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Event-Driven Neuromorphic Gaze Decoding via e-Skin Electrooculography. [PDF]
Jeong S +23 more
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Interpretable machine learning rationalizes carbonic anhydrase inhibition via conformal and counterfactual prediction. [PDF]
Ghamsary MS, Rayka M, Naghavi SS.
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Variation of gaussian curvature under conformal mapping and its application [PDF]
We characterize conformal mapping between two surfaces, S and S∗, based on Gaussian curvature before and after motion. An explicit representation of the Gaussian curvature after conformal mapping is presented in terms of Riemann-Christoffel tensor and ...
C Kambhamettu, D B Goldgof
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Conform: a conformal mapping system
Proceedings of the fifth ACM symposium on Symbolic and algebraic computation - SYMSAC '86, 1986Conform consists of a collection of LISP routines that permit the real time manipulation and display of conformal mappings of one complex plane onto another.
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Combined theoretical and practical approach covers harmonic functions, analytic functions, the complex integral calculus, families of analytic functions, conformal mapping of simply-connected domains, mapping properties of special functions and conformal
E. J. Mickle, Zeev Nehari
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Science, 2006
An invisibility device should guide light around an object as if nothing were there, regardless of where the light comes from. Ideal invisibility devices are impossible, owing to the wave nature of light. This study develops a general recipe for the design of media that create perfect invisibility within the accuracy of geometrical optics.
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An invisibility device should guide light around an object as if nothing were there, regardless of where the light comes from. Ideal invisibility devices are impossible, owing to the wave nature of light. This study develops a general recipe for the design of media that create perfect invisibility within the accuracy of geometrical optics.
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SEMIGROUPS OF CONFORMAL MAPPINGS
Mathematics of the USSR-Sbornik, 1987Let \({\mathfrak L}_{\Gamma}\) denote the set of conformal mappings \(\phi\) of the disc \(E=\{z:| z|
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Conformal and quasi-conformal mappings
2016In this short section we shall introduce a class of mappings in \(\mathbb{C} \;\mathrm{and}\; \mathbb{B}\) named after the German mathematician AUGUST FERDINAND MOBIUS (1790–1868). In \(\it C l(n)\) this is also possible, but it is a bit more difficult, the reader is referred to our book [118].
Klaus Gürlebeck +2 more
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