Obtenir le résultat Heart of Mathematics Livre audio par Burger Edward B.

Titre	Heart of Mathematics
Taille du fichier	1,013 KiloByte
Qualité	Opus 96 kHz
Durées	55 min 16 seconds
Nombre de pages	247 Pages
Nom de fichier	heart-of-mathematics_fPKpK.epub
	heart-of-mathematics_0dURc.aac
Publié	4 years 9 months 2 days ago

Heart of Mathematics

Catégorie: Romans policiers et polars, Tourisme et voyages, Etudes supérieures
Auteur: Burger Edward B., Starbird Michael
Éditeur: Dan Brown, Lauren Christina
Publié: 2016-09-03
Écrivain: Sabrina Ghayour, B. B. Hamel
Langue: Bulgare, Sanskrit, Russe, Allemand
Format: Livre audio, epub

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Big data for heart screening | Ecole polytechnique - 15 Dec 2014 ... Electrocardiography (ECG) is the medical exam that records the electrical activity of the heart with electrodes, in order to detect various cardiac ...

Examining the heart of the dual modelling cycle: Japanese and Australian students advance this approach - The aim of this study is to compare how Japanese and Australian teachers utilise opportunities to promote students' switching between mathematical modelling cycles based on the dual modelling cycle framework (DMCF). This study found that teachers need to change how they assist students when transitioning from one modelling cycle to another not only based on differing levels of student ability, but to account for differences between countries as well. The Japanese students had more sophisticated visualisation skills than the Australian students when working with the geometric structure of an ordinary helix on the side face of a cylinder. However, both groups of students benefited from use of the DMCF to develop their understanding of the mathematical problem as they moved between modelling cycles.

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Electromechanical coupling of the heart : modeling, mathematical analysis and numerical simulation - This thesis is concerned with the mathematical analysis and numerical simulation of cardiac electrophysiology models. We use the unfolding method of homogenization to rigorously derive the macroscopic bidomain equations. We consider tensorial and space dependent conductivities and physiological and simplified ionic models. Using the Faedo-Galerkin approach followed by compactness, we prove the existence and uniqueness of solution to the microscopic bidomain model. The convergence of a sequence of solutions of the microscopic model to the solution of the macroscopic model is then obtained. Due to the nonlinear terms on the oscillating manifold, the boundary unfolding operator is used as well as a Kolmogorov compactness argument for the simplified models and a Minty type argument for the physiological models. Furthermore, we consider the monodomain model coupled to Beeler- Reuter's ionic model. We propose a finite volume scheme and analyze its convergence. First, we show existence and uniqueness of its solution

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