Pavlovic, In R
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New Journal of PhysicsWe simulate the motion of paramagnetic particles between two magnetic patterns with hexagonal symmetry that are twisted at a magic angle. The resulting Morié pattern develops flat channels in the magnetic potential along which colloidal particles can be ...
Nex C X Stuhlmüller +2 more
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Frequency dependence of the subharmonic Shapiro steps
, 2011 Frequency dependence of the subharmonic Shapiro steps has been studied in the ac driven overdamped Frenkel-Kontorova model with deformable substrate potential. As potential gets deformed, in addition to the harmonic steps, subharmonic steps appear in the
Tekić, Jasmina +3 more
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On subharmonicity of doubly subharmonic functions [PDF]
Proceedings of the American Mathematical Society, 1966 openaire +1 more source
Refined contour-and-solid theorems for subharmonic functions
, 1988 Refined contour-and-solid theorems for subharmonic ...
Тамразов, П.М.
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Subharmonic functions with a Bloch type growth
, 2005 The article compares various types of growth for subharmonic functions in the unit ball $B_N\subsetR^N$. Given a decreasing non-negative function $\omega$ on $[0,1)$, let $SH(\omega)$ be the collection of all non-negative subharmonic functions in $B_N ...
Supper, Raphaële
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