periodic function sentence in Hindi
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- Conversely every such series is the expansion of some Besicovitch periodic function ( which is not unique ).
- Automorphic forms are a generalization of the idea of periodic functions in Euclidean space to general topological groups.
- Then the periodic function represented by the Fourier series is a periodic summation of X ( f ).
- The characteristic wave patterns of periodic functions are useful for modeling recurring phenomena such as sound or light waves.
- The totality of meromorphic doubly periodic functions with given periods defines an algebraic function field associated to that curve.
- However, F is a continuous periodic function, so by the previous special case F is uniformly zero.
- VeG vroha has been studied from a modern perspective and the process is explained using the properties of periodic functions.
- In other words, if you multiply a plane wave by a periodic function, you get a Bloch wave.
- Periodic functions ( such as \ sin ( t ) ) are particularly well-suited for this sub-division.
- The notion of quasi-periodic functions was generalised still further by Harald Bohr when he introduced almost-periodic functions.
- The notion of quasi-periodic functions was generalised still further by Harald Bohr when he introduced almost-periodic functions.
- The totality of representations is governed by the group's " L " 2-space of periodic functions.
- This 2?-periodic function is the periodic summation of a Fourier transform, which makes it a widely used analysis tool.
- Analogous to the wave function of a particle in a box, one finds that the fields are superpositions of periodic functions.
- Notice that we consider here to be a periodic function, e . g . if and is negative then we define.
- In explicit form they are expressible in terms of Jacobian elliptic functions which are periodic functions ( effectively generalisations of trigonometrical functions ).
- For example, periodic functions such as sine produce segmented patterns with repetitions, while symmetric functions such as Gaussian produce symmetric patterns.
- The sine and cosine functions are fundamental to the theory of periodic functions, such as those that describe sound and light waves.
- Also shown is the frequency region containing one cycle of the discrete-time Fourier transform, which is always a periodic function.
- Stagnation zones theorems are closely related to pre-Liouville theorem about conversion of the entire doubly periodic function into the identical constant.
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