Trigonometric Fourier series are transformed into: (1) alternating series with terms of finite sums or\ud (2) finite sums of alternating series. Alternating series may be approximated by finite sums more accurately as\ud compared to their simple truncation. The accuracy of these approximations is discussed
The degree of trigonometric approximation of continuous functions, which are periodic with respect t...
Some results on approximation of periodic functions are extended in two directions: Improving the de...
Fourier series are an important tool of mathematical analysis with many applicati- ons. This thesis ...
We discuss a class of trigonometric functions whose corresponding Fourier series, on a conveniently ...
The concept of Fourier Series is widely used in several Engineering problems like Wave Equations, He...
This unit is concerned with the technique of expressing a periodic function as a sum of terms, where...
We discuss a general class of trigonometric functions whose corresponding Fourier series can be used...
Fourier Series are a powerful tool in Applied Mathematics; indeed, their importance is twofold since...
Fourier Expansions: A Collection of Formulas provides a collection of Fourier series. Its limited sc...
Περιέχει το πλήρες κείμενοFourier trigonometric series are a constant component of the basic course ...
A class of approximations (S(sub N,M)) to a periodic function f which uses the ideas of Pade, or rat...
• A periodic function f(t) can be represented by an infinite sum of sine and/or cosine functions tha...
AbstractTrigonometric polynomials induced by equioscillation with respect to a given periodic functi...
AbstractThis note generalizes estimates in [8] for approximation of periodic functions by Fourier su...
Fourier seriesThis Demonstration shows how a Fourier series of sine terms can approximate discontinu...
The degree of trigonometric approximation of continuous functions, which are periodic with respect t...
Some results on approximation of periodic functions are extended in two directions: Improving the de...
Fourier series are an important tool of mathematical analysis with many applicati- ons. This thesis ...
We discuss a class of trigonometric functions whose corresponding Fourier series, on a conveniently ...
The concept of Fourier Series is widely used in several Engineering problems like Wave Equations, He...
This unit is concerned with the technique of expressing a periodic function as a sum of terms, where...
We discuss a general class of trigonometric functions whose corresponding Fourier series can be used...
Fourier Series are a powerful tool in Applied Mathematics; indeed, their importance is twofold since...
Fourier Expansions: A Collection of Formulas provides a collection of Fourier series. Its limited sc...
Περιέχει το πλήρες κείμενοFourier trigonometric series are a constant component of the basic course ...
A class of approximations (S(sub N,M)) to a periodic function f which uses the ideas of Pade, or rat...
• A periodic function f(t) can be represented by an infinite sum of sine and/or cosine functions tha...
AbstractTrigonometric polynomials induced by equioscillation with respect to a given periodic functi...
AbstractThis note generalizes estimates in [8] for approximation of periodic functions by Fourier su...
Fourier seriesThis Demonstration shows how a Fourier series of sine terms can approximate discontinu...
The degree of trigonometric approximation of continuous functions, which are periodic with respect t...
Some results on approximation of periodic functions are extended in two directions: Improving the de...
Fourier series are an important tool of mathematical analysis with many applicati- ons. This thesis ...