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Classical and general relativistic post-Keplerian effects in binary pulsars hosting fast rotating main sequence stars

机译:托管快速旋转主序列恒星二元脉冲星的古典和一般相对论的开放效应

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We consider a binary system composed of a pulsar and a massive, fast rotating, highly distorted main sequence star of mass M, spin angular momentum $$mathbf S $$ S , dimensionless mass quadrupole moment $$J_2$$ J 2 , equatorial and polar radii $$R_ext {e},~R_ext {p}$$ R e , R p , flattening $$u doteq (R_ext {e}-R_ext {p})/R_ext {e}$$ ν ? ( R e - R p ) / R e , and ellipticity $$arepsilon doteq sqrt{1-R_ext {p}^2/R_ext {e}^2}$$ ε ? 1 - R p 2 / R e 2 as a potential scenario to dynamically put to the test certain post-Keplerian effects of both Newtonian and post-Newtonian nature. We numerically produce time series of the perturbations $$Delta left( delta au ight) $$ Δ δ τ of the R?mer-like, orbital component of the pulsar’s time delay $$delta au $$ δ τ induced over 10 years by the pN gravitoelectric mass monopole $$left( ext {Schwarzschild}, GMc^{-2}ight) $$ Schwarzschild , G M c - 2 , quadrupole $$left( GMR^2_ext {e}J_2 c^{-2}ight) $$ G M R e 2 J 2 c - 2 , gravitomagnetic spin dipole $$left( ext {Lense}{-}ext {Thirring},~GSc^{-2}ight) $$ Lense - Thirring , G S c - 2 and octupole $$left( GSR^2_ext {e}arepsilon ^2 c^{-2}ight) $$ G S R e 2 ε 2 c - 2 accelerations along with the Newtonian quadrupolar $$left( GMR^2_ext {e}J_2ight) $$ G M R e 2 J 2 one. We do not deal with the various propagation time delays due to the travelling electromagnetic waves. It turns out that, for a Be-type star with $$M = 15~ext {M}_odot ,~R_ext {e} = 5.96~ext {R}_odot ,~u = 0.203,~S = 3.41imes $$ M = 15 M ⊙ , R e = 5.96 R ⊙ , ν = 0.203 , S = 3.41 × $$10^{45}~ext {J}~ext {s},,J_2 = 1.92imes 10^{-3}$$ 10 45 J s , J 2 = 1.92 × 10 - 3 orbited by a pulsar with an orbital period $$P_mathrm{b}simeq $$ P b ? 40–70 days, the classical oblateness-driven effects are at the $$lesssim 4-150~ext {s}$$ ? 4 - 150 s level, while the pN shifts are of the order of $$ lesssim 1.5-20~ext {s}~left( GMc^{-2}ight) ,~ lesssim 10-40~ext {ms}~left( GMR^2_ext {e} J_2 c^{-2}ight) ,$$ ? 1.5 - 20 s G M c - 2 , ? 10 - 40 ms G M R e 2 J 2 c - 2 , $$~ lesssim 0.5-6~ext {ms}~left( GSc^{-2}ight) ,~ lesssim 5-20~upmu ext {s}~left( GSR^2_ext {e}arepsilon ^2 c^{-2}ight) $$ ? 0.5 - 6 ms G S c - 2 , ? 