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In [[mathematics]], an '''abelian integral''', named after the Norwegian mathematician [[Niels Henrik Abel|Niels Abel]]is an integral in the [[complex plane]] of the form
 
:<math>\int_{z_0}^z R\left(x,w\right)dx,</math>
 
where <math>R\left(x,w\right)</math> is an arbitrary [[rational function]] of the two variables <math>x</math> and <math>w</math>. These variables are related by the equation
 
:<math>F\left(x,w\right)=0, \, </math>
 
where <math>F\left(x,w\right)</math> is an irreducible polynomial in <math>w</math>,
 
:<math>F\left(x,w\right)\equiv\phi_n\left(x\right)w^n+\cdots+\phi_1\left(x\right)w+\phi_0\left(x\right), \, </math>
 
whose coefficients <math>\phi_j\left(x\right)</math>, <math>j=0,1,\ldots,n</math> are [[rational function]]s of <math>x</math>. The value of an abelian integral depends not only on the integration limits but also on the path along which the integral is taken, and it is thus a [[multivalued function]] of <math>z</math>.
 
Abelian integrals are natural generalizations of [[elliptic integral]]s, which arise when
:<math>F\left(x,w\right)=w^2-P\left(x\right), \, </math>
where <math>P\left(x\right)</math> is a polynomial of degree 3 or 4. Another special case of an abelian integral is a [[hyperelliptic integral]], where <math>P\left(x\right)</math>, in the formula above, is a polynomial of degree greater than&nbsp;4.
 
== History ==
 
The theory of abelian integrals originated with the paper by Abel <ref>a</ref> published in 1841. This  paper was written during his stay in Paris in 1826 and presented to [[Cauchy]] in October of the same year. This theory, later fully developed by others, was one of the crowning achievements of nineteenth century mathematics and has had a major impact on the development of modern mathematics. In more abstract and geometric language, it is contained in the concept of [[abelian variety]], or more precisely in the way an [[algebraic curve]] can be mapped into abelian varieties. The Abelian Integral was later connected to the prominent mathematician [[David Hilbert]]'s 16th Problem and continues to be considered one of the foremost challenges to contemporary [[mathematical analysis]].
 
== Modern view ==
 
In [[Riemann surface]] theory, an abelian integral is a function related to the [[indefinite integral]] of a [[differential of the first kind]]. Suppose we are given a Riemann surface <math>S</math> and on it a [[Differential form|differential 1-form]] <math>\omega</math> that is everywhere [[holomorphic]] on <math>S</math>, and fix a point <math>P_0</math> on <math>S</math>, from which to integrate. We can regard
:<math>\int_{P_0}^P \omega</math>
as a [[multi-valued function]] <math>f\left(P\right)</math>, or (better) an honest function of the chosen path <math>C</math> drawn on <math>S</math> from <math>P_0</math> to <math>P</math>. Since <math>S</math> will in general be [[multiply connected]], one should specify <math>C</math>, but the value will in fact only depend on the [[homology class]] of <math>C</math>.  
 
In the case of <math>S</math> a [[compact Riemann surface]] of [[genus (mathematics)|genus]] 1, i.e. an [[elliptic curve]], such functions are the [[elliptic integral]]s. Logically speaking, therefore, an abelian integral should be a function such as <math>f</math>.
 
Such functions were first introduced to study [[hyperelliptic integral]]s, i.e. for the case where <math>S</math> is a [[hyperelliptic curve]]. This is a natural step in the theory of integration to the case of integrals involving [[algebraic function]]s <math>\sqrt{A}</math>, where <math>A</math> is a [[polynomial]] of degree <math>>4</math>. The first major insights of the theory were given by [[Niels Abel]]; it was later formulated in terms of the [[Jacobian variety]] <math>J\left(S\right)</math>. Choice of <math>P_0</math> gives rise to a standard [[holomorphic]] [[function (mathematics)|mapping]]
 
:<math>S\to J\left(S\right) \, </math>
 
of [[complex manifold]]s. It has the defining property that the holomorphic 1-forms on <math>S\to J\left(S\right)</math>, of which there are ''g'' independent ones if ''g'' is the genus of ''S'', [[pullback (differential geometry)|pull back]] to a basis for the differentials of the first kind on ''S''.
 
