The phrase "multiplicative integral" functions as a noun.
/mʌl.tɪ.plɪ.kə.tɪv ˈɪn.tə.ɡrəl/
A multiplicative integral is a mathematical concept that extends the idea of an integral to scenarios where functions are multiplied together. It is particularly relevant in fields such as analysis, probability, and certain applications in physics and engineering. The term is used relatively infrequently compared to basic concepts such as "integral" or "derivative," and is more common in written contexts, particularly in academic or professional discussions in mathematics or related disciplines.
Математик объяснил концепцию мультипликативного интеграла на своей лекции по высшей математике.
In probability theory, the multiplicative integral can help in understanding complex random processes.
В теории вероятностей мультипликативный интеграл может помочь в понимании сложных случайных процессов.
Researchers are developing new methods to simplify the computation of the multiplicative integral for large data sets.
The phrase "multiplicative integral" is not commonly used in idiomatic expressions within the English language, given its specific mathematical context. Hence, there are no widely recognized idiomatic expressions that include it.
The term "multiplicative" comes from the Latin "multiplicare," meaning "to multiply," and "integral" comes from the Latin "integralis," meaning "whole" or "entire." The combination of these terms likely reflects the concept of combining quantities in the course of integration through multiplication.
In summary, the term "multiplicative integral" is a specific mathematical term that applies to instances where functions are integrated through multiplication, mainly utilized in academic settings. The understanding and application of this term usually require a strong background in mathematics.