「cosine」の共起表現(1語右で並び替え)

The trigonometric functions cosine and sine may be defined on the unit circle as

Sine, cosine, and versine of θ in terms of a unit circle, c

gles and trigonometric functions such as sine, cosine and tangent.

When working with right triangles, sine, cosine, and other trigonometric functions only make s

out proof, but proofs for the series for sine, cosine, and inverse tangent were provided a century l

Cosine and secant begin their period at 2πk, finish i

es exist for Hamming distance between sets and cosine distance between vectors; locality sensitive h

f this "head start", it is often said that the cosine function leads the sine function or the sine l

sine and tangent functions are odd, while the cosine function is even.

This lowpass is modulated by a N cosine functions and converted to N band-passes with

The sine and cosine functions are fundamental to the theory of per

Proof for the expansion of the sine and cosine functions.

Here the smaller of the sine and cosine is required to be considered as the desired (s

For the cosine law of optics, see Lambert's cosine law.

See also: Lambert's cosine law

dot product of two unit vectors is simply the cosine of the angle between them.

It uses the fact that the cosine of an angle expresses the relation between the

The value of each component is equal to the cosine of the angle formed by the unit vector with th

the desired sine and the radius divided by the cosine of the arc.

a figure of merit which is an estimate of the cosine of the error in the phase, and D is a scale fa

their normalized cross-correlation equals the cosine of the angle between the unit vectors F and T,

where the cosine operates on degrees; if the cosine's argument

The versed cosine, or vercosine, written

Cosine similarity

l six standard trigonometric functions - sine, cosine, tangent, cotangent, secant, and cosecant, as

r even numbers of points, one includes another cosine term corresponding to the Nyquist frequency.

the sine the multiplier and the square of the cosine the divisor, now a group of results is to be d

angle, however because these formulas utilize cosine, the azimuth angle will always be positive, an

and subtraction theorems for the sine and the cosine to give trigonometric formulae for the sines a

This is the main motivation to define the cosine transform over prime finite fields.

nometric transforms (DTT), namely the discrete cosine transform and discrete sine transform, which h

「cosine」の共起表現一覧(1語右で並び替え)