Results 91 to 100 of about 85,492 (193)
A sufficient univalence criterion for holomorphic functions
Not available.
Titus Petrila
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A Variational Theory for Biunivalent Holomorphic Functions
Biunivalent holomorphic functions form an interesting class in geometric function theory and are connected with special functions and solutions of complex differential equations.
Samuel L. Krushkal
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On the equivalence of Phragmen-Lindelöf principles for holomorphic and plurisubharmonic functions
The existence of solutions of the Cauchy problem for (overdetermined) systems of linear partial differential operators with constant coefficients in some classes of functions or distributions is equivalent to the validity of Phragmen-Lindelöf-type ...
Chiara Boiti, Mauro Nacinovich
doaj
Uniqueness of Landau levels and their analogs with higher Chern numbers
Landau levels are the eigenstates of a charged particle in two dimensions under a magnetic field and are at the heart of the integer and fractional quantum Hall effects, which are two prototypical phenomena showing topological features.
Bruno Mera, Tomoki Ozawa
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Non-commutative holomorphic functions on operator domains. [PDF]
Agler J, McCarthy JE.
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On F-algebras M(p) (1 < p < ∞) of holomorphic functions. [PDF]
Meštrović R.
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SEPARATELY HOLOMORPHIC FUNCTIONS
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Models of Holomorphic Functions on the Symmetrized Skew Bidisc. [PDF]
Evans C, Lykova ZA, Young NJ.
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Ideal topological flat bands in chiral symmetric moiré systems from non-holomorphic functions. [PDF]
Sarkar S, Wan X, Zhang Y, Sun K.
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Third-order Hankel determinant sharp estimates for the inverse of complex valued holomorphic functions. [PDF]
Abbas M +3 more
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