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Further investigation about inflation and reheating stages based on the Planck and WMAP-9

机译:基于普朗克和WMAP-9的通胀和再加热阶段进一步调查

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The potential V (phi) = lambda phi(n) is responsible for the inflation of the universe as scalar field f oscillates quickly around some point where V (f) has a minimum. The end of this stage has an important role on the further evolution stages of the universe. The created particles are responsible for reheating the universe at the end of this stage. The behavior of the inflation and reheating stages are often known as power law expansion S(eta) proportional to+ eta(1 + beta), S(eta) proportional to+ eta(1 + beta s), respectively. The reheating temperature (T-rh) and beta s give us valuable information about the reheating stage. Recently, people have studied about the behavior of Trh based on slow-roll inflation and initial condition of quantum normalization. It is shown that there is some discrepancy on Trh due to the amount of beta s under the condition of slow-roll inflation and quantum normalization [ M. Tong, Class. Quantum Grav. 30 (2013) 055013.]. Therefore, the author is believed in [ M. Tong, Class. Quantum Grav. 30 (2013) 055013.] that the quantum normalization may not be a good initial condition but it seems that, we can remove this discrepancy by determining the appropriate parameter beta s and hence the obtained temperatures based on the calculated beta s are in favor of both mentioned conditions. Then from given beta s, we can calculate Trh, tensor-to-scalar ratio r and parameters beta, n based on the Planck and WMAP-9 data. The observed results of r, beta s, beta and n have consistency with their constrains. Also the results of Trh are in agreement with its general range and special range based on the DECIGO and BBO detectors.
机译:潜在的v(phi)= lambda phi(n)负责宇宙的膨胀,因为标量围绕v(f)最小的某个点快速振荡。本阶段的末尾对宇宙的进一步演变阶段具有重要作用。所产生的颗粒负责在本阶段结束时重新加热宇宙。通胀和再加热阶段的行为通常称为与+ eta(1 +β),s(ETA)分别与+ eta(1 +β)成比例的权力法扩张s(Eta)。再加热温度(T-RH)和Beta S向我们提供有关再加热阶段的宝贵信息。最近,人们基于慢滚动通胀和量子标准化的初始条件研究了TRH的行为。结果表明,由于β的速度膨胀和量子归一化条件下,TRH存在一些差异[M. Tong,Class。量子grav。 30(2013)055013.]。因此,作者据信[M. Tong,Class。量子grav。 30(2013)055013.“量子标准化可能不是良好的初始条件,但似乎可以通过确定合适的参数βS来除去这种差异,因此基于计算的β的获得的温度有利于两个提到的条件。然后从给定的测试版,我们可以基于普朗克和WMAP-9数据计算TRH,Tenso-to-Scalar比率R和参数Beta,n。所观察到的R,Beta S,Beta和N的结果与其约束一致。此外,TRH的结果与基于Decigo和BBO探测器的一般范围和特殊范围一致。

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