Results 81 to 90 of about 1,163,094 (200)
Distortion theorems for a special class of analytic functions [PDF]
, 1973 Dorothy Browne Shaffer
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Rate distortion dimension and ergodic decomposition for $\mathbb{R}^d$-actions [PDF]
arXivRate distortion dimension describes the theoretical limit of lossy data compression methods as the distortion bound goes to zero. It was originally introduced in the context of information theory, and recently it was discovered that it has an intimate connection to Gromov's theory of mean dimension of dynamical systems.
arxiv
On some theorems on distortion and rotation in the class of k-symmetrical starlike functions of order α [PDF]
, 1971 Romuald Zawadzki
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On subclasses of close-to-convex functions of higher order
International Journal of Mathematics and Mathematical Sciences, 1992 The classes Tk(ρ), 0 ...
Khalida Inayat Noor
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A distortion theorem for the class of Möbius transformations of convex mappings [PDF]
, 1989 Rashid Ali
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Le Matematiche, 2014 In this paper, we investigate several properties of the harmonic class defined by the modified Dziok-Sirvastava operator, obtain distortion theorem, extreme points, convolution condition, convex combinations and integral operator for this class.
M. K. Aouf +2 more
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Low-Rate, Low-Distortion Compression with Wasserstein Distortion [PDF]
arXivWasserstein distortion is a one-parameter family of distortion measures that was recently proposed to unify fidelity and realism constraints. After establishing continuity results for Wasserstein in the extreme cases of pure fidelity and pure realism, we prove the first coding theorems for compression under Wasserstein distortion focusing on the regime
arxiv
Secrecy Communication with Security Rate Measure [PDF]
arXiv, 2015 We introduce a new measure on secrecy, which is established based on rate-distortion theory. It is named \emph{security rate}, which is the minimum (infimum) of the additional rate needed to reconstruct the source within target distortion level with any positive probability for wiretapper.
arxiv
The strong form of the Levinson theorem for a distorted KP potential [PDF]
arXiv, 2009 We present a heuristic derivation of the strong form of the Levinson theorem for one-dimensional quasi-periodic potentials. The particular potential chosen is a distorted Kronig-Penney model. This theorem relates the phase shifts of the states at each band edge to the number of states crossing that edge, as the system evolves from a simple periodic ...
arxiv
Two-point distortion theorems for univalent functions [PDF]
, 1994 Seong-A Kim, C. David Minda
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