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Sweeping Nets, Saddle Maps and Complex Analysis
- Citation Author(s):
-
ParkerEmmerson
- Submitted by:
- Parker Emmerson
- Last updated:
- Sun, 11/10/2024 - 13:56
- DOI:
- 10.21227/aj4s-8179
- Data Format:
- Links:
- License:
54 Views- Categories:
- Keywords:
-
formalizing mechanical analysis, mechanical analysis, sweeping nets, sweeping subnets, infinity, analysis, complex analysis, Geometry, Mapping, functor, di-cone, di-cones, two-cones, optimization paths for energy numbers, numeric energy, pre-numeric quasi-quanta, energy numbers, PI, fractal morphism, stability, Perturbation, robustness, topology, visual, example, differentiability, circle, cone, closed interval, convergence, uniform, conformal, Jacobian, approximation, error, lower-order, derivative, talyor series, taylor expansion, manifold, boundary, extension, vectorization
Abstract
Description
These involved theorems on sweeping nets, saddle maps and complex analysis are a thorough examination of the method an its fundamental mechanics. The basic foundation of this analytical method is useful to any artificer of mechanical programs or development of software applications that involve computer vision or graphics. These methods will have application to further theories and methods in string theory and cosmology or even approximation of environmental factors for machine learning. This data set includes <\code>, images, and abstract mathematical content in addition to highly concrete theorems and examples intended for the edification, application and development of pure mathematics, advancement of mathematical and philosophical concepts and fractal adaptation to machine learning environments.
This data set includes <\code>, images, and abstract mathematical content in addition to highly concrete theorems and examples intended for the edification, application and development of pure mathematics, advancement of mathematical and philosophical concepts and fractal adaptation to machine learning environments.
