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Gibbons-Maeda dilaton時(shí)空中Klein-Gordon

時(shí)間:2020-11-18 09:00:27 數(shù)學(xué)畢業(yè)論文 我要投稿

Gibbons-Maeda dilaton時(shí)空中Klein-Gordon方程的近似解


Gibbons-Maeda dilaton時(shí)空中Klein-Gordon方程的'近似解

摘要:本文從Gibbons-Maeda dilaton黑洞背景時(shí)空中標(biāo)量波所滿足的Klein-Gordon方程出發(fā),利用分離變量法得到了Klein-Gordon方程的角向方程和徑向方程。角向方程的解是已知的球諧函數(shù),重點(diǎn)是求解徑向方程。本文利用參量變換將徑向方程化為類薛定諤方程進(jìn)行求解,忽略 后可將方程化為合流超幾何方程,其解為合流超幾何函數(shù)。最終我們得出了Gibbons-Maeda dilaton黑洞背景時(shí)空中Klein-Gordon方程的近似解。這種求解的方法對(duì)于尋求標(biāo)量場(chǎng)方程的解有1定的啟發(fā)意義。

關(guān)鍵詞:Gibbons-Maeda dilaton黑洞;Klein-Gordon方程;近似解。

Approximate solution of Klein-Gordon equation in Gibbons-Maeda dilaton black hole

Abstract: In this paper, we study the solution of Klein-Gordon equation in Gibbons-Maeda dilaton black hole. We can get its angular equation and radial equation by Separation of variables, and the angular equation is a known mathematical function, its solution is in the form of function of spherical harmonics. Here we mainly study the solution of radial equation. The radial equation is transformed to Schrodinger-like equation by variable substitution. If neglect , we can transform the equation to the generalized hypergeometric equation, and its solution is the generalized hypergometric function. Hence, we can get the approximate solution of Klein-Gordon equation in Gibbons-Maeda dilaton black hole. This method is helpful for us to find the way of the solution of scalar field equation.

Key Words: Gibbons-Maeda dilaton black hole; Kein-Gordon equation; approximate solution.
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