Insights from Light Curve Modelling Collaborators: Christo Venter - - PowerPoint PPT Presentation

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Insights from Light Curve Modelling Collaborators: Christo Venter - - PowerPoint PPT Presentation

Insights from Light Curve Modelling Collaborators: Christo Venter AK Harding, AS Seyffert, M Barnard, PL Gonthier, TJ Johnson, C Kalapotharakos, A Kopp Pulsar Workshop, GSFC, USA , 6 - 8 June 2016 Thought houghts on on The T he


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SLIDE 1

Insights from Light Curve Modelling

Christo Venter

Pulsar Workshop, GSFC, USA , 6 - 8 June 2016

Collaborators: AK Harding, AS Seyffert, M Barnard, PL Gonthier, TJ Johnson, C Kalapotharakos, A Kopp

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SLIDE 2
  • 1. How do I Test a Pulsar Model?
  • 2. How do we Test a Pulsar Model?
  • 3. How do we Constrain

a Pulsar Model?

  • 4. How do we Constrain Pulsar

Models?

  • 5. How do we Constrain Certain

Aspects of Some Pulsar Models? Thought houghts on

  • n

“T “The he Scient cientif ific ic Met ethod” hod”

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SLIDE 3

Testing / Constraining a Pulsar Model

“System” “Messengers” “Observables” By making detailed predictions… And using all available data…

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SLIDE 4

Isolated pulsars Binary Pulsars Unpulsed Photons Neutrinos? Particles

“System” “Messengers” “Observables”

Spectra Polarization

Variability

Spin-down

Testing / Constraining a ‘Pulsar’ Model

PWNe Binary Pulsars

Globular Clusters

Pulsed Photons GWs

Light curves Morphology

MODEL

Pulsar Pop.

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SLIDE 5

Ω B α

Light Cylinder

closed field region

polar cap

null charge surface Ω . B = 0

  • uter

gap

slot gap

Tradi&onal Accelerator Geometries

  • A. Harding
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SLIDE 6

TPC Phaseplot as Function of α

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SLIDE 7

Light Curve Calculation

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SLIDE 8

Light Curves as Function of ζ

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SLIDE 9
  • cf. Arzoumanian, Chernoff & Cordes (2002); Kijak & Gil (2003);

Mitra & Deshpande (1999)

Radio Beam Geometry

Total flux: Cone radius: Cone position: Emission altitude: Harding et al. (2007); Gonthier (2004) Cone width: Single-altitude conal radio beam

ρcore

cone

θ

B

θ

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SLIDE 10

Atlas of Light Curves (α,ζ)

Venter et al. (2009) Radio γ-ray

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Major Conclusions

  • Three broad classes for HE / radio LCs
  • Copious pair production, even in MSPs
  • Gamma rays from outer magnetosphere,

radio from lower down (except for phase- aligned LCs)

  • Important observables: Visibility, peak

multiplicity, shape, off-peak emission, relative phase lag

  • Beaming is important (efficiency or Lγ)
  • Trends in 2PC provide further important

tests

  • Major shift in thinking: OG vs. TPC / SG

to macro / microphysics questions

Venter & Harding (2014)

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SLIDE 12

Some Open Questions

  • 1. Rich variety of LCs: solely due to

geometry, or distinct magnetospheric conditions and/or evolution effects?

  • 2. No overall best-fit geometrical LC model:

New / hybrid emission geometry?

  • 3. Will preliminary trends strengthen? Do we

need noncanonical pulsar parameters?

  • 4. Preferred magnetospheric structure?

Reconnection?

  • 5. Origin of pulsed TeV photons?

Venter & Harding (2014)

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SLIDE 13

Refinements / New Directions

  • 1. Multiwavelength constraints: pulsar geometry
  • 2. Towards rigorous multiband LC fits
  • 3. Effect of B-field and E-field on LC
  • 4. “All roads lead to the current sheet”
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SLIDE 14

Gamma-ray Quiet PSR J0855-4644

Maitra, Acero, & Venter, submitted Double-torus fitting: ζ ~ |21 o| + 14 o Ng & Romani (2008) Chandra: Thermal X-rays: Low |β|?

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SLIDE 15

Radio Peak: Visibility, Multiplicity, Width

Invisible Invisible 2P 1P 1P

α < 40 o; ζ ~ < 40 o 10 o < |β| < 25 o Maitra, Acero, & Venter, submitted

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SLIDE 16
  • 2. Rigorous Best-Fit Method

Seyffert, Venter, & Harding , in prep.

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SLIDE 17

→ Offset-PC field characterized by parameters ε and φ0 (magnetic azimuthal angle) (Harding & Muslimov 2011) → Static dipole B-field (Griffiths 1995) → Retarded vacuum dipole (RVD) (Deutsch 1955)

Barnard, Venter, & Harding , submitted

  • 3. Effect of B-field geometry / E-field
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SLIDE 18

Conclusions

  • 1. Geometric LC models have taught us a lot

about the emission region’s location and geometry

  • 2. We need to keep refining and expanding

them, since they may inform the physical models on geometrical aspects

  • 3. We need to move to full emission models
  • 4. “Ground” physical models in (e.g., LC /

spectral) data

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SLIDE 19

THANK YOU!

This work is based on the research supported wholly / in part by the National Research Foundation of South Africa (Unique Grant Number 92860, 2014) “Love never fails…” (1 Cor. 13:8 NKJV).