Articles tagged with Fibonacci Series
Researchers used Fibonacci's method to calculate the Moon's shape, finding that its poles are half a kilometre closer to its centre of mass than its equator. This information is crucial for applying GPS technology to the Moon.
The Purdue University team has proposed a quantum device that can theoretically model and test emergent particles, including the Fibonacci anyon. This discovery could lead to more efficient quantum computing technology by resisting decoherence.
Researchers have found that the spirals in gerbera inflorescences follow the Fibonacci sequence, with the number of left- and right-winding spirals determined by consecutive Fibonacci numbers. The study used X-ray tomography and confocal microscopy to examine how auxin levels influence the patterning of floral primordia.
Quasiperiodic structures exhibit unique beauty and intriguing physics, but a lack of overarching framework hindered understanding. Researchers establish versatile tools for exploring quantum behavior in diverse quasiperiodic settings, demonstrating the strength of their approach to uncover new physical mechanisms.
A new mathematical model, EDC2, explains the peculiar 'orixate' leaf arrangement pattern of a Japanese plant, suggesting that older leaves have stronger inhibitory signals. The findings support the accuracy of the formula and shed light on the genetic and cellular machinery behind plant development.
Researchers at the University of Jena discovered that naturally occurring fatty acids have a predictable number of structural formulas based on their chain length, following the Fibonacci sequence. This discovery enables accurate analytical processes in lipidomics, the study of all fats in cells and organisms.
Researchers from North America and Europe have solved the first trillion cases of an ancient mathematics problem on congruent numbers, discovering over 3148 billion new solutions. The breakthrough was achieved through a complex technique for multiplying large numbers.
Researchers from North America, Europe, Australia, and South America have solved the first one trillion cases of an ancient mathematics problem. The team developed a clever technique for multiplying large numbers, making it possible to calculate the area of right-angled triangles with whole number or fraction sides up to a trillion.
University of Arizona mathematicians have developed models to reproduce fingerprint patterns and explain the arrangement of repeated units in plants. The research found that patterns in nature, such as those seen in fingerprints and cacti, are influenced by forces imposed during ridge formation.