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Geometry: Importance and experience

Henry Jenner

1Editorial office, Statistics and Mathematics, India

Corresponding Author:
Henry Jenner
Editorial office, Statistics and Mathematics, India.
E-mail: [email protected]

Visit for more related articles at Research & Reviews: Journal of Statistics and Mathematical Sciences


Higher order networks can characterize data as diverse as a functional brain network, interacting proteins networks, and social networks, in addition to the framework of paired interactions. Simplicial complexity, which is made up of nodes and links as well as polygons, octahedral, and other shapes, is a higher level network. Elevated services are cell complexes made up of curved polytopes glued together along their faces. Surprisingly, human social networks have natural resources at their disposal to assist them, and thus give a natural technique for investigating the continuous technology solution of communication systems. This theory, which was first presented to explain the development of simplicial complexes, has now been expanded to cell-complexes formed by gluing numerous copies of any regular polytope together.


Multilayer systems made up of several interaction networks, as well as higher order networks that go well beyond contact centers, are examples of these. Higher cognitive networks can be highly beneficial for investigating brain networks, gene regulatory media platforms, or social media networks. It's crucial to distinguish between brain regions that link as a pair or as part of a larger network, resulting in bilateral cross at the same time, in key brain circuits. Protein matrices, on the other hand, are used to map the relationships between cell protein complexes, which are made up of several related proteins that each perform a separate physical function.

In social networks, topologically complicated can be seen in a variety of settings, such as face-to-face interaction networks made up of small groups that form and disband over time. D-dimensional simples, such as triangles, octahedrons, and other t y simples, are commonly employed as the building blocks of higher-order network designs. This work can be interpreted in many different ways. To begin, there are obvious avenues leading to various model extensions, such as varied flavor values, the addition of a fitness of the polytope's faces, or the extension of the model beyond pure cell-complexes. This conceptual approach is also suitable for investigating the connection between network geometry and dynamics such as frustrated synchronization. Finally, this strategy offers a lot of promise for connecting growing architectures and neural networks together. Evaluation of present research effort in the field of thermal geometry and structure optimization for wind turbine and cooler organizational development in the future. The current state of the art in TE geometry and organization research is evaluated in depth, with the most noteworthy findings presented. Thermoelectric (TE) phenomena were initially seen in the 18th century when two different metals were used to create small voltages. Furthermore, the TE technology grew quickly as a result of the development of incredibly efficient electronics, as well as the fact that it offers distinct advantages over traditional electricity generation and cooling technologies. When a temperature difference exists between the hot and cold sides, electricity is created by a thermoelectric module made up of p-type and n-type crystalline silicon connected electrically in series.

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