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Иш: Orbital Precession in Janis–Newman–Winicour Spacetime

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  4. Gravitational lensing in a non-uniform plasma

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  5. Mass of intermediate black hole in the source M82 X-1 restricted by models of twin high-frequency quasi-periodic oscillations

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    Мақола201525 иқтибос
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  6. The Orbital and Epicyclic Frequencies in Axially Symmetric and Stationary Spacetime

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    МақолаAstrophysical Phenomena and ObservationsUniverse202225 иқтибос
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  7. Circular geodesics and accretion disks in the Janis-Newman-Winicour and gamma metric spacetimes

    Anirban Chowdhury, Mandar Patil, Daniele Malafarina +1

    Мақола201224 иқтибос
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  8. Measuring Distance and Properties of the Milky Way’s Central Supermassive Black Hole with Stellar Orbits

    A. M. Ghez, S. Salim, N. N. Weinberg +10

    Мақола200822 иқтибос
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  9. Static Axially Symmetric Gravitational Fields

    Burton Voorhees

    Мақола197020 иқтибос
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  10. Topology of Some Spheroidal Metrics

    D. Zipoy

    Мақола196618 иқтибос
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  11. Discovery of a 450 H[CLC]z[/CLC] Quasi-periodic Oscillation from the Microquasar GRO J1655−40 with the [ITAL]Rossi X-Ray Timing Explorer[/ITAL]

    Tod E. Strohmayer

    Мақола200118 иқтибос
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  12. Reality of the Schwarzschild Singularity

    Allen I. Janis, Ezra T. Newman, Jeffrey Winicour

    Мақола196814 иқтибос
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  13. Periodic orbits around a spherically symmetric naked singularity

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    Мақола201712 иқтибос
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  14. Charged particles and quasiperiodic oscillations in Black–bounce–Reissner–Nordström geometry in braneworlds

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  15. Acceleration of particles by Janis-Newman-Winicour singularities

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    Мақола20129 иқтибос
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  16. Lens-Like Action of a Star by the Deviation of Light in the Gravitational Field

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  17. Unattainable extended spacetime regions in conformal gravity

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  18. Janis–Newman–Winicour and Wyman Solutions are the Same

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  19. Circular motion of test particles around wormhole represented by exponential metric

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  20. Eine Theorie des Gravitationsfeldes mit einer Feldfunktion

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  24. Rational orbits around 4 <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" display="inline" id="d1e1291" altimg="si5.svg"> <mml:mi mathvariant="script">D</mml:mi> </mml:math> Einstein–Lovelock black holes

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  25. Distinguishing black holes and naked singularities with iron line spectroscopy

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