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Topology optimization has a wide range of applications in aerospace, mechanical, bio-chemical and civil engineering. Currently, engineers mostly use topology optimization at the concept level of a design process. Due to the free forms that naturally occur, the result is often difficult to manufacture.
Splunk at AWS Summit. Splunk Inc. is an American software company based in San Francisco, California, [2] that produces software for searching, monitoring, and analyzing machine-generated data via a web-style interface. [3]
In knowledge representation and reasoning, a knowledge graph is a knowledge base that uses a graph-structured data model or topology to represent and operate on data. Knowledge graphs are often used to store interlinked descriptions of entities – objects, events, situations or abstract concepts – while also encoding the free-form semantics ...
Animation detailing the embedding of the Pappus graph and associated map in the torus. In mathematics, topological graph theory is a branch of graph theory.It studies the embedding of graphs in surfaces, spatial embeddings of graphs, and graphs as topological spaces. [1]
The wiki markup source editor shows the underlying page source code. It works like a plain text file, indicating links and other items using simple code like this: [[Earth]] . Editing Referencing Images Tables
Minimax sphere eversion; see the video's Wikimedia Commons page for a description of the video's contents. Half-way models: these consist of very special homotopies. This is the original method, first done by Shapiro and Phillips via Boy's surface, later refined by many others. The original half-way model homotopies were constructed by hand ...
In mathematics, differential topology is the field dealing with the topological properties and smooth properties [a] of smooth manifolds.In this sense differential topology is distinct from the closely related field of differential geometry, which concerns the geometric properties of smooth manifolds, including notions of size, distance, and rigid shape.
In mathematics, pointless topology, also called point-free topology (or pointfree topology) and locale theory, is an approach to topology that avoids mentioning points, and in which the lattices of open sets are the primitive notions. [1] In this approach it becomes possible to construct topologically interesting spaces from purely algebraic ...