Google Doodle turns spotlight on the quadratic equation: The formula behind every curve explained

Google's latest doodle in India celebrates the quadratic equation, ax² + bx + c = 0, showcasing its real-world applications ...
Investopedia

Understanding Polynomial Trends: Curved Data Patterns Explained

Adam Hayes, Ph.D., CFA, is a financial writer with 15+ years Wall Street experience as a derivatives trader. Besides his extensive derivative trading expertise, Adam is an expert in economics and ...
IEEE

Iterative polynomial approximation algorithms for inverse graph filters

Abstract: Chebyshev interpolation polynomials exhibit the exponential approximation property to analytic functions on a cube. Based on the Chebyshev interpolation polynomial approximation, we propose ...
IEEE

Almost Tight Spectral Graph Wavelets With Polynomial Filters

Abstract: The construction of spectral filters for graph wavelet transforms is addressed in this paper. Both the undecimated and decimated cases will be considered. The filter functions are ...
Frontiers

Exploring a novel approach for computing topological descriptors of graphene structure using neighborhood multiple M-polynomial

1 Department of Mathematics and Applied Mathematics, Sefako Makgatho Health Sciences University, Pretoria, South Africa 2 Department of Mathematics, Usmanu Danfodiyo University, Sokoto, Nigeria ...
Entrepreneur

ChatGPT Is Writing Lots of Job Applications, But Companies Are Quickly Catching On. Here’s How.

A Tuesday Financial Times report found that about half of job candidates are using AI in their applications. Even though over 97% of Fortune 500 companies use AI for hiring, many large companies do ...
TASC

Mathematics Methods

Mathematics is the study of order, relation and pattern. From its origins in counting and measuring it has evolved in highly sophisticated and elegant ways to become the language now used to describe ...
Frontiers

A new 3D phase unwrapping method by region partitioning and local polynomial modeling in abdominal quantitative susceptibility mapping

Background: Accurate phase unwrapping is a critical prerequisite for successful applications in phase-related MRI, including quantitative susceptibility mapping (QSM) and susceptibility weighted ...