Примери за използване на Periodic function на Английски и техните преводи на Български
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Periodic Functions, 489.
Fourier Series Of Periodic Functions.
And then your question would be, well this is an oscillating,this is a periodic function.
Almost periodic functions.
Find the Fourier series for a periodic function.
An illustration of a periodic function with period P.{\displaystyle P.}.
Show that every polynomial function can be written as sum of periodic functions.
Sine and cosine are periodic functions with period 2π.
A periodic function is a function that repeats its value in regular periods.
Fourier Series of a periodic function.
Obvious it's a periodic function, it will keep going in the negative and the positive directions.
Fourier Series for Periodic Functions.
How much do you have to have a change in x to get to the same point in the cycle of this periodic function?
Tangent and cotangent are also periodic functions with period π.
Amplitude Half the difference between the maximum andminimum values of a periodic function.
Prove that is a periodic function, and find the smallest period. 3.
The discrete-time complex exponential is a periodic function of the frequency.
In mathematics, a periodic function is a function that repeats its values in regular intervals or periods.
Friedmann showed that the radius of curvature of the universe can be either an increasing or a periodic function of time.
Sine and cosine are periodic functions with period 2π.
Quasi-periodic functions, newly introduced,constitute a remarkable class among the almost periodic functions.
They both oscillate between the same two numbers and just so you know,the height of the oscillation is called the amplitude of this periodic function.
In mathematics, a periodic function is a function that repeats its values, after adding some definite period to the variable.
The subject of Fourier series investigates the idea that an'arbitrary' periodic function is a sum of trigometric functions with matching periods.
Geometrically, a periodic function can be defined as a function whose graph exhibits translational symmetry.
Periodic functions are used throughout science to describe oscillations, waves, and other phenomena that exhibit periodicity.
Roughly speaking an almost periodic function is one which, after a period, takes values within e of its values in the previous period.
A simple example of a periodic function is the function f{\displaystyle f} that gives the"fractional part" of its argument.
In mathematics, a periodic function is a function that repeats its values in regular intervals or periods.
After setting up the theory of almost periodic functions, Bohr's mathematical work became devoted exclusively to furthering the subject.