critical strip - significado y definición. Qué es critical strip
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Qué (quién) es critical strip - definición

ANALYTIC FUNCTION
Riemann Zeta function; Riemann zeta-function; Reimann Zeta function; Riemann's zeta function; Riemann Zeta Function; Reimann zeta function; Riemann ζ-function; Euler zeta function; Riemann zeta; Riemann zeta function zeros; Critical strip; Trivial zero; Ζ(s); Z(s); Riemann z-function; Series of reciprocal powers; Euler-Riemann zeta function; Riemann functional equation; Riemann's functional equation; Riemann-zeta function; Euler–Riemann zeta function; Ζ(x)
  • access-date=2017-01-04}}</ref>
  • The pole at <math>z=1</math> and two zeros on the critical line.
  • The real part (red) and imaginary part (blue) of the Riemann zeta function along the critical line Re(''s'') = 1/2. The first non-trivial zeros can be seen at Im(''s'') = ±14.135, ±21.022 and ±25.011.
  • Bernhard Riemann's article ''On the number of primes below a given magnitude''
  • 2}}}}.

Critical theory         
PHILOSOPHY THAT SOCIOLOGICAL UNDERSTANDING'S PRIMARILY USE SHOULD BE SOCIAL REFORM
Critical social theory; Critical theorists; Critical sociology; Crtical theory; Critical theorist; Critical Theory; Critical Sociology; Critical-theory; Frankfurt Critical Theory; Social critical theory; Literary critical theory; Critical Theorist; Contemporary theory; Critical theories; Critical studies
A critical theory is any approach to social philosophy that focuses on reflective assessment and critique of society and culture to reveal and challenge power structures. With roots in sociology and literary criticism, it argues that social problems stem more from social structures and cultural assumptions than from individuals.
critical theory         
PHILOSOPHY THAT SOCIOLOGICAL UNDERSTANDING'S PRIMARILY USE SHOULD BE SOCIAL REFORM
Critical social theory; Critical theorists; Critical sociology; Crtical theory; Critical theorist; Critical Theory; Critical Sociology; Critical-theory; Frankfurt Critical Theory; Social critical theory; Literary critical theory; Critical Theorist; Contemporary theory; Critical theories; Critical studies
¦ noun a philosophical approach to culture, and especially to literature, seen from a modified Marxist perspective.
Caprivi Strip         
  • Map of the Caprivi
  • Georg Leo Graf von Caprivi de Caprera de Montecuccoli]], who gave his name to the Caprivi Strip
  • Village in the Caprivi Strip
GEOGRAPHICAL AREA OF NORTH-EASTERN NAMIBIA
Caprivi strip; Okavango Strip
The Caprivi Strip, also known simply as Caprivi, is a geographic salient protruding from the northeastern corner of Namibia. It is surrounded by Botswana to the south and Angola and Zambia to the north.

Wikipedia

Riemann zeta function

The Riemann zeta function or Euler–Riemann zeta function, denoted by the Greek letter ζ (zeta), is a mathematical function of a complex variable defined as

for Re ( s ) > 1 {\displaystyle \operatorname {Re} (s)>1} and its analytic continuation elsewhere.

The Riemann zeta function plays a pivotal role in analytic number theory, and has applications in physics, probability theory, and applied statistics.

Leonhard Euler first introduced and studied the function over the reals in the first half of the eighteenth century. Bernhard Riemann's 1859 article "On the Number of Primes Less Than a Given Magnitude" extended the Euler definition to a complex variable, proved its meromorphic continuation and functional equation, and established a relation between its zeros and the distribution of prime numbers. This paper also contained the Riemann hypothesis, a conjecture about the distribution of complex zeros of the Riemann zeta function that many mathematicians consider the most important unsolved problem in pure mathematics.

The values of the Riemann zeta function at even positive integers were computed by Euler. The first of them, ζ(2), provides a solution to the Basel problem. In 1979 Roger Apéry proved the irrationality of ζ(3). The values at negative integer points, also found by Euler, are rational numbers and play an important role in the theory of modular forms. Many generalizations of the Riemann zeta function, such as Dirichlet series, Dirichlet L-functions and L-functions, are known.