== References ==
* {{Citation | last1=Appell | first1=Paul | author1-link=Paul Appell | last2=Goursat | first2=Édouard | author2-link=Édouard Goursat| title=Theorie des Fonctions Algebraiques et de Leurs Integrales | publisher=[[Gauthier-Villars]] | location=Paris | year=1895}}.
* {{Citation | last1=Bliss | first1=Gilbert A. | author1-link=Gilbert Ames Bliss| title=Algebraic Functions | publisher=[[American Mathematical Society]] | location=Providence | year=1933}}.
* {{Citation | last1=Forsyth | first1=Andrew R. | author1-link=Andrew Forsyth| title=Theory of Functions of a Complex Variable | publisher=[[Cambridge University Press]] | location=Providence | year=1893}}.
* {{Citation | last1=Griffiths | first1=Phillip | last2=Harris | first2=Joseph |  title=Principles of Algebraic Geometry | publisher=[[John Wiley & Sons]] | location=New York | year=1978}}. Lucidly presented modern perspective.
* {{Citation | last1=Neumann | first1=Carl | author1-link=Carl Neumann| title=Vorlesungen über Riemann's Theorie der Abel'schen Integrale| publisher=[[B. G. Teubner]] | edition=2nd | location=Leipzig | year=1884}}.  
<References/>
[[Category:Riemann surfaces]]
[[Category:Algebraic curves]]
[[Category:Abelian varieties]]

Revision as of 18:08, 28 January 2014

In mathematics, an abelian integral, named after the Norwegian mathematician Niels Abel, is an integral in the complex plane of the form

where is an arbitrary rational function of the two variables and . These variables are related by the equation

where is an irreducible polynomial in ,

whose coefficients , are rational functions of . The value of an abelian integral depends not only on the integration limits but also on the path along which the integral is taken, and it is thus a multivalued function of .

Abelian integrals are natural generalizations of elliptic integrals, which arise when

where is a polynomial of degree 3 or 4. Another special case of an abelian integral is a hyperelliptic integral, where , in the formula above, is a polynomial of degree greater than 4.

History

The theory of abelian integrals originated with the paper by Abel [1] published in 1841. This paper was written during his stay in Paris in 1826 and presented to Cauchy in October of the same year. This theory, later fully developed by others, was one of the crowning achievements of nineteenth century mathematics and has had a major impact on the development of modern mathematics. In more abstract and geometric language, it is contained in the concept of abelian variety, or more precisely in the way an algebraic curve can be mapped into abelian varieties. The Abelian Integral was later connected to the prominent mathematician David Hilbert's 16th Problem and continues to be considered one of the foremost challenges to contemporary mathematical analysis.

Modern view

In Riemann surface theory, an abelian integral is a function related to the indefinite integral of a differential of the first kind. Suppose we are given a Riemann surface and on it a differential 1-form that is everywhere holomorphic on , and fix a point on , from which to integrate. We can regard

as a multi-valued function , or (better) an honest function of the chosen path drawn on from to . Since will in general be multiply connected, one should specify , but the value will in fact only depend on the homology class of .

In the case of a compact Riemann surface of genus 1, i.e. an elliptic curve, such functions are the elliptic integrals. Logically speaking, therefore, an abelian integral should be a function such as .

Such functions were first introduced to study hyperelliptic integrals, i.e. for the case where is a hyperelliptic curve. This is a natural step in the theory of integration to the case of integrals involving algebraic functions , where is a polynomial of degree . The first major insights of the theory were given by Niels Abel; it was later formulated in terms of the Jacobian variety . Choice of gives rise to a standard holomorphic mapping

of complex manifolds. It has the defining property that the holomorphic 1-forms on , of which there are g independent ones if g is the genus of S, pull back to a basis for the differentials of the first kind on S.

References

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    Naturally, you will have to pay a safety deposit and that is usually one month rent for annually of the settlement. That is the place your good religion deposit will likely be taken into account and will kind part or all of your security deposit. Anticipate to have a proportionate amount deducted out of your deposit if something is discovered to be damaged if you move out. It's best to you'll want to test the inventory drawn up by the owner, which can detail all objects in the property and their condition. If you happen to fail to notice any harm not already mentioned within the inventory before transferring in, you danger having to pay for it yourself.

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    15.6.1 As the agent is an intermediary, generally, as soon as the principal and third party are introduced right into a contractual relationship, the agent drops out of the image, subject to any problems with remuneration or indemnification that he could have against the principal, and extra exceptionally, against the third occasion. Generally, agents are entitled to be indemnified for all liabilities reasonably incurred within the execution of the brokers´ authority.

    To achieve the very best outcomes, you must be always updated on market situations, including past transaction information and reliable projections. You could review and examine comparable homes that are currently available in the market, especially these which have been sold or not bought up to now six months. You'll be able to see a pattern of such report by clicking here It's essential to defend yourself in opposition to unscrupulous patrons. They are often very skilled in using highly unethical and manipulative techniques to try and lure you into a lure. That you must also protect your self, your loved ones, and personal belongings as you'll be serving many strangers in your home. Sign a listing itemizing of all of the objects provided by the proprietor, together with their situation. HSR Prime Recruiter 2010.
  1. a