- In mathematics, the
Stolarsky mean is a
generalization of the
logarithmic mean. It was
introduced by
Kenneth B.
Stolarsky in 1975. For two
positive real...
- (minimized by Hill's rule)
satisfies this property.: 53 Similarly, the
Stolarsky mean can be used to
define a
family of
divisor methods that minimizes...
- Elián
Stolarsky Cynowicz (born
December 11, 1990, Montevideo, Uruguay) is a
Uruguayan visual artist and
illustrator who
received from the
Instituto Escuela...
- (quadratic mean) Rényi's
entropy (a
generalized f-mean)
Spherical mean
Stolarsky mean
Weighted geometric mean
Weighted harmonic mean
Mathematics portal...
- (sequence A035513 in the OEIS).
Inspired by a
similar Stolarsky array previously defined by
Stolarsky (1977),
Morrison (1980)
defined the
Wythoff array as...
- Fréchet mean
Generalized mean Jensen's
inequality Quasi-arithmetic mean
Stolarsky mean Graziani, Rebecca; Veronese,
Piero (2009). "How to
Compute a Mean...
- x_{n}]={\frac {f^{(n)}(\xi )}{n!}}.} The
theorem can be used to
generalise the
Stolarsky mean to more than two variables. de Boor, C. (2005). "Divided differences"...
- Newmark-beta
method Mean
value theorem (divided differences)
Racetrack principle Stolarsky mean Mean
value problem J. J. O'Connor and E. F.
Robertson (2000). Paramesvara...
- is the
geometric mean. The
logarithmic mean is a
special case of the
Stolarsky mean.
Logarithmic mean
temperature difference Log
semiring Citations B...
- and
Lucas numbers".
Fibonacci Quarterly. 45 (3): 202–204. MR 2437033.
Stolarsky,
Kenneth B. (1980). "Mapping properties, growth, and
uniqueness of Vieta...