Convolutions

Convolutions refer to curves, twists, or intricate folds in a surface or structure. In a broader sense, it can describe complex, layered ideas or processes that are difficult to follow. Commonly used in both physical and abstract contexts, convolutions denote the presence of complexity or winding paths. In mathematics, especially in calculus, convolutions refer to a mathematical operation that blends two functions into a single function, capturing their interaction.

Convolutions meaning with examples

• The convolutions of the brain's surface allow for greater functionality, providing more area for neurons while fitting within the confines of the skull. This remarkable structure highlights nature’s efficiency, making our brains capable of complex thoughts and actions.
• In the meeting, the convolutions of the company's strategy left many employees confused about their roles. The presentation was filled with intricate plans and proposals that obscured the primary goals, demonstrating how overcomplication can hinder clarity and execution.
• The sculpture's convolutions formed a mesmerizing pattern, drawing the admiration of art lovers. Each twist and turn created shadows that played melodiously with light, amplifying the piece's intricate beauty and adding depth to its emotional expression.
• While studying the convolutions of the ocean waves, the marine biologist noted how their patterns can predict weather changes. This intricate interplay of forces emphasizes the fascinating complexity of nature and its elements.
• The convolutions of the protagonist's thoughts spiraled into an emotional turmoil, illustrating his struggle to make a decision. The narrative intricacy effectively portrayed his internal conflict, captivating readers and making them empathize with his plight.