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Differential calculus --- Data processing --- 519.68 --- -Calculus, Differential --- Calculus --- Computer programming --- -Computer programming --- 519.68 Computer programming --- -519.68 Computer programming --- Calculus, Differential --- Differential calculus - Data processing
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Calculus. --- 517.2 --- 517.2 Differential calculus. Differentiation --- Differential calculus. Differentiation --- Analysis (Mathematics) --- Fluxions (Mathematics) --- Infinitesimal calculus --- Limits (Mathematics) --- Mathematical analysis --- Functions --- Geometry, Infinitesimal --- Calculus
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What differential calculus, and, in general, analysis of the infinite, might be can hardly be explained to those innocent of any knowledge of it. Nor can we here offer a definition at the beginning of this dissertation as is sometimes done in other disciplines. It is not that there is no clear definition of this calculus; rather, the fact is that in order to understand the definition there are concepts that must first be understood. Besides those ideas in common usage, there are also others from finite analysis that are much less common and are usually explained in the course of the development of the differential calculus. For this reason, it is not possible to understand a definition before its principles are sufficiently clearly seen. In the first place, this calculus is concerned with variable quantities. Although every quantity can naturally be increased or decreased without limit, still, since calculus is directed to a certain purpose, we think of some quantities as being constantly the same magnitude, while others change through all the .stages of increasing and decreasing. We note this distinction and call the former constant quantities and the latter variables. This characteristic difference is not required by the nature of things, but rather because of the special question addressed by the calculus.
Differential calculus --- Mathematics. --- Real Functions. --- Functions of real variables. --- Real variables --- Functions of complex variables --- Calculus, Differential --- Calculus
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This book represents a summary of the research we have been conducting since the early 1990s, and describes a conceptual framework which addresses some current shortcomings, and proposes a unified approach for a broad class of problems. While the framework is defined, our research continues, and some of the elements presented here will no doubt evolve in the coming years.It is organized in eight chapters. In the Introduction chapter, we present the definition of the problems, and give an overview of the proposed approach and its implementation. In particular, we illustrate the limitations of t
Computer vision. --- Calculus of tensors. --- Absolute differential calculus --- Analysis, Tensor --- Calculus, Absolute differential --- Calculus, Tensor --- Tensor analysis --- Tensor calculus --- Geometry, Differential --- Geometry, Infinitesimal --- Vector analysis --- Spinor analysis --- Machine vision --- Vision, Computer --- Artificial intelligence --- Image processing --- Pattern recognition systems
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Submanifolds --- Differential equations --- Intégrales multiples --- Differential calculus --- Calculus, Integral --- Sous-variétés (Mathématiques) --- Equations différentielles --- Calcul différentiel --- Calcul intégral --- Problems, exercises, etc --- Problems, exercises, etc. --- Problèmes et exercices --- Calcul différentiel --- Calcul intégral --- Intégrales généralisées --- Applications différentiables
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