5 - 20 μ s G S R e 2 ε 2 c - 2 , depending on their orbital configuration. The root-mean-square (rms) timing residuals $$upsigma _{au }$$ σ τ of almost all the existing non-recycled, non-millisecond pulsars orbiting massive, fast rotating main sequence stars are $$lesssim ext {ms}$$ ? ms . Thus, such kind of binaries have the potential to become interesting laboratories to measure, or, at least, constrain, some Newtonian and post-Newtonian ( $$GMc^{-2},,GMJ_2c^{-2}$$ G M c - 2 , G M J 2 c - 2 , and, perhaps, $$GSc^{-2}$$ G S c - 2 as well) key features of the distorted gravitational fields of the fast rotating stars hosted by them.
机译:我们考虑一个由脉冲星组成的二进制系统和大量快速的旋转,高度扭曲的质量m的主序列之星,旋转角动量$$ MATHBF S $$ S,无量纲质量QUADRUPOLE矩$$ J_2 $$ J 2,赤道和极地radii $$ r_ text {e},〜r_ text {p} $$ r e,r p,扁平化$$ nu doteq(r_ text {e} -r_ text {e})/ r_ text {e} $$? (r e-r p)/ r e,和ellipticity $$ varepsilon doteq sqrt {1-r_ text {p} ^ 2 / r_ text {e} ^ 2} $$ε? 1 - R P 2 / R E 2作为动态地将牛顿和牛顿后自然的特定开放式效果动态放置的潜在情景。我们在数值上产生时间序列的扰动$$ delta 左( delta tau 右)$$δδτ的rαΔτ,脉冲星的时间延迟的轨道分量$$ delta tau $$ Δτ由PN Gravito电块Monopole $$ left( text {schwarzschild},gmc ^ {-2}右)诱导( text {schwarzschild},gm c-2,quadrupole $$ left(gmr ^ 2_ 文本{e} j_2 c ^ { - 2} 右)$$ GMR E 2 J 2 C-2,Gravitomagnetic旋转偶极$$$左( text {lense} { - } text {thirring},〜gsc ^ { - 2} 右)$$ lense - 颤音,gs c - 2和octupole $$ left(gsr ^ 2_ text {e} varepsilon ^ 2 c ^ { - 2} 右)$$ gsr e 2ε2c - 2加速器与牛顿quadrupolar $$ left(gmr ^ 2_ text {e} j_2 右)$$ GMR E 2 J 2 One。由于行驶电磁波,我们不处理各种传播时间延迟。事实证明,对于带有$$ m = 15〜 text {m} __ oad {m} _ text {e} = 5.96〜 text {r} _ ootot,〜 nu = 0.203,〜s = 3.41 times $$ m = 15 m⊙,r e = 5.96r⊙,ν= 0.203,s = 3.41×$$ 10 ^ {45}〜 text {j}〜 text {s}, ,j_2 = 1.92 times 10 ^ { - 3} $ 10 45 j s,j 2 = 1.92×10 - 3由脉冲条带有轨道周期$$ p_ mathrm {b} simeq $$ p b还40-70天,经典否定驱动的效果在$$ lesssim 4-150〜 text {s} $$? 4 - 150 s水平,而pn偏移是$$ lesssim 1.5-20〜 text {s}〜 left(gmc ^ {-2} 右),〜 lesssim 10-40〜文本{ms}〜 left(gmr ^ 2_ text {e} j_2 c ^ { - 2} rick),$$? 1.5 - 20 s g m c - 2,? 10 - 40 ms gmr e 2 j 2 c-2,$$〜 lesssim 0.5-6〜 text {ms}〜 left(gsc ^ { - 2} 右),〜 lesssim 5-20〜 Upmu text {s}〜 left(gsr ^ 2_ text {e} varepsilon ^ 2 c ^ { - 2} 右)$$? 0.5 - 6 ms g s c - 2,?根据其轨道配置,5-20μSG S R E 2ε2c-2。根均线(rms)时序残差$$ Upsigma _ { tau} $$στ几乎所有现有的非再循环,非毫秒的脉冲条件轨道大规模,快速旋转的主序列恒星是$$ lesssim text {ms} $$?多发性硬化症 。因此,这种二进制文件有可能成为有趣的实验室来衡量,或者至少约束,一些牛顿和牛顿($$ GMC ^ { - 2},,gmj_2c ^ { - 2} $$ gm C - 2,GMJ 2 C-2,以及,或许,$$ GSC ^ { - 2} $$ GS C-2也是如此的快速旋转星星的扭曲引力字段的关键特征。

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