Spin evolution of NSs. 2 Hard life of neutron stars There are about 6 10 9 persons on Earth. How many do you know? There are about 1 10 9 NSs in the Galaxy.

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Presentation transcript:

Spin evolution of NSs

2 Hard life of neutron stars There are about persons on Earth. How many do you know? There are about NSs in the Galaxy. How many do we know? Why? We know PSRs, SGRs, AXPs, CCOs, M7, RRATs,.... They are young. Dialogue of two magnetars: -We are not getting younger, man.... -Yeh, at first you lose spin, then – magnetic field, and then you just cool down and nobody cares about you any more.... Evolution is important!!!

3 Evolution of neutron stars Thermal Magneto- rotational Observational appearence of a NS can depend on: Temperature Period Magnetic field Velocity

4 Evolution of NSs: temperature [Yakovlev et al. (1999) Physics Uspekhi] First papers on the thermal evolution appeared already in early 60s, i.e. before the discovery of radio pulsars. Neutrino cooling stage Photon cooling stage

5 Evolution of neutron stars: rotation + magnetic field Ejector → Propeller → Accretor → Georotator See the book by Lipunov (1987, 1992) astro-ph/ – spin down 2 – passage through a molecular cloud 3 – magnetic field decay Mdot/μ 2

6 Magnetic rotator Observational appearences of NSs (if we are not speaking about cooling) are mainly determined by P, Pdot, V, B, (probably the inclination angle χ), and properties of the surrounding medium. B is not evolving significantly in most cases, so it is important to discuss spin evolution. Together with changes in B (and χ) one can speak about magneto-rotational evolution We are going to discuss the main stages of this evolution, namely: Ejector, Propeller, Accretor, and Georotator following the classification by Lipunov

7 Magneto-rotational evolution of radio pulsars Spin-down. Rotational energy is released. The exact mechanism is still unknown. For radio pulsar magneto-rotational evolution is usually illustrated in the P-Pdot diagram. However, we are interested also in the evolution after this stage.

8 Radio pulsar braking: current losses The model of pulsar emission is not known, and also the model for spin-down is not known, too. Well-known magneto-dipole formula is just a kind of approximation. One of competitors is longitudinal current losses model (Vasily Beskin et al. see astro-ph/ ) Longitudinal current lossesMagneto-dipole Both models predict evolution of the angle between spin and magnetic axis. Surprisingly, both are wrong! t P P0P0 t 14/13 P/sin   P 0 /cos   t 1/2 P0P0 P t We are really in trouble with spin-down models for pulsars!

9 Radio pulsar braking: braking index Braking index (definition) Magneto-dipole formula Longitudinal current losses For well-measured braking indices n<3. However, for many pulsars they are very large. This can be simply an observational effect (microglitches, noise, etc.), but it can also be something real. For example, related to the magnetic field evolution.

10 Magneto-rotational evolution of NSs Ejector → Propeller → Accretor → Georotator See the book by Lipunov (1987, 1992) astro-ph/ – spin down 2 – passage through a molecular cloud 3 – magnetic field decay Mdot μ2μ2

11 Critical radii -I Transitions between different evolutionary stages can be treated in terms of critical radii Ejector stage. Radius of the light cylinder. R l =c/ω. Shvartsman radius. R sh. Propeller stage. Corotation radius. R co Accretor stage. Magnetospheric (Alfven) radius. R A Georotator stage. Magnetospheric (Alfven) radius. R A As observational appearence is related to interaction with the surrounding medium the radius of gravitational capture is always important. R G =2GM/V 2. Schwarzshild radii is typicall unimportant.

12 Critical radii-II 2. Corotation radius 3. Alfven radius 1.Shvartsman radius It is determined by relativistic particles wind

13 Pressure We can define a stopping radius R st, at which external and internal pressures are equal. The stage is determined by relation of this radius to other critial radii. For superEdd accretion

14 Classification

15 Ejector Propeller R=R co cos -2/3 θ R co =(GM/ω 2 ) 1/3 Light cylinder R l =ω/c

16 AccretorGeorotator

17 Critical periods for isolated NSs Transition from Ejector to Propeller (supersonic)Duration of the ejector stage Transition from supersonic Propeller to subsonic Propeller or Accretor A kind of equilibrium period for the case of accretion from turbulent medium Condition for the Georotator formation (instead of Propeller or Accretor) (see, for example, astro-ph/ )

18 Spin-up/down at the stage of accretion In the case of isolated accreting NS one can estimate the accretion rate as: For a single rotator (i.e. an isolated NS) spin-up can be possible due to turbulence in the interstellar medium.

19 Unified approach to spin-down One can find it comfortable to represent the spin-down moment by such a formula k t and R t are different for different stages. k t can be also frequency dependent.

20 Equilibrium period The corotation radius is decreasing as a NS is spinning up. So, before equilibrium is reached the transition to the propeller stage can happen. The hypothesis of equilibrium can be used to determine properties of a NS. Looking at this formula (and remembering that for Accretors R t =R co ) it is easy to understand why millisecond PSRs have small magnetic field. Spin-up can not be very large (Eddington rate). So, to have small spin periods (and so small corotation radii), it is necessary to have small magnetic fields. High magnetic field NS can not be spun-up to millisecond periods.

21 Accreting isolated neutron stars Why are they so important? Can show us how old NSs look like 1. Magnetic field decay 2. Spin evolution Physics of accretion at low rates NS velocity distribution New probe of NS surface and interiors ISM probe

22 Expected properties 1. Accretion rate An upper limit can be given by the Bondi formula: Mdot = π R G 2 ρ v, R G ~ v -2 Mdot = g/s (v/10 km/s) -3 n L=0.1 Mdot c 2 ~ erg/s However, accretion can be smaller due to the influence of a magnetosphere of a NS. 2.Periods Periods of old accreting NSs are uncertain, because we do not know evolution well enough. a) R A =R co

23 Subsonic propeller Even after R co >R A accretion can be inhibited. This have been noted already in the pioneer papers by Davies et al. Due to rapid (however, subsonic) rotation a hot envelope is formed around the magnetosphere. So, a new critical period appear. (Ikhsanov astro-ph/ ) If this stage is realized (inefficient cooling) then accretion starts later accretors have longer periods

24 Conclusions We have some framework for spin evolution of NSs. They are expected to pass several well-defined stages: Ejector (including radio pulsar), Propeller (probably, with subsonic substage), Accretor. NSs with large velocities (or fields) after the Ejector stage can appear as Georotators. In binaries we observe Ejectors, Propellers and Accretor. For isolated NSs – only Ejectors (even, mostly radiopulsars). There are still many uncertainties related to the spin evolution: 1. Spin-down rate and angle evolution for radio pulsars 2. Subsonic propeller stage for isolated NSs 3. Inhibition of accretion at low rates 4. The role of the field decay

25 Conclusions-2 Observations of isolated accreting NSs can help a lot to understand all unknown questions of NS spin evolution and low-rate accretion. Magnetic field decay can be important also for young NSs, especially for highly magnetized ones, as a source of energy. So, we have some coherent picture..... But..... A lot of funny thing a still waitng for us!

26 Papers and books to read Lipunov V.M. “Astrophysics of neutron stars” (1992) Lipunov, Postnov, Prokhorov “The Scenario Machine: Binary Star Population Synthesis” Astrophysics and Space Science Reviews (1996) Ikhsanov “The origin of long-period X-ray pulsars” astro-ph/