New posts in periodic-functions

Different way to show $\int_{-\infty}^{\infty}e^{-\frac{\cosh^2(u)}{2x}}\,e^{-\frac{u^2}{2 t}}\,\cos\left(\frac{\pi\,u}{2t }\right)\,\cosh(u)\,du > 0$

Algebraic Curves and Second Order Differential Equations

Is there a definition of a "pseudo period" for $f(x)=\sin(3x)+\sin(\pi x)$?

Period of $f(2x+3)+f(2x+7)=2$

Finding the period of a nonlinear ODE

Must a continuous and periodic functions have a smallest period?

Floquet Theory - Reducing ODE's to Constant Coefficient ODE's?

Sturm Liouville with periodic boundary conditions

Is the sum of two sine waves periodic? [closed]

Function with arbitrary small period

Reversing the process of taking the "sine of an arbitrary shape"

Do full rank matrices in $\mathbb Z^{d\times d}$ preserve integrals of functions on the torus?

Periodicity of a Function Given the Functional Equation $f(x+a)=\frac12+\sqrt{f(x)-\big(f(x)\big)^2}$ [closed]

What determines if a function has a least positive period?

Let $f: \mathbb{R} \to \mathbb{R}$ be continuous periodic function with period $T>0$

Let $f$ be a bounded, continuous function such that $f(t+17) = f(t)$ for all $t$

Given $f(x+T) = f(x) + a$, prove that $f(x) = \varphi(x) + {a \over T}x$, where $\varphi(x)$ is periodic with period $T$

Periodic function implies periodic primitive?

Periodic polynomial?

Is the condition sufficient?