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Users who are accustomed to looking up trigonometric data in written tables can continue to do so.
This key brings up a complete trigonometric table to scroll through.
For a1 > 0, the trigonometric functions in (64) are replaced by hyperbolic ones.
We introduce a new tool to study the spectral type of rank-one transformations using the method of the central limit theorem for trigonometric sums.
The trigonometric regression technique was used to carry out this objective.
Some properties of trigonometric series whose terms have random signs.
This apparent regard for the antiquities was most likely driven by purely practical reasons, as often these monuments were used as trigonometric stations.
In this section we discuss another classical system, namely, the trigonometric system from the point of view of greedy approximation.
For that our principal strategy is based on the method of the central limit theorem for trigonometric sums.
A very important feature of the trigonometric system that made it attractive for the representation of periodic functions is orthogonality.
For the special example (3.1) where the curvature and torsion are simple trigonometric functions, we can solve the leading-order equations explicitly.
Then it becomes a trivial matter to average the trigonometric functions.
Also, the trigonometric functions are replaced by hyperbolic ones.
This is in contrast to the trigonometric functions that traditionally have been associated with waves.
The seasonality of births was examined in three 5-year periods using the technique of trigonometric regression.
The situation is analogous to the higher-order trigonometric factors () = 2p+1 : they have the advantage of being local but their order is finite.
On random almost periodic trigonometric polynomials and applications to ergodic theory.
