Exponential Strong Converse for Source Coding with Side Information at the Decoder
We consider the rate distortion problem with side information at the decoder posed and investigated by Wyner and Ziv. Using side information and encoded original data, the decoder must reconstruct the original data with an arbitrary prescribed distortion
Yasutada Oohama
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Remarks on James's distortion theorems [PDF]
If a Banach space X contains a complemented subspace isomorphic to c0 (respectively, ℓ1), then X contains complemented almost isometric copies of c0 (respectively, ℓ1). If a Banach space X is such that X* contains a subspace isomorphic to L1[0, 1] (respectively, ℓ∞), then X* contains almost isometric copies of L1[0, 1] (respectively, ℓ∞).
Dowling, Patrick N. +2 more
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Evaluation of system-related magnetic resonance imaging geometric distortion in radiation therapy treatment planning: two approaches and effectiveness of three-dimensional distortion correction [PDF]
We propose two methods to evaluate system-related distortion in magnetic resonance imaging (MRI) in radiation therapy treatment planning (RTP) and demonstrate the importance of three-dimensional (3D) distortion correction (DC) by quantitatively measuring
Kamomae, Takeshi +7 more
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Intermodulation distortion performance enhancement of microwave power amplifiers [PDF]
This thesis was submitted for the degree of Doctor of Philosophy and awarded by Brunel University.This thesis reports the author's investigation of the effects of the injection of specific signals on the intermodulation distortion performance of ...
Mbabele, M., Mbabele, Modeste
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On conformal distortion and Sullivan’s sector theorem [PDF]
Using general bounds on the conformal distortion of univalent maps, we prove a strong version of Sullivan’s sector theorem, which gives certain sufficient conditions for an arbitrarily long composition of univalent Herglotz functions to map the upper half-plane into a proper sub-sector.
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Distortion theorems for Bloch functions [PDF]
This paper is a continuation of the authors' earlier investigation [see \textit{M. Bonk, D. Minda} and \textit{H. Yanagihara} [J. Anal. Math. 69, 73-95 73-95 (1996; Zbl 0874.30026)] of distortion theorems for Bloch functions. A holomorphic function \(f\) defined on the unit disk \(D\) is called a Bloch function if \[ \|f\|_B= \sup\biggl \{\bigl(1- |z |^
Bonk, Mario +2 more
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On Janowski Type Harmonic Meromorphic Functions with respect to Symmetric Point
In this paper, we define a new class of Sakaguchi type-meromorphic harmonic functions in the Janowski domain that are starlike with respect to symmetric point.
Muhammad Ghaffar Khan +4 more
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On the Inherent Instability of Biocognition: Toward New Probability Models and Statistical Tools
A central conundrum enshrouds biocognition: almost all such phenomena are inherently unstable and must be constantly controlled by external regulatory machinery to ensure proper function, in much the same sense that blood pressure and the ‘stream of ...
Rodrick Wallace +2 more
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Starlike functions of complex order with bounded radius rotation by using quantum calculus [PDF]
In the present paper, we study on the subclass of starlike functions of complex order with bounded radius rotation using q- difference operator denoted by Rk(q, b) where k ≥ 2, q ε (0, 1) and b ε C\{0}.
Çetınkaya Asena, Mert Oya
doaj
Applications of a New q-Difference Operator in Janowski-Type Meromorphic Convex Functions
The main aim of the present article is the introduction of a new differential operator in q-analogue for meromorphic multivalent functions which are analytic in punctured open unit disc.
Bakhtiar Ahmad +5 more
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