Titlebook: Maple in Mathematics Education and Research; Third Maple Conferen Jürgen Gerhard,Ilias Kotsireas Conference proceedings 2020 Springer Natur

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Rui-Juan Jing,Marc Moreno Maza. by Herbert Bernstein, published by Springer Fachmedien Wiesbaden GmbH, part of Springer Nature in 2014. The translation was done with the help of artificial intelligence (machine translation by th978-3-658-35066-6978-3-658-35067-3

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Your Data Wants You to Ask Better Questions. Do It!t are used to analyze data. In this talk, I want to put a new spin on this statement. I will argue that a new technology, quantum generated density maps, changes the way we look at complex data. The main point is that visualizing . hidden in a set of data, their shapes and . to one another, can forc

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Using Maple to Analyse Parallel Robotsrithms in Computer Algebra can be used to study the workspace, the joint space but also the existence of some physical capabilities w.r.t. to some design parameters left as degree of freedom for the designer of the robot.

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Studying Wythoff and Zometool Constructions Using Mapleol constructible. Second, one can use it to manipulate Zometool objects, for example to determine how to best build a given structure. Third, the package allows for an easy computation of the polytopes obtained by the kaleiodoscopic construction called the Wythoff construction. This feature provides

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Approximate , in a Bernstein Basis numerically stable companion pencil of Guebj?rn Jónsson to compute the roots, and the Hopcroft-Karp bipartite matching method to find the degree of the approximate .. We offer some refinements to improve the process.

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Exact Parametric Solutions for the Intersections of Quadric Surfaces Using MAPLEthe intersection curve between two quadrics is a fundamental problem in computer graphics and solid modeling. We present a new analytical method for parameterizing the intersection curve of two quadrics, which are represented by implicit quadratic equations in 3D. The method is based on the observat

弄皺

Decomposing the Parameter Space of Biological Networks via a Numerical Discriminant Approacharge numbers of parameters. When studying the dynamic behavior of these large, nonlinear systems, it is useful to identify and characterize the steady-state solutions as the model parameters vary, a technically challenging problem in a high-dimensional parameter landscape. Rather than simply determi

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The , Library in decomposing the integer points of polyhedral sets, solving parametric integer programs, performing dependence analysis in for-loop nests and determining the validity of certain Presburger formulas. This article discusses the design of the .-Polyhedra library and provides numerous illustrations of i