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| Author | Gielis, J.; Shi, P.; Caratelli, D. | ||||
| Title | Universal equations : a fresh perspective | Type | A1 Journal article | ||
Year  |
2022 | Publication | Growth and Form | Abbreviated Journal | |
| Volume | Issue | Pages | |||
| Keywords | A1 Journal article; Sustainable Energy, Air and Water Technology (DuEL) | ||||
| Abstract | A uniform description of natural shapes and phenomena is an important goal in science. Such description should check some basic principles, related to 1) the complexity of the model, 2) how well its fits real objects, phenomena and data, and 3) ia direct connection with optimization principles and the calculus of variations. In this article, we present nine principles, three for each group, and we compare some models with a claim to universality. It is also shown that Gielis Transformations and power laws have a common origin in conic sections | ||||
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| ISSN | ISBN | Additional Links | UA library record | ||
| Impact Factor | Times cited | Open Access | |||
| Notes | Approved | Most recent IF: NA | |||
| Call Number | UA @ admin @ c:irua:189317 | Serial | 7224 | ||
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