We may earn an affiliate commission when you visit our partners.

Periodic Functions

Save
May 1, 2024 3 minute read

Periodic functions are a fundamental concept in mathematics, describing phenomena that repeat at regular intervals, such as the motion of a pendulum or the tides. Studying periodic functions provides valuable insights into various scientific and engineering applications, from understanding sinusoidal waveforms in electrical circuits to analyzing the variation of stock prices over time.

Understanding Periodic Functions

A periodic function is a function that repeats its values over regular intervals known as periods. The period of a function is the length of the interval over which the function completes one full cycle. The basic characteristics of periodic functions include amplitude, period, phase shift, and vertical shift.

Applications of Periodic Functions

Path to Periodic Functions

Share

Help others find this page about Periodic Functions: by sharing it with your friends and followers:

Reading list

We've selected six books that we think will supplement your learning. Use these to develop background knowledge, enrich your coursework, and gain a deeper understanding of the topics covered in Periodic Functions.
Offers a deep dive into harmonic analysis, with a significant focus on periodic functions. Explores the fundamental concepts and techniques used in the field, providing a strong theoretical foundation.
Provides a rigorous mathematical treatment of periodic functions, exploring their properties, classifications, and applications. Suitable for advanced undergraduates and graduate students with a strong foundation in mathematics.
Provides a comprehensive treatment of Fourier analysis, including the study of periodic functions. Explores both the theoretical foundations and practical applications in fields such as signal processing and image analysis.
Presents a collection of research papers on various aspects of periodic functions. Covers topics such as approximation theory, harmonic analysis, and applications in signal processing and control theory.
Dedicates a substantial portion to the study of periodic functions, providing a comprehensive understanding of their properties and behavior. Explores the role of trigonometric functions in modeling real-world phenomena.
Provides a comprehensive overview of time series analysis, including methods for identifying and characterizing periodic patterns. Explores applications in fields such as finance, econometrics, and engineering.
Table of Contents
Our mission

OpenCourser helps millions of learners each year. People visit us to learn workspace skills, ace their exams, and nurture their curiosity.

Our extensive catalog contains over 50,000 courses and twice as many books. Browse by search, by topic, or even by career interests. We'll match you to the right resources quickly.

Find this site helpful? Tell a friend about us.

Affiliate disclosure

We're supported by our community of learners. When you purchase or subscribe to courses and programs or purchase books, we may earn a commission from our partners.

Your purchases help us maintain our catalog and keep our servers humming without ads.

Thank you for supporting OpenCourser.

© 2016 - 2025 OpenCourser